Newform data - 126.12.a.c

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• 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': 18144, 'analytic_conductor': 96.8112407505082, '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, [-11880, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007199456067710, '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': '126.12.a.c', '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': '42.12.a.f', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-2^{5}q^{2}+2^{10}q^{4}+11880q^{5}+7^{5}q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '11.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '126.12.a', 'trace_display': [-32, 0, 11880, 16807], 'trace_hash': 2264831796587255182, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.993', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.006', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.009', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.078', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.106', 'prec': 17}], 'trace_zratio': 0, 'traces': [1, -32, 0, 1024, 11880, 0, 16807, -32768, 0, -380160, -727110, 0, -1895734, -537824, 0, 1048576, 10233912, 0, -12792796, 12165120, 0, 23267520, 27412290, 0, 92306275, 60663488, 0, 17210368, 108082914, 0, -202243384, -33554432, 0, -327485184, 199667160, 0, 412454954, 409369472, 0, -389283840, 245108604, 0, 509839844, -744560640, 0, -877193280, -699876996, 0, 282475249, -2953800800, 0, -1941231616, 4836690462, 0, -8638066800, -550731776, 0, -3458653248, -2462248272, 0, 9054716702, 6471788288, 0, 1073741824, -22521319920, 0, -2923148584, 10479525888, 0, -6389349120, 11268869310, 0, 2809231382, -13198558528, 0, -13099823104, -12220537770, 0, 25573574516, 12457082880, 0, -7843475328, 38718767364, 0, 121578874560, -16314875008, 0, 23825940480, -90783707844, 0, -31861601338, 28070184960, 0, 22396063872, -151978416480, 0, 130559880038, 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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], [-32], [0], [1024], [11880], [0], [16807], [-32768], [0], [-380160], [-727110], [0], [-1895734], [-537824], [0], [1048576], [10233912], [0], [-12792796], [12165120], [0], [23267520], [27412290], [0], [92306275], [60663488], [0], [17210368], [108082914], [0], [-202243384], [-33554432], [0], [-327485184], [199667160], [0], [412454954], [409369472], [0], [-389283840], [245108604], [0], [509839844], [-744560640], [0], [-877193280], [-699876996], [0], [282475249], [-2953800800], [0], [-1941231616], [4836690462], [0], [-8638066800], [-550731776], [0], [-3458653248], [-2462248272], [0], [9054716702], [6471788288], [0], [1073741824], [-22521319920], [0], [-2923148584], [10479525888], [0], [-6389349120], [11268869310], [0], [2809231382], [-13198558528], [0], [-13099823104], [-12220537770], [0], [25573574516], [12457082880], [0], [-7843475328], [38718767364], [0], [121578874560], [-16314875008], [0], [23825940480], [-90783707844], [0], [-31861601338], [28070184960], [0], 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[11140051244153114990], [-5304518531169494754], [-15605584928422973484], [-21372978041978618806], [8400896908338972660], [-3678134514344093490], [12761192585845310562], [-4410940244607780460], [951562175766434100]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 9007199456067710, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '126.12.a.c', 'level': 126, 'maxp': 2999, 'weight': 12}
• 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': [3, 3, 4, 5, 3, 3, 4, 3], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [2, 2, 2, 2, 2, 2, 2, 2], 'ALdims_old': [31, 27, 27, 28, 29, 29, 27, 30], 'Nk2': 18144, 'analytic_conductor': 96.8112407505082, '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': 256, 'dim': 28, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [5], 'hecke_orbit_code': 201326718, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 3, 3, 3, 3], 'label': '126.12.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': 272, 'mf_new_dim': 28, 'num_forms': 16, 'plus_dim': 15, 'prim_orbit_index': 1, 'relative_dim': 28, 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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: 109429
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 3, 'source_is_minimal': False, 'source_label': '126.12.a.c', 'source_level': 126, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 6, 'target_is_minimal': True, 'target_label': '42.12.a.f', 'target_level': 42, 'twist_class_label': '42.12.a.f', 'twist_class_level': 42, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 12}
  • id: 109430
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 3, 'source_is_minimal': False, 'source_label': '126.12.a.c', 'source_level': 126, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '126.12.a.c', 'target_level': 126, 'twist_class_label': '42.12.a.f', 'twist_class_level': 42, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 12}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 352775
