Newform data - 39710.2.a.e

Formats: - HTML - YAML - JSON - 2026-05-01T12:39:21.636191

• 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': 158840, 'analytic_conductor': 317.0859464265044, 'atkin_lehner_eigenvals': [[2, 1], [5, 1], [11, 1], [19, -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': [39710, 1, [23827, 21661, 14081], [5, 5, 5]], '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': -1, 'hecke_orbit': 5, 'hecke_orbit_code': 18014398543076126, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': -1, 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'label': '39710.2.a.e', 'level': 39710, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 5, 11, 19], 'level_radical': 2090, 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-q^{2}+q^{4}-q^{5}-2q^{7}-q^{8}-3q^{9}+\\cdots', 'related_objects': ['EllipticCurve/Q/39710/e'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '39710.2.a', 'trace_display': [-1, 0, -1, -2], 'traces': [1, -1, 0, 1, -1, 0, -2, -1, -3, 1, -1, 0, -3, 2, 0, 1, 0, 3, 0, -1, 0, 1, 0, 0, 1, 3, 0, -2, 1, 0, -4, -1, 0, 0, 2, -3, 0, 0, 0, 1, -12, 0, 1, -1, 3, 0, -1, 0, -3, -1, 0, -3, 0, 0, 1, 2, 0, -1, 12, 0, -11, 4, 6, 1, 3, 0, 14, 0, 0, -2, 7, 3, -12, 0, 0, 0, 2, 0, -10, -1, 9, 12, 3, 0, 0, -1, 0, 1, 9, -3, 6, 0, 0, 1, 0, 0, -17, 3, 3, 1], 'weight': 2, 'weight_parity': 1}
• label 39710.2.a.e does not appear in mf_hecke_nf
• 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': [64, 78, 72, 69, 81, 60, 65, 78, 72, 69, 64, 78, 65, 78, 81, 60], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [9, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10, 10], 'ALdims_old': [332, 370, 373, 332, 354, 352, 350, 351, 343, 363, 371, 331, 350, 350, 344, 361], 'Nk2': 158840, 'analytic_conductor': 317.0859464265044, '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': [39710, 1, [23827, 21661, 14081], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 6761, 'dim': 1134, 'eis_dim': 159, 'eis_new_dim': 0, 'hecke_orbit_code': 33594142, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 5, 5, 5, 5, 6, 6, 6, 6, 6, 6, 6, 6, 6, 7, 7, 7, 7, 7, 7, 8, 8, 8, 8, 8, 8, 8, 8, 9, 9, 10, 10, 12, 12, 12, 12, 14, 14, 14, 14, 14, 14, 16, 16, 16, 16, 16, 16, 18, 18, 21, 21, 21, 21, 24, 24, 27, 27, 27, 27, 28, 28, 28, 28, 30, 30, 32, 32, 32, 32], 'label': '39710.2.a', 'level': 39710, '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, 5, 11, 19], 'level_radical': 2090, 'mf_dim': 6920, 'mf_new_dim': 1134, 'num_forms': 127, 'plus_dim': 516, 'prim_orbit_index': 1, 'relative_dim': 1134, 'sturm_bound': 13680, 'trace_display': [0, -4, 2, -16], 