Embedded newform data - 2475.4.a.k.1.1

Formats: - HTML - YAML - JSON - 2023-04-01T19:59:32.646712

• 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_indexes	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_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	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': 39600, 'analytic_conductor': 146.02972726420802, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [5, 1], [11, -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': [2475, 1, [551, 2377, 2026], [1, 1, 1]], 'cm_discs': [], 'conrey_indexes': [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': [[2, [-5, 1]], [7, [3, 1]], [29, [-54, 1]]], 'hecke_orbit': 11, 'hecke_orbit_code': 45035996340816299, '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_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '2475.4.a.k', 'level': 2475, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5, 11], 'level_radical': 165, 'minimal_twist': '825.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+5q^{2}+17q^{4}-3q^{7}+45q^{8}+11q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '2475.4.a', 'trace_display': [5, 0, 0, -3], 'trace_hash': 668011609730556056, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.011', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.041', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.034', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.115', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.099', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.372', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 5, 0, 17, 0, 0, -3, 45, 0, 0, 11, 0, -32, -15, 0, 89, 33, 0, 47, 0, 0, 55, 113, 0, 0, -160, 0, -51, 54, 0, 178, 85, 0, 165, 0, 0, -19, 235, 0, 0, -139, 0, 308, 187, 0, 565, 195, 0, -334, 0, 0, -544, 152, 0, 0, -135, 0, 270, 625, 0, 320, 890, 0, -287, 0, 0, -200, 561, 0, 0, 947, 0, 448, -95, 0, 799, -33, 0, -721, 0, 0, -695, 142, 0, 0, 1540, 0, 495, -404, 0, 96, 1921, 0, 975, 0, 0, -79, -1670, 0, 0, 545, 0, 1306, -1440, 0, 760, 1938, 0, -576, 0, 0, -267, -1104, 0, 0, 918, 0, 3125, -99, 0, 121, 1600, 0, 3026, 0, 0, 1739, -2115, 0, 0, -1818, 0, -141, -1000, 0, 1485, 870, 0, -636, 0, 0, 4735, -352, 0, 0, 2240, 0, -323, 239, 0, 1208, 2115, 0, -165, 0, 0, 1874, -3605, 0, 0, -339, 0, 1904, -2363, 0, 710, -1180, 0, -1173, 0, 0, 5236, -3177, 0, 0, 979, 0, -2020, -1787, 0, -835, 480, 0, 5085, 0, 0, 363, 3315, 0, 0, -3613, 0, -4204, -395, 0, -5678, -4517, 0, 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0], 'weight': 4, '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

  
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-0.3101180513723777, -0.257038277171556, -0.23386774097749702, -0.2918191562679848, -0.22137205399470608, -0.24975930689418194, -0.2620321182992797, -0.10259789341086883, -0.20461672122740052, -0.12218593910749481, -0.07658132612771573, -0.09012060410415634, -0.41157541748045445, -0.18097335835147807, -0.10876509408188989, -0.2906767390039568, -0.18346698145110918, -0.20545045377626237, -0.32128842549307746, -0.21276393732638546, -0.27409580316821364, -0.24282631497826482, -0.29429454911734915, -0.18070736381100372], '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': 11, 'hecke_orbit_code': 45035996340816299, 'label': '2475.4.a.k.1.1', 'level': 2475, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_indexes	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_prime	boolean
  level_is_prime_power	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

  
