Embedded newform data - 24.7.b.a.19.3

Formats: - HTML - YAML - JSON - 2025-10-26T17:44:53.796016

• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_largest	boolean
  is_maximal	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 1176, 'analytic_conductor': 5.521298006876424, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 8, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [24, 2, [7, 13, 17], [1, 1, 2]], 'cm_discs': [], 'conrey_index': 19, 'dim': 12, 'field_disc': 196339905639501001668437781712896, 'field_disc_factorization': [[2, 12], [3, 9], [443, 1], [61381, 2], [1207933, 2]], 'field_poly': [767595744, -69390432, -19274256, -6850848, 7695616, -6345392, 1952056, -174032, 7702, -1286, 31, -2, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [], 'hecke_orbit': 1, 'hecke_orbit_code': 68836917272, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 11888133931008, 'hecke_ring_index_factorization': [[2, 26], [3, 11]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 8, 4, -1, 2, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '24.7.b.a', 'level': 24, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3], 'level_radical': 6, 'minimal_twist': '24.7.b.a', 'prim_orbit_index': 4, 'qexp_display': 'q+(1+\\beta _{1})q^{2}-\\beta _{2}q^{3}+(2+\\beta _{1}-\\beta _{4}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 12, 'rm_discs': [], 'sato_tate_group': '6.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '24.7.b', 'trace_display': [10, 0, 0, 0], 'trace_hash': 547318022230270665, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.031', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10.321', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '505.427', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '34673.352', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.507', 'prec': 17}, 'traces': [12, 10, 0, 24, 0, 162, 0, 796, 2916, 2172, 2720, -972, 0, -6444, 0, 11640, -4888, 2430, 3936, -31608, 0, -60432, 0, 26244, -27204, 53952, 0, -57072, 0, -24300, 0, 109480, 0, 47388, 162336, 5832, 0, -89080, 0, 72120, -54280, 21060, -49824, 229184, 0, 171864, 0, -23328, -304644, -500078, 80352, 256848, 0, 39366, 0, -699816, -136080, -409524, -886144, 95904, 0, 691356, 0, -500640, 473376, 3888, 1565952, 669104, 0, 473784, 0, 193428, 555480, -753720, -1073088, -293136, 0, -535248, 0, -251616, 708588, 2317716, 2497760, -1168344, 0, 476024, 0, 971424, 367400, 527796, -4475808, -377376, 0, -2642568, 0, 2372328, -1165656, 182674, 660960, -5909064, 0, -3031668, 0, -2286816, 924048, 3828612, -8144320, -236196, 0, 2933664, 0, 3773040, 986360, 3376728, 9475008, 6705480, 0, -1530408, 0, 3804408, -3845868, -8262744, -1360800, -1898640, 0, -1565892, 0, -6485168, 1769040, 993888, 7840640, -5228064, 0, 12844568, 0, -1899480, 1453112, 6199416, -813696, 24199440, 0, -633432, 0, 2828520, -6273840, -28160524, -342144, -3774144, 0, -11816118, 0, -27116464, -1187784, 4365792, -3788064, -12499920, 0, 23735148, 0, 9226992, -2093664, 590490, 4603680, 20101712, 0, -13779408, 0, 18738216, 3956652, -23973144, 956448, -9491376, 0, -19514844, 0, -26084032, -4381776, 30551340, -5198848, -7680744, 0, 34326912, 0, 28219728, -9350016, 27245484, 16581312, 30152352, 0, -32500464, 0, 32834160, 24393336, -28689748, -10795680, -45807240, 0, -14684976, 0, -37852340, 13471920, 36204036, 23776992, -38364840, 0, 37523772, 0, 50181984, -5341952, 53372520, -69581568, 43663128, 0, -35430696, 0, 6377292, -31619184, -50436048, 14774400, -41829696, 0, -43057656, 0, -81120624, -6610572, 22848132, -46013152, -51446016, 0, 84799632, 0, 24106776, 56036360, 13110336, 42619200, 87986288, 0, -37015368, 0, 53546832, -14414568, -95390490, 0, -17129760, 0, -35284572, 0, -97838520, -29077056, 18075528, 40459808, -13868496, 0, 124995492, 0, 2426400, 28038104, 56472552, -56761824, 128177568, 0, -30683160, 0, 40318560, 107091696, -136288752, 46547136, -12109200, 0, -5904900, 0, -125855728, 1283040, 11347092, 37628192, -50125392, 0, 105956504, 0, 68728368, -150466744, 55102680, 46831104, 101399520, 0, -26976768, 0, 26603640, 38370468, -121710312, -61725888, -4892112, 0, -73666422, 0, -105338448, 0, 84743724, -52924608, -95431932, 0, 74750484, 0, 54917952, -111270720, 11515284, -33053952, 42257280, 0, -133588632, 0, 67277952, -123047544, -30163944, 39447648, -39608784, 0, -80558388, 0, -6064032, 9858672, 28442160, 140071360, 1417176, 0, 23332856, 0, 219141240, 169836192, 53952480, -3296064, -31412608, 0, -34573200, 0, 13219200, -94665816, 130271098, -4815936, -118384656, 0, -21646440, 0, 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274867872, 0, -296539056, 368748120, 651590112, 