Embedded newform data - 126.10.a.d.1.1

Formats: - HTML - YAML - JSON - 2024-06-12T16:28:47.275466

• 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': 12600, 'analytic_conductor': 64.89451535664801, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [7, -1]], 'atkin_lehner_string': '---', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [126, 1, [29, 73], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 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': [[5, [1590, 1]]], 'hecke_orbit': 4, 'hecke_orbit_code': 13510799049883774, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], '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': '126.10.a.d', 'level': 126, '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, 7], 'level_radical': 42, 'minimal_twist': '42.10.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+2^{4}q^{2}+2^{8}q^{4}-1590q^{5}+7^{4}q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '9.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '126.10.a', 'trace_display': [16, 0, -1590, 2401], 'trace_hash': 1460409788347758411, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.011', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.030', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.004', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.027', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.906', 'prec': 17}], 'trace_zratio': 0, 'traces': [1, 16, 0, 256, -1590, 0, 2401, 4096, 0, -25440, 22668, 0, -64186, 38416, 0, 65536, -29946, 0, 301484, -407040, 0, 362688, -1237488, 0, 574975, -1026976, 0, 614656, -391806, 0, 6802688, 1048576, 0, -479136, -3817590, 0, 19279766, 4823744, 0, -6512640, 10487358, 0, 38420876, 5803008, 0, -19799808, 2928, 0, 5764801, 9199600, 0, -16431616, 68190666, 0, -36042120, 9834496, 0, -6268896, -79636692, 0, -37203370, 108843008, 0, 16777216, 102055740, 0, 58234052, -7666176, 0, -61081440, 49349376, 0, 345747674, 308476256, 0, 77179904, 54425868, 0, 455981888, -104202240, 0, 167797728, -446212188, 0, 47614140, 614734016, 0, 92848128, 571901790, 0, -154110586, -316796928, 0, 46848, -479359560, 0, 244250210, 92236816, 0, 147193600, -1313905350, 0, -153761848, -262905856, 0, 1091050656, 211407132, 0, 2685025406, -576673920, 0, 157351936, -952202034, 0, 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• 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

  
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[-0.5488112701773682, 0.0], [-0.38330498152182085, 0.0], [0.0, 0.0], [-0.0860078383427396, 0.0], [-0.4104320710160792, 0.0], [0.0, 0.0], [0.45103739133516896, 0.0], [-0.08126509906799236, 0.0], [0.0, 0.0], [0.43410482544538137, 0.0], [1.259651443193217, 0.0], [0.0, 0.0], [-0.6176622002997276, 0.0], [0.006325338446554719, 0.0], [0.0, 0.0], [-0.16540106255226306, 0.0], [-1.580246898612647, 0.0], [0.0, 0.0], [-1.3515111363121821, 0.0], [0.23387184480446896, 0.0], [0.0, 0.0], [0.061596364249598676, 0.0], [-0.6211618197488892, 0.0], [0.0, 0.0], [-0.016020946021644753, 0.0], [0.13944671887241228, 0.0], [0.0, 0.0], [0.2838269051782788, 0.0]], 'angles': [None, None, -0.34630685630467734, None, -0.21250608147619293, -0.3004405918975288, -0.25692222552040256, -0.20725382921939783, -0.32626122388028944, -0.25818958506255446, -0.13496231285704208, -0.08962201291498138, -0.20320445386058045, -0.08619423974333773, -0.24999303500437772, -0.14886398502305256, -0.320357074738201, -0.27751398745124933, -0.2217569031792215, -0.23161874578165859, -0.12378457333985073, -0.13558282945762543, -0.33629205457244765, -0.16975549942982943, -0.22763429286424644, -0.35810105019395133, -0.2607201202286017, -0.2375799409994023, -0.06767135221921808, -0.29428795574377054, -0.2753185889640086, -0.12549617835575283, -0.08981701217255686, -0.3793134869697825, -0.09359556930887498, -0.1866488371170609, -0.29565393657645206, -0.37141713284360073, -0.4061582389247764, -0.42199414559018505, -0.32854515030180703, -0.23588427500436387, -0.20645246037143586, -0.2948129173599281, -0.20624851607897376, -0.20599412753969443, -0.4429423810974133, -0.21640418364487693, -0.4132341208888404, -0.23838237894670214, -0.212169843347525, -0.20084179079314235, -0.3446986122550113, -0.13803535489854235, -0.246142612364314, -0.326621192265051, -0.2629187853092247, -0.11708253665841502, -0.2797076672363722, -0.15548120995791043, -0.11965819414336981, -0.16048806216897915, -0.07023427617167778, -0.34445915201071736, 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-0.3402885324394125, -0.19738426757473623, -0.4026786405510001, -0.4140876691886843, -0.36410446382988704, -0.3248542576286813, -0.2954997881044905, -0.30846642688918924, -0.2828948495857503, -0.14156315066133973, -0.3680912553543868, -0.2512749200112006], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510799049883774, 'label': '126.10.a.d.1.1', 'level': 126, 'weight': 10}
• mf_newspaces •

  Column	Type
  ALdims	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': [2, 2, 4, 3, 2, 2, 3, 4], 'Nk2': 12600, 'analytic_conductor': 64.89451535664801, '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': [126, 1, [29, 73], [1, 1]], 'conrey_index': 1, 'cusp_dim': 208, 'dim': 22, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [5], 'hecke_orbit_code': 167772286, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2], 'label': '126.10.a', 'level': 126, '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, 7], 'level_radical': 42, 'mf_dim': 224, 'mf_new_dim': 22, 'num_forms': 15, 'plus_dim': 10, 'prim_orbit_index': 1, 'relative_dim': 22, 'sturm_bound': 240, 'trace_bound': 5, 'trace_display': [0, 0, 4742, 0], 'traces': [22, 0, 0, 5632, 4742, 0, 0, 0, 0, 2528, -64172, 0, 191014, 76832, 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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: 42984114