  {'AL_dims': [[[[3, -1], [5, -1], [11, -1]], 35, 7], [[[3, 1], [5, -1], [11, -1]], 26, 2], [[[3, 1], [5, -1], [11, 1]], 26, 2], [[[3, -1], [5, 1], [11, -1]], 35, 13], [[[3, 1], [5, 1], [11, 1]], 22, 4], [[[3, -1], [5, -1], [11, 1]], 39, 8], [[[3, -1], [5, 1], [11, 1]], 33, 13], [[[3, 1], [5, 1], [11, -1]], 22, 4]], 'Nk2': 39600, 'analytic_conductor': 146.02972726420802, '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': [2475, 1, [551, 2377, 2026], [1, 1, 1]], 'conrey_indexes': [1], 'cusp_dim': 1056, 'dim': 238, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 7, 29], 'hecke_orbit_code': 67111339, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 5, 5, 5, 5, 5, 6, 7, 7, 7, 7, 7, 7, 10, 10, 10, 10, 10, 16, 16], 'label': '2475.4.a', 'level': 2475, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5, 11], 'level_radical': 165, 'mf_dim': 1104, 'mf_new_dim': 238, 'num_forms': 53, 'plus_dim': 122, 'prim_orbit_index': 1, 'relative_dim': 238, 'sturm_bound': 1440, 'trace_bound': 11, 'trace_display': [-2, 0, 0, -44], 'traces': [238, -2, 0, 944, 0, 0, -44, 12, 0, 0, -22, 0, -20, 68, 0, 3920, -36, 0, 32, 0, 0, -22, 354, 0, 0, -1252, 0, -1500, -156, 0, 270, -956, 0, 500, 0, 0, -86, 824, 0, 0, -124, 0, 260, -528, 0, 1102, 524, 0, 12182, 0, 0, -484, 112, 0, 0, 408, 0, -1056, -1406, 0, -1848, -730, 0, 13372, 0, 0, -3162, -2068, 0, 0, 978, 0, -1052, 5982, 0, 2980, 396, 0, 3500, 0, 0, 5160, -1612, 0, 0, 1776, 0, 132, 258, 0, -840, 1028, 0, 6336, 0, 0, -3418, -2266, 0, 0, 760, 0, 624, -10008, 0, -4152, 532, 0, -9436, 0, 0, -13236, -4118, 0, 0, -5904, 0, -2882, -4336, 0, 28798, -5372, 0, -3152, 0, 0, 3440, -2848, 0, 0, 1476, 0, 4656, 5698, 0, 9132, 6506, 0, -1124, 0, 0, 5542, 2244, 0, 0, 15740, 0, 8224, 5056, 0, 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-97330, 0, -757072, -166958, 0, 1228944, 36328, 0, 591288, 0, 0, 488548, 545184, 0, 0, 1627328, 0, -596084, 1869864, 0, -688952, 643604, 0, 899788, 0, 0, -937500, -192992, 0, 0, 1908852, 0, -390104, -480532, 0, -2024088, -1875168, 0, 2820052, 0, 0, -565208, 1030568, 0, 0, -1359780, 0, -1213124, -716868, 0, 258604, -954638, 0, -312884, 0, 0, -1160544, 189998, 0, 0, 2735294, 0, -2600880, 576896, 0, 1583618, 212340, 0, 324600, 0, 0, -1046792, 2062826, 0, 0, -404888, 0, -139176, 2080932, 0, 1637344, 1084448, 0, -1153136, 0, 0, 545204, -1496752, 0, 0, -393864, 0, -52854, 849560, 0], 'weight': 4, 'weight_parity': 1}
• 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: 47143251
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 45035996340816299, 'target_is_minimal': False, 'target_label': '2475.4.a.k.1.1', 'target_level': 2475, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 47143252
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67109689, 'target_is_minimal': True, 'target_label': '825.4.a.a.1.1', 'target_level': 825, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 47143253
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67111339, 'target_is_minimal': False, 'target_label': '2475.4.a.a.1.1', 'target_level': 2475, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 47143254
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503737133433657, 'target_is_minimal': False, 'target_label': '825.4.c.b.199.1', 'target_level': 825, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 47143255
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 199, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503737133433657, 'target_is_minimal': False, 'target_label': '825.4.c.b.199.2', 'target_level': 825, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 47143256
