Newform data - 112.8.a.j

Formats: - HTML - YAML - JSON - 2025-11-26T05:02:09.090471

• 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': 7168, 'analytic_conductor': 34.98712285422164, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [7, 1]], 'atkin_lehner_string': '++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [112, 1, [15, 85, 17], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 2, 'field_disc': 249, 'field_disc_factorization': [[3, 1], [83, 1]], 'field_poly': [-62, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [-1800, -42, 1]]], 'hecke_orbit': 10, 'hecke_orbit_code': 40532396780552304, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 2, 'hecke_ring_index_factorization': [[2, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '112.8.a.j', 'level': 112, '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, 7], 'level_radical': 14, 'minimal_twist': '56.8.a.c', 'nf_label': '2.2.249.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(21-3\\beta )q^{3}+(7-11\\beta )q^{5}-7^{3}q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '112.8.a', 'trace_display': [0, 42, 14, -686], 'trace_hash': 128789095106075008, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.084', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.920', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.399', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.176', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.027', 'prec': 17}, {'__RealLiteral__': 0, 'data': '61.242', 'prec': 20}], 'trace_zratio': 0, 'traces': [2, 0, 42, 0, 14, 0, -686, 0, 990, 0, 540, 0, -462, 0, 16728, 0, -9128, 0, 52654, 0, -14406, 0, 115864, 0, -95894, 0, 117180, 0, -68680, 0, 235228, 0, -51408, 0, -4802, 0, -87480, 0, 601344, 0, 215152, 0, 350372, 0, 697158, 0, 773668, 0, 235298, 0, 68268, 0, 594956, 0, -226296, 0, 3820332, 0, -806274, 0, 3168830, 0, -339570, 0, 2237268, 0, 2815488, 0, 6490848, 0, 754824, 0, 3907820, 0, -1783698, 0, -185220, 0, 5878360, 0, -3334770, 0, -2348346, 0, 889276, 0, 6233892, 0, -8096396, 0, 158466, 0, -8288088, 0, 10322104, 0, -18166120, 0, -2368116, 0, -6024018, 0, -11648700, 0, -5737704, 0, -595368, 0, -20955280, 0, -14742252, 0, -3049992, 0, 15689296, 0, 25435242, 0, 3130904, 0, -37950070, 0, -6534420, 0, -921396, 0, -7433680, 0, -25626720, 0, -79229234, 0, -18060322, 0, -12491280, 0, -5043268, 0, -21101262, 0, 78836664, 0, 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• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1, 0], [0, 0], [21, -3], [0, 0], [7, -11], [0, 0], [-343, 0], [0, 0], [495, -126], [0, 0], [270, 42], [0, 0], [-231, -409], [0, 0], [8364, -252], [0, 0], [-4564, -174], [0, 0], [26327, -1817], [0, 0], [-7203, 1029], [0, 0], [57932, -2716], [0, 0], [-47947, -154], [0, 0], [58590, 2430], [0, 0], [-34340, -5138], [0, 0], [117614, 8854], [0, 0], [-25704, 72], [0, 0], [-2401, 3773], [0, 0], [-43740, 8638], [0, 0], [300672, -7896], [0, 0], [107576, 7398], [0, 0], [175186, 22078], [0, 0], [348579, -6327], [0, 0], [386834, -41894], [0, 0], [117649, 0], [0, 0], [34134, 10038], [0, 0], [297478, 98280], [0, 0], [-113148, -2676], [0, 0], [1910166, -117138], [0, 0], [-403137, 65831], [0, 0], [1584415, 62917], [0, 0], [-169785, 43218], [0, 0], [1118634, -322], [0, 0], [1407744, -102788], [0, 0], [3245424, -230832], [0, 0], [377412, -178612], [0, 0], [1953910, -109620], [0, 0], [-891849, 140607], [0, 0], [-92610, -14406], [0, 0], [2939180, -305172], [0, 0], [-1667385, 150822], [0, 0], 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[-1915258786, -91084500], [-19194600488, -5120121840], [-2381787602, -4596500888], [-15121578150, -2373512734], [64417685339, 71527049], [103974555454, -643238612], [-19235625885, -1580213429], [-3945607449, 3241523245], [-116858866838, -695397054], [-6414039222, 8984517598], [-58158561932, 4569769554], [-7002993403, 1759881797], [33676089912, 2445449454], [-1823028921, -212479483], [23786367152, -6840566600], [70861551495, 1072121967], [112555963016, -1863229920], [121523468724, -1273187470], [88750760040, 3517409112], [-1050310016, -5794883050], [94157271456, 2258229736], [10436188544, 5103969346], [9804691176, 4665543218], [-64410037720, -4956067024], [-124922212406, 599335464], [-11480708988, 6829794916], [28795725511, 5935290263], [-41051988520, -1300817966], [-4484681166, 3274678184], [-34389981124, -5590971540], [-134120137900, 1993136188], [44957422758, -5888162238], [-36290088176, 1988761250], [-139863436895, -4420502295], [-31620111952, -2204134352], [-75924141550, 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[1562882009437, 35213961555], [1347022920082, 11773628226], [545637793742, -97543982424], [-899646271096, 34724787678], [255458530425, 11743910433], [-495832737099, 90488022173], [-186248262858, -67921128140], [785209168512, -37800563878], [-1689639235306, -9540401598], [114141072488, 133012474980], [-215622688326, 6217154272], [-528846297231, 45144227327], [-1653954092972, -51250609340], [-115118471062, 48849113178], [1561591458084, 19164405290], [440506931788, 58233526628], [812404061880, -51897600230], [-353294548285, -72324721503], [-418969970040, -89499201736], [1168145858733, 14495779101], [424351399416, -102673689978], [-182692526541, 77197939609], [-1338232860146, -6237169470], [-219779733054, 23383278072], [310393498093, -73678499907], [991877311390, -36941313778]], 'char_orbit_index': 1, 'field_poly': [-62, -1, 1], 'hecke_orbit_code': 40532396780552304, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1], 'hecke_ring_inverse_denominators': [1, 2], 'hecke_ring_inverse_numerators': [[1, 0], [1, 1]], 'hecke_ring_numerators': [[1, 0], [-1, 2]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 2, 'label': '112.8.a.j', 'level': 112, 'maxp': 2999, 'weight': 8}
• 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

  