19525536, 255007200, 0, 273474144, 0, 516789216, -97984080, -216440004, 718426016, 62414064, 0, -793925424, 0, -61798992, -536244992, -274275396, 451622880, -415442016, 0, -173105952, 0, -212708592, 195370176, 297285812, -476409600, 20275752, 0, 9565938, 0, 820591152, 189466128, 97823148, -500008384, 289262664, 0, -756321984, 0, -260938416, -369913632, -219901392, -409622784, -851614608, 0, 279564720, 0, -170055288, -785063952, 518552640, 588394368, -417361392, 0, 292817592, 0, 747680224, -33067440, -379527948, 424313952, 544708800, 0, -1232441328, 0, -77974656, 564132824, -99514332, 772863264, -455041264, 0, 439259904, 0, -244456704, 17677068, 812419464, -215332992, 526922208, 0, 456564924, 0, 383537456, -138828816, -128672340, -519366880, 23304672, 0, -491613084, 0, -549810576, 353044320, -604923552, -1015018272, -1233297904, 0, 202267824, 0, -499433040, 381766992, 439232016, 1012598496, 1167587568, 0, 167999508, 0, 1004793792, -34649856, -194021508, 510206432, 455045040, 0, 178463720, 0, -305024976, -12258760, -437917104, 1160814144, 38469504, 0, 725537448, 0, -121655520, -97648248, 879611166, -945530496, 40935456, 0, 677361852, 0, -18228616, 115030368, -1232113500, -728215744, 234690372, 0, -531690384, 0, -929333472, -214769800, 944784, -1635431616, 157648680, 0, -370705152, 0, -629501868, 168744312, 195456240, 380526336, 540817680, 0, 451444428, 0, 554554016, 200342160, -997506576, 1293349440, 162592272, 0, 308041304, 0, -616671168, -788885176, -127302516, 721858944, -740094672, 0, 657305520, 0, -469662624, -49725444, 427028060, -1449518976, 51686016, 0, 115129512, 0, 393811368, -273182544, 151915788, -1740498912, 435782592, 0, -783948000, 0, 447516576, 357362120, -494026776, -1708156320, -656644032, 0, 743543856, 0, 47003004, 1003441152, 354702528, 1612742400, 498260112, 0, 35427456, 0, -744912208, 134981640, 1164293232, 1892644160, -64012032, 0, -450428968, 0, 33980064, 82696896, -183153960, 1463261760, 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4793546592, 2623548392, 299379240, -5834415936, 967934760, 0, -3024724824, 0, 1917427464, 1629798960, -2479932216, 6553415808, 3591420864, 0, 712880352, 0, -4715799504, -836367120, 4943035344, 6720961632, -1868850144, 0, 886134536, 0, -1485958512], 'weight': 7, 'weight_parity': -1}
• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
  {'an_normalized': [[1.0, 0.0], [-0.6081321333305837, -0.7938358195564075], [0.5773502691896257, 0.0], [-0.26035061682158644, 0.9655141409221407], [0.0, 0.8065735979172027], [-0.35110525088127387, -0.4583213241132591], [0.0, 0.8098105975815402], [0.924787285373873, -0.380484529003247], [0.3333333333333333, 0.0], [0.6402870131351629, -0.49050332278951286], [1.4442974021827488, 0.0], [-0.15031349870562805, 0.5574398491677882], [0.0, 0.7833433464659133], [0.6428566594166061, -0.49247184630097685], [0.0, 0.46567548387874197], [-0.864435112641239, -0.502744404278087], [0.3366813496405375, 0.0], [-0.20271071111019456, -0.2646119398521358], [-1.3654396986428166, 0.0], [-0.7787582144835081, -0.20999193372974995], [0.0, 0.4675443665063139], [-0.878323660353215, -1.1465350119449327], [0.0, 1.2901511463600708], [0.5339261881537488, -0.2196728452425126], [0.34943903114289865, 0.0], [0.6218460074358272, -0.4763762604166344], [0.19245008972987526, 0.0], [-0.7818835834335862, -0.2108346885890115], 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[0.25642293479324857, -0.19643737726252455], [0.0, 0.20099919161071483], [0.11015646748019002, -0.8022834640123508], [-0.5834882625960978, 0.0], [0.7308871029928358, 0.9540761466260561], [1.1859447071493359, 0.0], [-0.030325555766530402, 0.11246277531953365], [0.0, -0.5316393573032329], [-0.4348894549723553, -0.5676904869566396], [0.0, -0.41869548783660615], [0.491640648651174, -0.20227533790677873], [-0.41054526395503654, 0.0], [0.507751228894752, -0.3889719138669455], [-0.2336831287565744, 0.0], [0.2696045383282056, -0.9998324466849696], [0.0, 0.10587822272224899], [-0.4061723054271811, 0.3111555620370712], [0.0, -1.1327126727302606], [0.6814661640081161, 0.396332004160643], [1.6680212333897229, 0.0], [-0.8632978556441046, -1.126920817361225], [-0.21893486631507647, 0.0], [-0.854989949618211, -0.23054779969018457], [0.0, 0.24898906481131516], [-0.03940352991086226, -0.05143608065716342], [0.0, -1.1970991269393016], [-0.9623353618445073, 0.39593290552924065], [-0.5186468757389364, 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[0.2901629044529287, 0.37876917603372773], [0.0, -0.7689043409018638], [0.10373839340406368, 0.2521415193319786], [1.6753832732621847, 0.0], [-0.41783758378047425, 0.32009195724136846], [1.173911052793859, 