    {'charpoly_factorization': [[[32, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 2}
  • id: 352776
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 3}
  • id: 352777
    {'charpoly_factorization': [[[-11880, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 5}
  • id: 352778
    {'charpoly_factorization': [[[-16807, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 7}
  • id: 352779
    {'charpoly_factorization': [[[727110, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 11}
  • id: 352780
    {'charpoly_factorization': [[[1895734, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 13}
  • id: 352781
    {'charpoly_factorization': [[[-10233912, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 17}
  • id: 352782
    {'charpoly_factorization': [[[12792796, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 19}
  • id: 352783
    {'charpoly_factorization': [[[-27412290, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 23}
  • id: 352784
    {'charpoly_factorization': [[[-108082914, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 29}
  • id: 352785
    {'charpoly_factorization': [[[202243384, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 31}
  • id: 352786
    {'charpoly_factorization': [[[-412454954, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 37}
  • id: 352787
    {'charpoly_factorization': [[[-245108604, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 41}
  • id: 352788
    {'charpoly_factorization': [[[-509839844, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 43}
  • id: 352789
    {'charpoly_factorization': [[[699876996, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 47}
  • id: 352790
    {'charpoly_factorization': [[[-4836690462, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 53}
  • id: 352791
    {'charpoly_factorization': [[[2462248272, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 59}
  • id: 352792
    {'charpoly_factorization': [[[-9054716702, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 61}
  • id: 352793
    {'charpoly_factorization': [[[2923148584, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 67}
  • id: 352794
    {'charpoly_factorization': [[[-11268869310, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 71}
  • id: 352795
    {'charpoly_factorization': [[[-2809231382, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 73}
  • id: 352796
    {'charpoly_factorization': [[[-25573574516, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 79}
  • id: 352797
    {'charpoly_factorization': [[[-38718767364, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 83}
  • id: 352798
    {'charpoly_factorization': [[[90783707844, 1], 1]], 'hecke_orbit_code': 9007199456067710, 'p': 89}
  • id: 352799
    {'charpoly_factorization': [[[-130559880038, 1], 1]], 'hecke_orbit_code': 9007199456067710, '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': 3, 'label': '126.12.a.c', 'level': 126, 'portrait': 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', 'weight': 12}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 29277043
    {'hecke_orbit_code': 9007199456067710, 'n': 1, 'trace_an': 1}
  • id: 29277044
    {'hecke_orbit_code': 9007199456067710, 'n': 2, 'trace_an': -32}
  • id: 29277045
    {'hecke_orbit_code': 9007199456067710, 'n': 3, 'trace_an': 0}
  • id: 29277046
    {'hecke_orbit_code': 9007199456067710, 'n': 4, 'trace_an': 1024}
  • id: 29277047
    {'hecke_orbit_code': 9007199456067710, 'n': 5, 'trace_an': 11880}
  • id: 29277048
    {'hecke_orbit_code': 9007199456067710, 'n': 6, 'trace_an': 0}
  • id: 29277049
    {'hecke_orbit_code': 9007199456067710, 'n': 7, 'trace_an': 16807}
  • id: 29277050
    {'hecke_orbit_code': 9007199456067710, 'n': 8, 'trace_an': -32768}
  • id: 29277051
    {'hecke_orbit_code': 9007199456067710, 'n': 9, 'trace_an': 0}
  • id: 29277052
    {'hecke_orbit_code': 9007199456067710, 'n': 10, 'trace_an': -380160}
  • id: 29277053
    {'hecke_orbit_code': 9007199456067710, 'n': 11, 'trace_an': -727110}
  • id: 29277054
    {'hecke_orbit_code': 9007199456067710, 'n': 12, 'trace_an': 0}
  • id: 29277055
    {'hecke_orbit_code': 9007199456067710, 'n': 13, 'trace_an': -1895734}
  • id: 29277056
    {'hecke_orbit_code': 9007199456067710, 'n': 14, 'trace_an': -537824}
  • id: 29277057
    {'hecke_orbit_code': 9007199456067710, 'n': 15, 'trace_an': 0}
  • id: 29277058
    {'hecke_orbit_code': 9007199456067710, 'n': 16, 'trace_an': 1048576}
  • id: 29277059
    {'hecke_orbit_code': 9007199456067710, 'n': 17, 'trace_an': 10233912}
  • id: 29277060
    {'hecke_orbit_code': 9007199456067710, 'n': 18, 'trace_an': 0}
  • id: 29277061
    {'hecke_orbit_code': 9007199456067710, 'n': 19, 'trace_an': -12792796}
  • id: 29277062
    {'hecke_orbit_code': 9007199456067710, 'n': 20, 'trace_an': 12165120}
  • id: 29277063
    {'hecke_orbit_code': 9007199456067710, 'n': 21, 'trace_an': 0}
  • id: 29277064