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510799049883774, 'source_is_minimal': False, 'source_label': '126.10.a.d.1.1', 'source_level': 126, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510799049883774, 'target_is_minimal': False, 'target_label': '126.10.a.d.1.1', 'target_level': 126, 'twist_class_label': '42.10.a.b.1.1', 'twist_class_level': 42, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 10}
  • id: 42984115
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510799049883774, 'source_is_minimal': False, 'source_label': '126.10.a.d.1.1', 'source_level': 126, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599795142698, 'target_is_minimal': True, 'target_label': '42.10.a.b.1.1', 'target_level': 42, 'twist_class_label': '42.10.a.b.1.1', 'twist_class_level': 42, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 10}
  • id: 42984116
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510799049883774, 'source_is_minimal': False, 'source_label': '126.10.a.d.1.1', 'source_level': 126, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597931995472, 'target_is_minimal': False, 'target_label': '336.10.a.g.1.1', 'target_level': 336, 'twist_class_label': '42.10.a.b.1.1', 'twist_class_level': 42, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 10}
  • id: 42984117
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510799049883774, 'source_is_minimal': False, 'source_label': '126.10.a.d.1.1', 'source_level': 126, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398677254438, 'target_is_minimal': False, 'target_label': '294.10.a.e.1.1', 'target_level': 294, 'twist_class_label': '42.10.a.b.1.1', 'twist_class_level': 42, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 328350
    {'charpoly_factorization': [[[-16, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 2}
  • id: 328351
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 3}
  • id: 328352
    {'charpoly_factorization': [[[1590, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 5}
  • id: 328353
    {'charpoly_factorization': [[[-2401, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 7}
  • id: 328354
    {'charpoly_factorization': [[[-22668, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 11}
  • id: 328355
    {'charpoly_factorization': [[[64186, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 13}
  • id: 328356
    {'charpoly_factorization': [[[29946, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 17}
  • id: 328357
    {'charpoly_factorization': [[[-301484, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 19}
  • id: 328358
    {'charpoly_factorization': [[[1237488, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 23}
  • id: 328359
    {'charpoly_factorization': [[[391806, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 29}
  • id: 328360
    {'charpoly_factorization': [[[-6802688, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 31}
  • id: 328361
    {'charpoly_factorization': [[[-19279766, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 37}
  • id: 328362
    {'charpoly_factorization': [[[-10487358, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 41}
  • id: 328363
    {'charpoly_factorization': [[[-38420876, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 43}
  • id: 328364
    {'charpoly_factorization': [[[-2928, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 47}
  • id: 328365
    {'charpoly_factorization': [[[-68190666, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 53}
  • id: 328366
    {'charpoly_factorization': [[[79636692, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 59}
  • id: 328367
    {'charpoly_factorization': [[[37203370, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 61}
  • id: 328368
    {'charpoly_factorization': [[[-58234052, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 67}
  • id: 328369
    {'charpoly_factorization': [[[-49349376, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 71}
  • id: 328370
    {'charpoly_factorization': [[[-345747674, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 73}
  • id: 328371
    {'charpoly_factorization': [[[-455981888, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 79}
  • id: 328372
    {'charpoly_factorization': [[[446212188, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 83}
  • id: 328373
    {'charpoly_factorization': [[[-571901790, 1], 1]], 'hecke_orbit_code': 13510799049883774, 'p': 89}
  • id: 328374
    {'charpoly_factorization': [[[-244250210, 1], 1]], 'hecke_orbit_code': 13510799049883774, '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': 4, 'label': '126.10.a.d', 'level': 126, 'portrait': 'data:image/png;base64,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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 35466979
    {'hecke_orbit_code': 13510799049883774, 'n': 1, 'trace_an': 1}
  • id: 35466980
    {'hecke_orbit_code': 13510799049883774, 'n': 2, 'trace_an': 16}
  • id: 35466981
    {'hecke_orbit_code': 13510799049883774, 'n': 3, 'trace_an': 0}