0.0], [-0.05859385427821532, -0.015799816343153562], [0.0, -0.9739312811730361], [-0.45563856753387594, 0.3490500772022396], [0.0, 0.5179361109425079], [0.3277119081904316, 0.3308452229002054], [-0.031013276974219666, 0.0], [-0.682717766600626, -0.891197468561512], [0.17618977230228489, 0.0], [0.4823628078905126, -1.7888496588135798], [0.0, -0.09971060189176326], [0.36682706666501746, 0.47884406881554975], [0.0, 1.2251216277142327], [1.0043143549880367, -0.41320429072977244], [-0.2654183575810324, 0.0], [-0.8155790707690111, 0.6247889399645451], [-1.7355172743848646, 0.0], [-0.01670149985618089, 0.06193776101864314], [0.0, -0.8958693369953228], [1.4117487066693768, -1.0814953565502796], [0.0, 0.1580385164483112], [0.2363626232252686, -0.4064095971894629], [1.539750675977946, 0.0], [-0.18065512387627952, -0.23582129681911085], [-1.9317106735020155, 0.0], [-0.26805386990080415, -0.07228065070433325], [0.0, -0.6214540318389549], [0.9848349711457206, 1.285571397396107], [0.0, -1.161994534661269], [0.2643659500966569, -0.10876788165005645], [0.9931001178966639, 0.0], [-0.31216345796591666, 0.23913840237990883], [0.6749163259582523, 0.0], [1.0327217486260134, 0.27847312935578394], [0.0, -1.155356587107743], [0.3082549565741558, -0.23614422495563325], [0.0, -1.8669971372808245], [-1.0072190179187692, 0.128542315666747], [0.11851938715427532, 0.0], [-0.3199380023355151, -0.41763661607598296], [0.9697534047988955, 0.0], [-0.1735972848300959, 0.6437881168685947], [0.0, -0.3644295301670994], [0.5769908756487058, 0.7531850391437364], [0.0, -0.2758094942169427], [0.4141276918928195, 1.0065587291735585]], 'angles': [None, None, 0.06606614893730116, 0.06634775781321912, -0.12157731303815009, 0.06405154403049541, -0.22307956560611433, -0.3696015250287784, 0.11158706089674851, -0.40074617639817695, 0.08475099421194483, -0.3728545828750545, -0.21018433761313868, -0.32388908108518627, -0.3716650759514209, -0.3551624593776585, -0.30361784064081226, 0.03776635542563108, -0.19394688822541536, -0.4473466706198974, -0.09412458853092501, 0.09134029281557575, -0.15202377518990864, -0.36658242373573563, -0.35988881000396705, 0.025384046489908364, -0.4265762573941496, -0.2074320793656284, -0.30895168431556425, -0.20717984221851965, 0.1083105658610868, -0.22543523315850464, -0.19819408276027964, -0.3432843365325083, 0.04512437132722855, 0.0934352766005215, -0.4469882309354075, -0.2085891169631144, 0.0407784722232019, -0.47759494025497384, -0.23011751526839624, 0.040955372827663775, -0.37029123236759875, -0.2598438368325802, -0.3944510130536124, -0.39735347822504885, -0.3168118787433112, -0.47808442923063743, -0.33661922900842844, 0.07300103718441874, -0.15709399346707456, 0.004830034469747593, -0.43854469416790054, -0.27365272144481617, -0.19920843651330125, 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-0.29343165216752715, -0.1584115618369124, -0.4059961350148036, -0.43719103415259525, -0.3245528296383267, -0.16870666759323177, 0.15032749017174474, -0.2686384863468649, -0.40417630324369946, -0.3978719770672704, -0.4333830492967772, -0.208278408221483, 0.12027998963696031, -0.2786977191321885, -0.09195233628619384, 0.10493027138479087, -0.4172200393811122, -0.11015917879577902, -0.4013313452235114, -0.30836967645160124, -0.4708366937184775], 'char_orbit_index': 2, 'conrey_index': 19, 'dual_conrey_index': 19, 'dual_embedding_index': 4, 'dual_embedding_m': 4, 'embedding_index': 3, 'embedding_m': 3, 'embedding_root_imag': -8.675199167584738, 'embedding_root_real': -9.377842351466498, 'hecke_orbit': 1, 'hecke_orbit_code': 68836917272, 'label': '24.7.b.a.19.3', 'level': 24, 'weight': 7}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 1176, 'analytic_conductor': 5.521298006876424, 'char_conductor': 8, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [24, 2, [7, 13, 17], [1, 1, 2]], 'conrey_index': 19, 'cusp_dim': 22, 'dim': 12, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [], 'hecke_orbit_code': 68836917272, 'hecke_orbit_dims': [12], 'label': '24.7.b', 'level': 24, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3], 'level_radical': 6, 'mf_dim': 26, 'mf_new_dim': 12, 'num_forms': 1, 'prim_orbit_index': 4, 'relative_dim': 12, 'sturm_bound': 28, 'trace_bound': 0, 'trace_display': [10, 0, 0, 0], 'traces': [12, 10, 0, 24, 0, 162, 0, 796, 2916, 2172, 2720, -972, 0, -6444, 0, 11640, -4888, 2430, 3936, -31608, 0, -60432, 0, 26244, -27204, 53952, 0, -57072, 0, -24300, 0, 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• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 679417