  {'ALdims': [5, 5, 5, 6], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [3, 3, 3, 3], 'ALdims_old': [23, 20, 22, 20], 'Nk2': 7168, 'analytic_conductor': 34.98712285422164, 'char_conductor': 1, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [112, 1, [15, 85, 17], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 106, 'dim': 21, 'eis_dim': 12, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 134217840, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 3, 3], 'label': '112.8.a', 'level': 112, '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, 7], 'level_radical': 14, 'mf_dim': 118, 'mf_new_dim': 21, 'num_forms': 12, 'plus_dim': 11, 'prim_orbit_index': 1, 'relative_dim': 21, 'sturm_bound': 128, 'trace_bound': 3, 'trace_display': [0, 0, -278, 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• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 98449
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '56.8.a.c', 'target_level': 56, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 98450
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '112.8.a.j', 'target_level': 112, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 8}
  • id: 98451
    {'conductor': 28, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '392.8.a.e', 'target_level': 392, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '28.d', 'twisting_char_orbit': 4, 'weight': 8}
  • id: 98452
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 13, 'target_is_minimal': False, 'target_label': '448.8.a.m', 'target_level': 448, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 98453
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 18, 'target_is_minimal': False, 'target_label': '448.8.a.r', 'target_level': 448, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 8}
  • id: 98454
    {'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 10, 'source_is_minimal': False, 'source_label': '112.8.a.j', 'source_level': 112, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 6, 'target_is_minimal': False, 'target_label': '504.8.a.f', 'target_level': 504, 'twist_class_label': '56.8.a.c', 'twist_class_level': 56, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 323000
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 40532396780552304, 'p': 2}
  • id: 323001
    {'charpoly_factorization': [[[-1800, -42, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 3}
  • id: 323002
    {'charpoly_factorization': [[[-30080, -14, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 5}
  • id: 323003
    {'charpoly_factorization': [[[343, 1], 2]], 'hecke_orbit_code': 40532396780552304, 'p': 7}
  • id: 323004
    {'charpoly_factorization': [[[-366336, -540, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 11}
  • id: 323005
    {'charpoly_factorization': [[[-41599608, 462, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 13}
  • id: 323006
    {'charpoly_factorization': [[[13291372, 9128, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 17}
  • id: 323007
    {'charpoly_factorization': [[[-128959832, -52654, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 19}
  • id: 323008
    {'charpoly_factorization': [[[1519329280, -115864, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 23}
  • id: 323009
    {'charpoly_factorization': [[[-5394126356, 68680, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 29}
  • id: 323010
    {'charpoly_factorization': [[[-5686882688, -235228, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 31}
  • id: 323011
    {'charpoly_factorization': [[[-16665958356, 87480, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 37}
  • id: 323012
    {'charpoly_factorization': [[[-2055274820, -215152, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 41}
  • id: 323013
    {'charpoly_factorization': [[[-90681948320, -350372, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 43}
  • id: 323014
    {'charpoly_factorization': [[[-287381158208, -773668, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 47}
  • id: 323015
    {'charpoly_factorization': [[[-2316587481116, -594956, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 53}
  • id: 323016
    {'charpoly_factorization': [[[-916576978920, 806274, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 59}
  • id: 323017
    {'charpoly_factorization': [[[1524692218864, -3168830, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 61}
  • id: 323018
    {'charpoly_factorization': [[[-649034693520, -2815488, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 67}
  • id: 323019
    {'charpoly_factorization': [[[-7801219571712, -754824, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 71}
  • id: 323020
    {'charpoly_factorization': [[[825644732500, -3907820, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 73}
  • id: 323021
    {'charpoly_factorization': [[[-14550578374016, -5878360, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 79}
  • id: 323022
    {'charpoly_factorization': [[[-20636712129912, 2348346, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 83}
  • id: 323023
    {'charpoly_factorization': [[[-51178071577052, 8096396, 1], 1]], 'hecke_orbit_code': 40532396780552304, 'p': 89}
  • id: 323024
    {'charpoly_factorization': [[[61219734495916, 18166120, 1], 1]], 'hecke_orbit_code': 40532396780552304, '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': 1, 'hecke_orbit': 10, 'label': '112.8.a.j', 'level': 112, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 53695453
    {'hecke_orbit_code': 40532396780552304, 'n': 1, 'trace_an': 2}
  • id: 53695454
    {'hecke_orbit_code': 40532396780552304, 'n': 2, 'trace_an': 0}
  • id: 53695455
    {'hecke_orbit_code': 40532396780552304, 'n': 3, 'trace_an': 42}
  • id: 53695456
    {'hecke_orbit_code': 40532396780552304, 'n': 4, 'trace_an': 0}
  • id: 53695457
    {'hecke_orbit_code': 40532396780552304, 'n': 5, 'trace_an': 14}
  • id: 53695458
    {'hecke_orbit_code': 40532396780552304, 'n': 6, 'trace_an': 0}
  • id: 53695459
    {'hecke_orbit_code': 40532396780552304, 'n': 7, 'trace_an': -686}
  • id: 53695460
    {'hecke_orbit_code': 40532396780552304, 'n': 8, 'trace_an': 0}
  • id: 53695461
    {'hecke_orbit_code': 40532396780552304, 'n': 9, 'trace_an': 990}
  • id: 53695462
    {'hecke_orbit_code': 40532396780552304, 'n': 10, 'trace_an': 0}