    {'hecke_orbit_code': 9007199456067710, 'n': 22, 'trace_an': 23267520}
  • id: 29277065
    {'hecke_orbit_code': 9007199456067710, 'n': 23, 'trace_an': 27412290}
  • id: 29277066
    {'hecke_orbit_code': 9007199456067710, 'n': 24, 'trace_an': 0}
  • id: 29277067
    {'hecke_orbit_code': 9007199456067710, 'n': 25, 'trace_an': 92306275}
  • id: 29277068
    {'hecke_orbit_code': 9007199456067710, 'n': 26, 'trace_an': 60663488}
  • id: 29277069
    {'hecke_orbit_code': 9007199456067710, 'n': 27, 'trace_an': 0}
  • id: 29277070
    {'hecke_orbit_code': 9007199456067710, 'n': 28, 'trace_an': 17210368}
  • id: 29277071
    {'hecke_orbit_code': 9007199456067710, 'n': 29, 'trace_an': 108082914}
  • id: 29277072
    {'hecke_orbit_code': 9007199456067710, 'n': 30, 'trace_an': 0}
  • id: 29277073
    {'hecke_orbit_code': 9007199456067710, 'n': 31, 'trace_an': -202243384}
  • id: 29277074
    {'hecke_orbit_code': 9007199456067710, 'n': 32, 'trace_an': -33554432}
  • id: 29277075
    {'hecke_orbit_code': 9007199456067710, 'n': 33, 'trace_an': 0}
  • id: 29277076
    {'hecke_orbit_code': 9007199456067710, 'n': 34, 'trace_an': -327485184}
  • id: 29277077
    {'hecke_orbit_code': 9007199456067710, 'n': 35, 'trace_an': 199667160}
  • id: 29277078
    {'hecke_orbit_code': 9007199456067710, 'n': 36, 'trace_an': 0}
  • id: 29277079
    {'hecke_orbit_code': 9007199456067710, 'n': 37, 'trace_an': 412454954}
  • id: 29277080
    {'hecke_orbit_code': 9007199456067710, 'n': 38, 'trace_an': 409369472}
  • id: 29277081
    {'hecke_orbit_code': 9007199456067710, 'n': 39, 'trace_an': 0}
  • id: 29277082
    {'hecke_orbit_code': 9007199456067710, 'n': 40, 'trace_an': -389283840}
  • id: 29277083
    {'hecke_orbit_code': 9007199456067710, 'n': 41, 'trace_an': 245108604}
  • id: 29277084
    {'hecke_orbit_code': 9007199456067710, 'n': 42, 'trace_an': 0}
  • id: 29277085
    {'hecke_orbit_code': 9007199456067710, 'n': 43, 'trace_an': 509839844}
  • id: 29277086
    {'hecke_orbit_code': 9007199456067710, 'n': 44, 'trace_an': -744560640}
  • id: 29277087
    {'hecke_orbit_code': 9007199456067710, 'n': 45, 'trace_an': 0}
  • id: 29277088
    {'hecke_orbit_code': 9007199456067710, 'n': 46, 'trace_an': -877193280}
  • id: 29277089
    {'hecke_orbit_code': 9007199456067710, 'n': 47, 'trace_an': -699876996}
  • id: 29277090
    {'hecke_orbit_code': 9007199456067710, 'n': 48, 'trace_an': 0}
  • id: 29277091
    {'hecke_orbit_code': 9007199456067710, 'n': 49, 'trace_an': 282475249}
  • id: 29277092
    {'hecke_orbit_code': 9007199456067710, 'n': 50, 'trace_an': -2953800800}
  • id: 29277093
    {'hecke_orbit_code': 9007199456067710, 'n': 51, 'trace_an': 0}
  • id: 29277094
    {'hecke_orbit_code': 9007199456067710, 'n': 52, 'trace_an': -1941231616}
  • id: 29277095
    {'hecke_orbit_code': 9007199456067710, 'n': 53, 'trace_an': 4836690462}
  • id: 29277096
    {'hecke_orbit_code': 9007199456067710, 'n': 54, 'trace_an': 0}
  • id: 29277097
    {'hecke_orbit_code': 9007199456067710, 'n': 55, 'trace_an': -8638066800}
  • id: 29277098
    {'hecke_orbit_code': 9007199456067710, 'n': 56, 'trace_an': -550731776}
  • id: 29277099
    {'hecke_orbit_code': 9007199456067710, 'n': 57, 'trace_an': 0}
  • id: 29277100
    {'hecke_orbit_code': 9007199456067710, 'n': 58, 'trace_an': -3458653248}
  • id: 29277101
    {'hecke_orbit_code': 9007199456067710, 'n': 59, 'trace_an': -2462248272}
  • id: 29277102
    {'hecke_orbit_code': 9007199456067710, 'n': 60, 'trace_an': 0}
  • id: 29277103
    {'hecke_orbit_code': 9007199456067710, 'n': 61, 'trace_an': 9054716702}
  • id: 29277104
    {'hecke_orbit_code': 9007199456067710, 'n': 62, 'trace_an': 6471788288}
  • id: 29277105
    {'hecke_orbit_code': 9007199456067710, 'n': 63, 'trace_an': 0}
  • id: 29277106
    {'hecke_orbit_code': 9007199456067710, 'n': 64, 'trace_an': 1073741824}
  • id: 29277107
    {'hecke_orbit_code': 9007199456067710, 'n': 65, 'trace_an': -22521319920}
  • id: 29277108
    {'hecke_orbit_code': 9007199456067710, 'n': 66, 'trace_an': 0}
  • id: 29277109
    {'hecke_orbit_code': 9007199456067710, 'n': 67, 'trace_an': -2923148584}
  • id: 29277110
    {'hecke_orbit_code': 9007199456067710, 'n': 68, 'trace_an': 10479525888}
  • id: 29277111
    {'hecke_orbit_code': 9007199456067710, 'n': 69, 'trace_an': 0}
  • id: 29277112
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  • id: 29277292
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  • id: 29277293
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  • id: 29277294
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  • id: 29277295
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  • id: 29277296
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  • id: 29277297
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  • id: 29277298
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  • id: 29277299
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  • id: 29277300
    {'hecke_orbit_code': 9007199456067710, 'n': 997, 'trace_an': 1486194283199822}