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 19, 'target_dim': 12, 'target_embedding_index': 3, 'target_hecke_orbit_code': 68836917272, 'target_is_minimal': True, 'target_label': '24.7.b.a.19.3', 'target_level': 24, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 7}
  • id: 679418
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 19, 'target_dim': 12, 'target_embedding_index': 10, 'target_hecke_orbit_code': 9007268091658312, 'target_is_minimal': False, 'target_label': '72.7.b.c.19.10', 'target_level': 72, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 7}
  • id: 679419
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 79, 'target_dim': 12, 'target_embedding_index': 5, 'target_hecke_orbit_code': 68836917344, 'target_is_minimal': False, 'target_label': '96.7.b.a.79.5', 'target_level': 96, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 7}
  • id: 679420
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 19, 'target_dim': 12, 'target_embedding_index': 4, 'target_hecke_orbit_code': 68836917272, 'target_is_minimal': True, 'target_label': '24.7.b.a.19.4', 'target_level': 24, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 7}
  • id: 679421
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 79, 'target_dim': 12, 'target_embedding_index': 2, 'target_hecke_orbit_code': 68836917344, 'target_is_minimal': False, 'target_label': '96.7.b.a.79.2', 'target_level': 96, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 7}
  • id: 679422
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 271, 'target_dim': 12, 'target_embedding_index': 4, 'target_hecke_orbit_code': 13510867719029024, 'target_is_minimal': False, 'target_label': '288.7.b.d.271.4', 'target_level': 288, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 7}
  • id: 679423
    {'conductor': 16, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 511, 'target_dim': 24, 'target_embedding_index': 6, 'target_hecke_orbit_code': 49540008335377152, 'target_is_minimal': False, 'target_label': '768.7.g.l.511.6', 'target_level': 768, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '16.3', 'twisting_conrey_index': 3, 'weight': 7}
  • id: 679424
    {'conductor': 16, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 511, 'target_dim': 24, 'target_embedding_index': 5, 'target_hecke_orbit_code': 49540008335377152, 'target_is_minimal': False, 'target_label': '768.7.g.l.511.5', 'target_level': 768, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '16.5', 'twisting_conrey_index': 5, 'weight': 7}
  • id: 679425
    {'conductor': 16, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 511, 'target_dim': 24, 'target_embedding_index': 7, 'target_hecke_orbit_code': 49540008335377152, 'target_is_minimal': False, 'target_label': '768.7.g.l.511.7', 'target_level': 768, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '16.11', 'twisting_conrey_index': 11, 'weight': 7}
  • id: 679426
    {'conductor': 16, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 511, 'target_dim': 24, 'target_embedding_index': 8, 'target_hecke_orbit_code': 49540008335377152, 'target_is_minimal': False, 'target_label': '768.7.g.l.511.8', 'target_level': 768, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '16.13', 'twisting_conrey_index': 13, 'weight': 7}
  • id: 679427
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 271, 'target_dim': 12, 'target_embedding_index': 9, 'target_hecke_orbit_code': 13510867719029024, 'target_is_minimal': False, 'target_label': '288.7.b.d.271.9', 'target_level': 288, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 7}
  • id: 679428
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 19, 'source_dim': 12, 'source_embedding_index': 3, 'source_hecke_orbit_code': 68836917272, 'source_is_minimal': True, 'source_label': '24.7.b.a.19.3', 'source_level': 24, 'target_conrey_index': 19, 'target_dim': 12, 'target_embedding_index': 9, 'target_hecke_orbit_code': 9007268091658312, 'target_is_minimal': False, 'target_label': '72.7.b.c.19.9', 'target_level': 72, 'twist_class_label': '24.7.b.a.19.3', 'twist_class_level': 24, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 7}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 90700
    {'charpoly_factorization': [[[68719476736, -10737418240, 637534208, -81788928, -1507328, -155648, 239104, -2432, -368, -312, 38, -10, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 2}
  • id: 90701
    {'charpoly_factorization': [[[-243, 0, 1], 6]], 'hecke_orbit_code': 68836917272, 'p': 3}
  • id: 90702
    {'charpoly_factorization': [[[5757443062907342400000000, 0, 3095950792825440000000, 0, 661414738278240000, 0, 71113492512000, 0, 3991016688, 0, 107352, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 5}