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 45035996340816299, 'source_is_minimal': False, 'source_label': '2475.4.a.k.1.1', 'source_level': 2475, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396713444153, 'target_is_minimal': True, 'target_label': '825.4.a.j.1.1', 'target_level': 825, 'twist_class_label': '825.4.a.a.1.1', 'twist_class_level': 825, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2680175
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 2}
  • id: 2680176
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 3}
  • id: 2680177
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 5}
  • id: 2680178
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 7}
  • id: 2680179
    {'charpoly_factorization': [[[-11, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 11}
  • id: 2680180
    {'charpoly_factorization': [[[32, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 13}
  • id: 2680181
    {'charpoly_factorization': [[[-33, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 17}
  • id: 2680182
    {'charpoly_factorization': [[[-47, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 19}
  • id: 2680183
    {'charpoly_factorization': [[[-113, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 23}
  • id: 2680184
    {'charpoly_factorization': [[[-54, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 29}
  • id: 2680185
    {'charpoly_factorization': [[[-178, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 31}
  • id: 2680186
    {'charpoly_factorization': [[[19, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 37}
  • id: 2680187
    {'charpoly_factorization': [[[139, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 41}
  • id: 2680188
    {'charpoly_factorization': [[[-308, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 43}
  • id: 2680189
    {'charpoly_factorization': [[[-195, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 47}
  • id: 2680190
    {'charpoly_factorization': [[[-152, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 53}
  • id: 2680191
    {'charpoly_factorization': [[[-625, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 59}
  • id: 2680192
    {'charpoly_factorization': [[[-320, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 61}
  • id: 2680193
    {'charpoly_factorization': [[[200, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 67}
  • id: 2680194
    {'charpoly_factorization': [[[-947, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 71}
  • id: 2680195
    {'charpoly_factorization': [[[-448, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 73}
  • id: 2680196
    {'charpoly_factorization': [[[721, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 79}
  • id: 2680197
    {'charpoly_factorization': [[[-142, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 83}
  • id: 2680198
    {'charpoly_factorization': [[[404, 1], 1]], 'hecke_orbit_code': 45035996340816299, 'p': 89}
  • id: 2680199
    {'charpoly_factorization': [[[79, 1], 1]], 'hecke_orbit_code': 45035996340816299, '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': 11, 'label': '2475.4.a.k', 'level': 2475, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 214232000
    {'hecke_orbit_code': 45035996340816299, 'n': 1, 'trace_an': 1}
  • id: 214232001
    {'hecke_orbit_code': 45035996340816299, 'n': 2, 'trace_an': 5}
  • id: 214232002
    {'hecke_orbit_code': 45035996340816299, 'n': 3, 'trace_an': 0}
  • id: 214232003
    {'hecke_orbit_code': 45035996340816299, 'n': 4, 'trace_an': 17}
  • id: 214232004
    {'hecke_orbit_code': 45035996340816299, 'n': 5, 'trace_an': 0}
  • id: 214232005
    {'hecke_orbit_code': 45035996340816299, 'n': 6, 'trace_an': 0}