  • id: 53695463
    {'hecke_orbit_code': 40532396780552304, 'n': 11, 'trace_an': 540}
  • id: 53695464
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  • id: 53695465
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  • id: 53695466
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  • id: 53695467
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  • id: 53695468
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  • id: 53695469
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  • id: 53695470
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  • id: 53695471
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  • id: 53695472
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  • id: 53695473
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  • id: 53695474
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  • id: 53695475
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  • id: 53695476
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  • id: 53695477
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  • id: 53695478
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  • id: 53695479
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  • id: 53695480
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  • id: 53695481
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  • id: 53695482
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  • id: 53695483
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  • id: 53695484
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  • id: 53695485
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  • id: 53695486
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  • id: 53695487
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  • id: 53695488
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  • id: 53695489
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  • id: 53695490
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  • id: 53695491
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  • id: 53695492
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  • id: 53695493
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  • id: 53695494
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  • id: 53695495
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  • id: 53695496
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  • id: 53695497
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  • id: 53695498
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  • id: 53695499
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  • id: 53695501
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  • id: 53695502
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  • id: 53695503
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  • id: 53695504
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  • id: 53695505
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  • id: 53695506
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  • id: 53695507
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  • id: 53695509
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  • id: 53695510
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  • id: 53695511
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  • id: 53695512
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  • id: 53695513
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  • id: 53695514
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  • id: 53695515
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  • id: 53695516
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  • id: 53695517
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  • id: 53695518
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  • id: 53695519
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  • id: 53695520
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  • id: 53695521
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  • id: 53695522
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  • id: 53695523
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  • id: 53695524
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  • id: 53695525
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  • id: 53695526
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  • id: 53695527
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  • id: 53695528
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  • id: 53695529
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  • id: 53695531
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  • id: 53695532
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  • id: 53695533
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  • id: 53695534
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  • id: 53695535
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  • id: 53695537
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  • id: 53695538
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  • id: 53695539
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  • id: 53695540
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  • id: 53695541
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  • id: 53695542
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  • id: 53695543
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  • id: 53695544
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  • id: 53695545
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  • id: 53695549
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  • id: 53695562
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  • id: 53695566
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  • id: 53695567
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  • id: 53695568
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  • id: 53695569
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  • id: 53695570
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