  • id: 90703
    {'charpoly_factorization': [[[919211093597842445272959553536, 0, 114305825303276548896221184, 0, 3429289695663761870592, 0, 44308586427353856, 0, 281404850928, 0, 858216, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 7}
  • id: 90704
    {'charpoly_factorization': [[[232358939373862912, 2011661272285184, 4492836663296, 1598253056, -3428416, -1360, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 11}
  • id: 90705
    {'charpoly_factorization': [[[360809339632287156290367128547291561984, 0, 1598534792074580192474601709633536, 0, 2284495095063421714732941312, 0, 1183163449428647608320, 0, 267033487395840, 0, 26982528, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 13}
  • id: 90706
    {'charpoly_factorization': [[[-1564573280130780607424, -66438011241140032, 966045296014064, -94550725984, -79018756, 2444, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 17}
  • id: 90707
    {'charpoly_factorization': [[[24229787890059443900416, 37593129778578345984, 9291366117643008, -267529414144, -198025680, -1968, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 19}
  • id: 90708
    {'charpoly_factorization': [[[12697512296478014667848098027504115653023891456, 0, 78648208938792218569815106805581857423360, 0, 3353681881586952874735405766737920, 0, 46863448274898583825858560, 0, 296173629532057344, 0, 879376800, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 23}
  • id: 90709
    {'charpoly_factorization': [[[28298157191824303636481285544064496663190231936405504, 0, 399230347059464462973878222747303682938394624, 0, 2074507602419163915571838000808644352, 0, 5101922939213177215804710144, 0, 6439053798054291696, 0, 4040599128, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 29}
  • id: 90710
    {'charpoly_factorization': [[[1211171530935382424629654924753628649028495201603584, 0, 1523446973681561903677449735807709620141729792, 0, 9994917464236130809778140670772883200, 0, 20434729581157020630476772096, 0, 17990785981679259120, 0, 7044987816, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 31}
  • id: 90711
    {'charpoly_factorization': [[[841518299660193863500025530742931213257921691112068612096, 0, 1848337366218579939630232233246616457657198837760, 0, 1613538231449724487318979970623296438272, 0, 716600614505324148924242706432, 0, 170718584108032362240, 0, 20697207840, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 37}
  • id: 90712
    {'charpoly_factorization': [[[-11524334588859116789938137536, -935522920958439621168064, 52143570838005350384, 21547433797088, -15459480292, 27140, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 41}
  • id: 90713
    {'charpoly_factorization': [[[-1903911558445805440869036032, 506648482714625699500032, 70539669873064477440, -162272334673408, -18011705424, 24912, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 43}
  • id: 90714
    {'charpoly_factorization': [[[4197663422606906109127517011363413633570217529799545437814784, 0, 2379900710129618636421263861869277713756586464247808, 0, 506820913438461639129655635703234925887488, 0, 53577442643395823649810443059200, 0, 3016497054495906426624, 0, 86670856608, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 47}
  • id: 90715
    {'charpoly_factorization': [[[338185568213524774221366231358012323317877150186715666540990464, 0, 83555800781097910707986963385997084388609105433630720, 0, 8310722486714814041781741505296871756164864, 0, 427202719007547921315383860487424, 0, 11971414856530894736880, 0, 172945812888, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 53}
  • id: 90716
    {'charpoly_factorization': [[[121261936003004327135597744128, 53308323403871741093396480, -760523759514921882880, -14874702475872256, -5635362832, 443072, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 59}
  • id: 90717
    {'charpoly_factorization': [[[34212487709195704846733969615371625127439777334712918066855936, 0, 171354238581573212846426169259628165651620640556318720, 0, 33539605628363898682979866915724719836561408, 0, 2088076221606849406049948282044416, 0, 42569613986144128601856, 0, 348717987744, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 61}
  • id: 90718
    {'charpoly_factorization': [[[-5478028391792456468496397316096, 1232932597735190460849291264, -17051289323942389585152, 63007167145668608, 76738897392, -782976, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 67}
  • id: 90719
    {'charpoly_factorization': [[[4974301514253375767055860079795229686901305534006970755355508736, 0, 19830389825366611732171930716918332474168844240946200576, 0, 1017023801164364462228690521050104831140626432, 0, 19325526785865600523509366792437760, 0, 167791388005078471819008, 0, 671412159648, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 71}