  • id: 214232006
    {'hecke_orbit_code': 45035996340816299, 'n': 7, 'trace_an': -3}
  • id: 214232007
    {'hecke_orbit_code': 45035996340816299, 'n': 8, 'trace_an': 45}
  • id: 214232008
    {'hecke_orbit_code': 45035996340816299, 'n': 9, 'trace_an': 0}
  • id: 214232009
    {'hecke_orbit_code': 45035996340816299, 'n': 10, 'trace_an': 0}
  • id: 214232010
    {'hecke_orbit_code': 45035996340816299, 'n': 11, 'trace_an': 11}
  • id: 214232011
    {'hecke_orbit_code': 45035996340816299, 'n': 12, 'trace_an': 0}
  • id: 214232012
    {'hecke_orbit_code': 45035996340816299, 'n': 13, 'trace_an': -32}
  • id: 214232013
    {'hecke_orbit_code': 45035996340816299, 'n': 14, 'trace_an': -15}
  • id: 214232014
    {'hecke_orbit_code': 45035996340816299, 'n': 15, 'trace_an': 0}
  • id: 214232015
    {'hecke_orbit_code': 45035996340816299, 'n': 16, 'trace_an': 89}
  • id: 214232016
    {'hecke_orbit_code': 45035996340816299, 'n': 17, 'trace_an': 33}
  • id: 214232017
    {'hecke_orbit_code': 45035996340816299, 'n': 18, 'trace_an': 0}
  • id: 214232018
    {'hecke_orbit_code': 45035996340816299, 'n': 19, 'trace_an': 47}
  • id: 214232019
    {'hecke_orbit_code': 45035996340816299, 'n': 20, 'trace_an': 0}
  • id: 214232020
    {'hecke_orbit_code': 45035996340816299, 'n': 21, 'trace_an': 0}
  • id: 214232021
    {'hecke_orbit_code': 45035996340816299, 'n': 22, 'trace_an': 55}
  • id: 214232022
    {'hecke_orbit_code': 45035996340816299, 'n': 23, 'trace_an': 113}
  • id: 214232023
    {'hecke_orbit_code': 45035996340816299, 'n': 24, 'trace_an': 0}
  • id: 214232024
    {'hecke_orbit_code': 45035996340816299, 'n': 25, 'trace_an': 0}
  • id: 214232025
    {'hecke_orbit_code': 45035996340816299, 'n': 26, 'trace_an': -160}
  • id: 214232026
    {'hecke_orbit_code': 45035996340816299, 'n': 27, 'trace_an': 0}
  • id: 214232027
    {'hecke_orbit_code': 45035996340816299, 'n': 28, 'trace_an': -51}
  • id: 214232028
    {'hecke_orbit_code': 45035996340816299, 'n': 29, 'trace_an': 54}
  • id: 214232029
    {'hecke_orbit_code': 45035996340816299, 'n': 30, 'trace_an': 0}
  • id: 214232030
    {'hecke_orbit_code': 45035996340816299, 'n': 31, 'trace_an': 178}
  • id: 214232031
    {'hecke_orbit_code': 45035996340816299, 'n': 32, 'trace_an': 85}
  • id: 214232032
    {'hecke_orbit_code': 45035996340816299, 'n': 33, 'trace_an': 0}
  • id: 214232033
    {'hecke_orbit_code': 45035996340816299, 'n': 34, 'trace_an': 165}
  • id: 214232034
    {'hecke_orbit_code': 45035996340816299, 'n': 35, 'trace_an': 0}
  • id: 214232035
    {'hecke_orbit_code': 45035996340816299, 'n': 36, 'trace_an': 0}
  • id: 214232036
    {'hecke_orbit_code': 45035996340816299, 'n': 37, 'trace_an': -19}
  • id: 214232037
    {'hecke_orbit_code': 45035996340816299, 'n': 38, 'trace_an': 235}
  • id: 214232038
    {'hecke_orbit_code': 45035996340816299, 'n': 39, 'trace_an': 0}
  • id: 214232039
    {'hecke_orbit_code': 45035996340816299, 'n': 40, 'trace_an': 0}
  • id: 214232040
    {'hecke_orbit_code': 45035996340816299, 'n': 41, 'trace_an': -139}
  • id: 214232041
    {'hecke_orbit_code': 45035996340816299, 'n': 42, 'trace_an': 0}
  • id: 214232042
    {'hecke_orbit_code': 45035996340816299, 'n': 43, 'trace_an': 308}
  • id: 214232043
    {'hecke_orbit_code': 45035996340816299, 'n': 44, 'trace_an': 187}
  • id: 214232044
    {'hecke_orbit_code': 45035996340816299, 'n': 45, 'trace_an': 0}
  • id: 214232045
    {'hecke_orbit_code': 45035996340816299, 'n': 46, 'trace_an': 565}
  • id: 214232046
    {'hecke_orbit_code': 45035996340816299, 'n': 47, 'trace_an': 195}
  • id: 214232047