  • id: 35466982
    {'hecke_orbit_code': 13510799049883774, 'n': 4, 'trace_an': 256}
  • id: 35466983
    {'hecke_orbit_code': 13510799049883774, 'n': 5, 'trace_an': -1590}
  • id: 35466984
    {'hecke_orbit_code': 13510799049883774, 'n': 6, 'trace_an': 0}
  • id: 35466985
    {'hecke_orbit_code': 13510799049883774, 'n': 7, 'trace_an': 2401}
  • id: 35466986
    {'hecke_orbit_code': 13510799049883774, 'n': 8, 'trace_an': 4096}
  • id: 35466987
    {'hecke_orbit_code': 13510799049883774, 'n': 9, 'trace_an': 0}
  • id: 35466988
    {'hecke_orbit_code': 13510799049883774, 'n': 10, 'trace_an': -25440}
  • id: 35466989
    {'hecke_orbit_code': 13510799049883774, 'n': 11, 'trace_an': 22668}
  • id: 35466990
    {'hecke_orbit_code': 13510799049883774, 'n': 12, 'trace_an': 0}
  • id: 35466991
    {'hecke_orbit_code': 13510799049883774, 'n': 13, 'trace_an': -64186}
  • id: 35466992
    {'hecke_orbit_code': 13510799049883774, 'n': 14, 'trace_an': 38416}
  • id: 35466993
    {'hecke_orbit_code': 13510799049883774, 'n': 15, 'trace_an': 0}
  • id: 35466994
    {'hecke_orbit_code': 13510799049883774, 'n': 16, 'trace_an': 65536}
  • id: 35466995
    {'hecke_orbit_code': 13510799049883774, 'n': 17, 'trace_an': -29946}
  • id: 35466996
    {'hecke_orbit_code': 13510799049883774, 'n': 18, 'trace_an': 0}
  • id: 35466997
    {'hecke_orbit_code': 13510799049883774, 'n': 19, 'trace_an': 301484}
  • id: 35466998
    {'hecke_orbit_code': 13510799049883774, 'n': 20, 'trace_an': -407040}
  • id: 35466999
    {'hecke_orbit_code': 13510799049883774, 'n': 21, 'trace_an': 0}
  • id: 35467000
    {'hecke_orbit_code': 13510799049883774, 'n': 22, 'trace_an': 362688}
  • id: 35467001
    {'hecke_orbit_code': 13510799049883774, 'n': 23, 'trace_an': -1237488}
  • id: 35467002
    {'hecke_orbit_code': 13510799049883774, 'n': 24, 'trace_an': 0}
  • id: 35467003
    {'hecke_orbit_code': 13510799049883774, 'n': 25, 'trace_an': 574975}
  • id: 35467004
    {'hecke_orbit_code': 13510799049883774, 'n': 26, 'trace_an': -1026976}
  • id: 35467005
    {'hecke_orbit_code': 13510799049883774, 'n': 27, 'trace_an': 0}
  • id: 35467006
    {'hecke_orbit_code': 13510799049883774, 'n': 28, 'trace_an': 614656}
  • id: 35467007
    {'hecke_orbit_code': 13510799049883774, 'n': 29, 'trace_an': -391806}
  • id: 35467008
    {'hecke_orbit_code': 13510799049883774, 'n': 30, 'trace_an': 0}
  • id: 35467009
    {'hecke_orbit_code': 13510799049883774, 'n': 31, 'trace_an': 6802688}
  • id: 35467010
    {'hecke_orbit_code': 13510799049883774, 'n': 32, 'trace_an': 1048576}
  • id: 35467011
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  • id: 35467197
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  • id: 35467198
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  • id: 35467199
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  • id: 35467200
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  • id: 35467201
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  • id: 35467202
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  • id: 35467203
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  • id: 35467204
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  • id: 35467205
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  • id: 35467206
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  • id: 35467207
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  • id: 35467208
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  • id: 35467209
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  • id: 35467210
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  • id: 35467211
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  • id: 35467212
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  • id: 35467213
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  • id: 35467214
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  • id: 35467215
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  • id: 35467216
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  • id: 35467217
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  • id: 35467218
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  • id: 35467219
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  • id: 35467220
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  • id: 35467221
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  • id: 35467222
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  • id: 35467223
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  • id: 35467224
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  • id: 35467225
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  • id: 35467226
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  • id: 35467227
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  • id: 35467228
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  • id: 35467229
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  • id: 35467230
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  • id: 35467231
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  • id: 35467232
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  • id: 35467233
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  • id: 35467234
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  • id: 35467235
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  • id: 35467236
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