  • id: 90720
    {'charpoly_factorization': [[[111134556068432964364572252687424, 13198861548173459321324935488, 92651434531912059244272, 50696853976786016, -587992202244, -277740, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 73}
  • id: 90721
    {'charpoly_factorization': [[[65893161324207208547497553545140763363965595654915793810578200858624, 0, 2613077733941340350444354689133614832664603744349595166720, 0, 39497335718011313277546573130955683397330931456, 0, 287069511937330285533696974009948928, 0, 1037524740481389109377264, 0, 1736387849448, 0, 1], 1]], 'hecke_orbit_code': 68836917272, 'p': 79}
  • id: 90722
    {'charpoly_factorization': [[[530829318884003638404169948463104, 8479929827332168242505515008, -99329605424272173076480, 225639870636775424, 242484844736, -1248880, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 83}
  • id: 90723
    {'charpoly_factorization': [[[6295090539816875625506132342615104, 85374404681687398971844034240, 313568356307956563742448, -37986039004278880, -1361340492292, -183700, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 89}
  • id: 90724
    {'charpoly_factorization': [[[-50652323207507715721293840438168512, 163048939196415151522997678784, 1045179583596821351416560, -1119834103677769312, -2279045333892, 582828, 1], 2]], 'hecke_orbit_code': 68836917272, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 2, 'hecke_orbit': 1, 'label': '24.7.b.a', 'level': 24, 'portrait': 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', 'weight': 7}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 4982011
    {'hecke_orbit_code': 68836917272, 'n': 1, 'trace_an': 12}
  • id: 4982012
    {'hecke_orbit_code': 68836917272, 'n': 2, 'trace_an': 10}
  • id: 4982013
    {'hecke_orbit_code': 68836917272, 'n': 3, 'trace_an': 0}
  • id: 4982014
    {'hecke_orbit_code': 68836917272, 'n': 4, 'trace_an': 24}
  • id: 4982015
    {'hecke_orbit_code': 68836917272, 'n': 5, 'trace_an': 0}
  • id: 4982016
    {'hecke_orbit_code': 68836917272, 'n': 6, 'trace_an': 162}
  • id: 4982017
    {'hecke_orbit_code': 68836917272, 'n': 7, 'trace_an': 0}
  • id: 4982018
    {'hecke_orbit_code': 68836917272, 'n': 8, 'trace_an': 796}
  • id: 4982019
    {'hecke_orbit_code': 68836917272, 'n': 9, 'trace_an': 2916}
  • id: 4982020
    {'hecke_orbit_code': 68836917272, 'n': 10, 'trace_an': 2172}
  • id: 4982021
    {'hecke_orbit_code': 68836917272, 'n': 11, 'trace_an': 2720}
  • id: 4982022
    {'hecke_orbit_code': 68836917272, 'n': 12, 'trace_an': -972}
  • id: 4982023
    {'hecke_orbit_code': 68836917272, 'n': 13, 'trace_an': 0}
  • id: 4982024
    {'hecke_orbit_code': 68836917272, 'n': 14, 'trace_an': -6444}
  • id: 4982025
    {'hecke_orbit_code': 68836917272, 'n': 15, 'trace_an': 0}
  • id: 4982026
    {'hecke_orbit_code': 68836917272, 'n': 16, 'trace_an': 11640}
  • id: 4982027
    {'hecke_orbit_code': 68836917272, 'n': 17, 'trace_an': -4888}
  • id: 4982028
    {'hecke_orbit_code': 68836917272, 'n': 18, 'trace_an': 2430}
  • id: 4982029
    {'hecke_orbit_code': 68836917272, 'n': 19, 'trace_an': 3936}
  • id: 4982030
    {'hecke_orbit_code': 68836917272, 'n': 20, 'trace_an': -31608}
  • id: 4982031
    {'hecke_orbit_code': 68836917272, 'n': 21, 'trace_an': 0}
  • id: 4982032
    {'hecke_orbit_code': 68836917272, 'n': 22, 'trace_an': -60432}
  • id: 4982033
    {'hecke_orbit_code': 68836917272, 'n': 23, 'trace_an': 0}
  • id: 4982034
    {'hecke_orbit_code': 68836917272, 'n': 24, 'trace_an': 26244}
  • id: 4982035
    {'hecke_orbit_code': 68836917272, 'n': 25, 'trace_an': -27204}
  • id: 4982036
    {'hecke_orbit_code': 68836917272, 'n': 26, 'trace_an': 53952}
  • id: 4982037
    {'hecke_orbit_code': 68836917272, 'n': 27, 'trace_an': 0}
  • id: 4982038
    {'hecke_orbit_code': 68836917272, 'n': 28, 'trace_an': -57072}
  • id: 4982039
    {'hecke_orbit_code': 68836917272, 'n': 29, 'trace_an': 0}
  • id: 4982040
    {'hecke_orbit_code': 68836917272, 'n': 30, 'trace_an': -24300}
  • id: 4982041
    {'hecke_orbit_code': 68836917272, 'n': 31, 'trace_an': 0}
  • id: 4982042
    {'hecke_orbit_code': 68836917272, 'n': 32, 'trace_an': 109480}
  • id: 4982043
    {'hecke_orbit_code': 68836917272, 'n': 33, 'trace_an': 0}
  • id: 4982044
    {'hecke_orbit_code': 68836917272, 'n': 34, 'trace_an': 47388}
  • id: 4982045
    {'hecke_orbit_code': 68836917272, 'n': 35, 'trace_an': 162336}
  • id: 4982046
    {'hecke_orbit_code': 68836917272, 'n': 36, 'trace_an': 5832}
  • id: 4982047