    {'hecke_orbit_code': 45035996340816299, 'n': 48, 'trace_an': 0}
  • id: 214232048
    {'hecke_orbit_code': 45035996340816299, 'n': 49, 'trace_an': -334}
  • id: 214232049
    {'hecke_orbit_code': 45035996340816299, 'n': 50, 'trace_an': 0}
  • id: 214232050
    {'hecke_orbit_code': 45035996340816299, 'n': 51, 'trace_an': 0}
  • id: 214232051
    {'hecke_orbit_code': 45035996340816299, 'n': 52, 'trace_an': -544}
  • id: 214232052
    {'hecke_orbit_code': 45035996340816299, 'n': 53, 'trace_an': 152}
  • id: 214232053
    {'hecke_orbit_code': 45035996340816299, 'n': 54, 'trace_an': 0}
  • id: 214232054
    {'hecke_orbit_code': 45035996340816299, 'n': 55, 'trace_an': 0}
  • id: 214232055
    {'hecke_orbit_code': 45035996340816299, 'n': 56, 'trace_an': -135}
  • id: 214232056
    {'hecke_orbit_code': 45035996340816299, 'n': 57, 'trace_an': 0}
  • id: 214232057
    {'hecke_orbit_code': 45035996340816299, 'n': 58, 'trace_an': 270}
  • id: 214232058
    {'hecke_orbit_code': 45035996340816299, 'n': 59, 'trace_an': 625}
  • id: 214232059
    {'hecke_orbit_code': 45035996340816299, 'n': 60, 'trace_an': 0}
  • id: 214232060
    {'hecke_orbit_code': 45035996340816299, 'n': 61, 'trace_an': 320}
  • id: 214232061
    {'hecke_orbit_code': 45035996340816299, 'n': 62, 'trace_an': 890}
  • id: 214232062
    {'hecke_orbit_code': 45035996340816299, 'n': 63, 'trace_an': 0}
  • id: 214232063
    {'hecke_orbit_code': 45035996340816299, 'n': 64, 'trace_an': -287}
  • id: 214232064
    {'hecke_orbit_code': 45035996340816299, 'n': 65, 'trace_an': 0}
  • id: 214232065
    {'hecke_orbit_code': 45035996340816299, 'n': 66, 'trace_an': 0}
  • id: 214232066
    {'hecke_orbit_code': 45035996340816299, 'n': 67, 'trace_an': -200}
  • id: 214232067
    {'hecke_orbit_code': 45035996340816299, 'n': 68, 'trace_an': 561}
  • id: 214232068
    {'hecke_orbit_code': 45035996340816299, 'n': 69, 'trace_an': 0}
  • id: 214232069
    {'hecke_orbit_code': 45035996340816299, 'n': 70, 'trace_an': 0}
  • id: 214232070
    {'hecke_orbit_code': 45035996340816299, 'n': 71, 'trace_an': 947}
  • id: 214232071
    {'hecke_orbit_code': 45035996340816299, 'n': 72, 'trace_an': 0}
  • id: 214232072
    {'hecke_orbit_code': 45035996340816299, 'n': 73, 'trace_an': 448}
  • id: 214232073
    {'hecke_orbit_code': 45035996340816299, 'n': 74, 'trace_an': -95}
  • id: 214232074
    {'hecke_orbit_code': 45035996340816299, 'n': 75, 'trace_an': 0}
  • id: 214232075
    {'hecke_orbit_code': 45035996340816299, 'n': 76, 'trace_an': 799}
  • id: 214232076
    {'hecke_orbit_code': 45035996340816299, 'n': 77, 'trace_an': -33}
  • id: 214232077
    {'hecke_orbit_code': 45035996340816299, 'n': 78, 'trace_an': 0}
  • id: 214232078
    {'hecke_orbit_code': 45035996340816299, 'n': 79, 'trace_an': -721}
  • id: 214232079
    {'hecke_orbit_code': 45035996340816299, 'n': 80, 'trace_an': 0}
  • id: 214232080
    {'hecke_orbit_code': 45035996340816299, 'n': 81, 'trace_an': 0}
  • id: 214232081
    {'hecke_orbit_code': 45035996340816299, 'n': 82, 'trace_an': -695}
  • id: 214232082
    {'hecke_orbit_code': 45035996340816299, 'n': 83, 'trace_an': 142}
  • id: 214232083
    {'hecke_orbit_code': 45035996340816299, 'n': 84, 'trace_an': 0}
  • id: 214232084
    {'hecke_orbit_code': 45035996340816299, 'n': 85, 'trace_an': 0}
  • id: 214232085
    {'hecke_orbit_code': 45035996340816299, 'n': 86, 'trace_an': 1540}
  • id: 214232086
    {'hecke_orbit_code': 45035996340816299, 'n': 87, 'trace_an': 0}
  • id: 214232087
    {'hecke_orbit_code': 45035996340816299, 'n': 88, 'trace_an': 495}
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