    {'hecke_orbit_code': 68836917272, 'n': 37, 'trace_an': 0}
  • id: 4982048
    {'hecke_orbit_code': 68836917272, 'n': 38, 'trace_an': -89080}
  • id: 4982049
    {'hecke_orbit_code': 68836917272, 'n': 39, 'trace_an': 0}
  • id: 4982050
    {'hecke_orbit_code': 68836917272, 'n': 40, 'trace_an': 72120}
  • id: 4982051
    {'hecke_orbit_code': 68836917272, 'n': 41, 'trace_an': -54280}
  • id: 4982052
    {'hecke_orbit_code': 68836917272, 'n': 42, 'trace_an': 21060}
  • id: 4982053
    {'hecke_orbit_code': 68836917272, 'n': 43, 'trace_an': -49824}
  • id: 4982054
    {'hecke_orbit_code': 68836917272, 'n': 44, 'trace_an': 229184}
  • id: 4982055
    {'hecke_orbit_code': 68836917272, 'n': 45, 'trace_an': 0}
  • id: 4982056
    {'hecke_orbit_code': 68836917272, 'n': 46, 'trace_an': 171864}
  • id: 4982057
    {'hecke_orbit_code': 68836917272, 'n': 47, 'trace_an': 0}
  • id: 4982058
    {'hecke_orbit_code': 68836917272, 'n': 48, 'trace_an': -23328}
  • id: 4982059
    {'hecke_orbit_code': 68836917272, 'n': 49, 'trace_an': -304644}
  • id: 4982060
    {'hecke_orbit_code': 68836917272, 'n': 50, 'trace_an': -500078}
  • id: 4982061
    {'hecke_orbit_code': 68836917272, 'n': 51, 'trace_an': 80352}
  • id: 4982062
    {'hecke_orbit_code': 68836917272, 'n': 52, 'trace_an': 256848}
  • id: 4982063
    {'hecke_orbit_code': 68836917272, 'n': 53, 'trace_an': 0}
  • id: 4982064
    {'hecke_orbit_code': 68836917272, 'n': 54, 'trace_an': 39366}
  • id: 4982065
    {'hecke_orbit_code': 68836917272, 'n': 55, 'trace_an': 0}
  • id: 4982066
    {'hecke_orbit_code': 68836917272, 'n': 56, 'trace_an': -699816}
  • id: 4982067
    {'hecke_orbit_code': 68836917272, 'n': 57, 'trace_an': -136080}
  • id: 4982068
    {'hecke_orbit_code': 68836917272, 'n': 58, 'trace_an': -409524}
  • id: 4982069
    {'hecke_orbit_code': 68836917272, 'n': 59, 'trace_an': -886144}
  • id: 4982070
    {'hecke_orbit_code': 68836917272, 'n': 60, 'trace_an': 95904}
  • id: 4982071
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  • id: 4982072
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  • id: 4982073
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  • id: 4982074
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  • id: 4982075
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  • id: 4982076
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  • id: 4982077
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  • id: 4982078
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  • id: 4982079
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  • id: 4982080
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  • id: 4982081
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  • id: 4982082
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  • id: 4982083
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  • id: 4982084
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  • id: 4982085
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  • id: 4982086
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  • id: 4982087
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  • id: 4982088
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  • id: 4982089
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  • id: 4982090
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  • id: 4982091
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  • id: 4982092
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  • id: 4982093
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  • id: 4982094
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  • id: 4982095
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  • id: 4982096
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  • id: 4982097
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  • id: 4982098
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  • id: 4982099
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  • id: 4982100
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  • id: 4982101
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  • id: 4982102
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  • id: 4982107
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  • id: 4982108
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  • id: 4982109
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  • id: 4982110
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  • id: 4982112
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  • id: 4982113
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  • id: 4982114
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  • id: 4982115
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  • id: 4982116
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  • id: 4982117
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  • id: 4982119
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  • id: 4982120
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  • id: 4982121
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  • id: 4982122
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  • id: 4982126
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  • id: 4982127
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  • id: 4982128
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  • id: 4982136
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  • id: 4982139
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  • id: 4982140
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  • id: 4982142
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  • id: 4982143
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  • id: 4982144
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  • id: 4982145
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  • id: 4982146
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  • id: 4982148
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  • id: 4982159
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  • id: 4982161
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  • id: 4982162
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  • id: 4982164
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  • id: 4982168
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  • id: 4982169
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  • id: 4982173
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  • id: 4982174
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  • id: 4982175
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  • id: 4982176
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  • id: 4982177
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  • id: 4982178
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  • id: 4982180
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  • id: 4982181
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  • id: 4982182
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  • id: 4982183
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  • id: 4982184
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  • id: 4982186
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  • id: 4982187
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  • id: 4982188
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  • id: 4982189
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  • id: 4982190
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  • id: 4982191
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  • id: 4982192
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  • id: 4982193
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  • id: 4982194
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  • id: 4982195
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  • id: 4982196
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  • id: 4982197
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  • id: 4982199
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  • id: 4982200
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  • id: 4982201
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  • id: 4982202
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  • id: 4982203
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  • id: 4982206
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  • id: 4982207
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  • id: 4982208
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  • id: 4982209
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  • id: 4982211
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  • id: 4982212
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  • id: 4982213
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  • id: 4982214
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  • id: 4982215
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  • id: 4982216
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  • id: 4982219
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  • id: 4982220
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  • id: 4982221
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  • id: 4982222
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