'traces': [1134, 0, -4, 1134, 2, 4, -16, 0, 1130, 0, 0, -4, -16, 4, 0, 1134, -8, 0, 0, 2, 0, -2, -12, 4, 1134, -4, -16, -16, 4, 4, -12, 0, -4, -8, 8, 1130, -52, 0, -64, 0, -4, -24, -8, 0, -6, 20, -20, -4, 1122, 0, -32, -16, -36, -32, 0, 4, 0, 8, 8, 0, -12, -24, -112, 1134, 8, 0, -12, -8, -24, 8, -28, 0, -40, -24, -4, 0, 16, 0, -32, 2, 1054, -16, -8, 0, 8, 16, -56, -2, -32, 0, -40, -12, -64, 20, 0, 4, 4, 0, 0, 1134, -52, -8, -44, -4, 8, 8, 0, -16, 12, -6, -12, -16, 44, 0, 12, 4, -16, 40, 36, 4, 1134, -64, 24, -12, 2, -16, -56, 0, -32, 4, 0, -4, 0, -36, -36, -8, 36, -48, 8, 8, 48, 0, -4, 1130, 12, 28, 4, -52, -4, 4, -40, 0, 8, -8, 16, -64, -68, 0, 52, 0, -8, 32, -12, -4, -4, 48, 152, -24, 1082, -20, 0, -8, 88, -12, -16, 0, 40, -16, 72, -6, -20, 0, 8, 20, -40, -32, -12, -20, 128, 0, -104, -4, -56, -32, -24, 1122, -24, 6, -100, 0, 0, 0, 40, -32, 44, -36, 28, -16, 0, -36, -16, -36, -80, 24, 8, -32, -48, 8, 8, 0, 32, 24, -52, 4, 1130, 40, 40, 0, -44, 12, 28, 8, -32, -92, 12, 8, 0, 48, 40, 0, 28, 0, 28, -12, 18, 72, 0, -24, 216, 0, 88, -112, -4, 48, 32, 1134, 116, 24, 24, 8, -44, 48, 24, 0, 24, 0, 192, -12, -4, 16, 912, -8, 856, 56, 0, -24, 960, -32, -48, 8, -4, -80, 744, -28, 0, -8, -24, 0, 1214, -4, 848, -40, 16, 60, 8, -24, -64, -8, 120, -4, 808, 16, 88, 0, 44, -20, 16, 16, -88, 16, -52, 0, 908, -80, 32, -32, 132, 24, -28, 2, -104, 24, 0, 1054, -16, -12, 760, -16, -16, 4, 72, -8, -148, -36, -44, 0, -120, -32, -64, 8, -16, 0, 784, 16, -8, -140, -176, -56, -28, 4, -168, -2, -100, 136, -24, -32, 96, -144, -48, 0, 0, 96, -4, -40, -72, 12, -108, -12, -68, -16, 104, -64, 24, 8, 0, 20, 88, -104, 128, 0, 720, 72, 36, 4, 4, 8, 8, 4, 124, 16, -32, 0, 176, 60, -8, 0, -4, -72, 0, 1134, -88, 176, 752, -52, -14, -56, 16, -8, 108, -8, 104, -44, 272, 172, -16, -4, 144, 0, 32, 8, -44, -72, 4, 8, -8, 48, 936, 0, -32, 32, 56, -16, 92, 28, -16, 12, 0, 8, -136, -6, 1066, 0, 28, -12, 4, 44, 200, -16, -4, 0, 40, 44, 832, -8, -56, 0, -176, 0, 56, 12, -68, 8, -156, 4, -4, -16, 84, -16, -32, 4, -44, 40, 48, 104, 0, 36, 108, -32, 16, 4, 888, -16, 320, 1134, -36, -12, -100, -64, 124, -16, 8, 24, 64, 0, 0, -12, 112, 312, -40, 2, 112, -48, 96, -16, -36, 4, 36, -56, -316, -4, 904, 0, 0, 24, 44, -32, 36, 80, 152, 4, -20, 160, 64, 0, 0, 20, 80, -4, 1030, -16, 16, 0, 16, 80, 56, -36, -40, 80, -80, -36, -52, -40, 920, -8, 12, 104, -8, 36, 84, -2, 0, -48, -88, -36, -32, 8, -88, -40, -32, 8, -68, 72, -32, 48, 44, 48, -96, 0, 108, 0, -8, -4, 0, -32, -12, 1130, 764, -32, 224, 12, 88, 136, 0, 28, 0, 52, 132, 4, 0, -32, 160, -52, 24, 12, -104, -4, 32, -152, 44, 4, 188, 0, 164, -40, 2, -208, -56, 0, 44, 44, -40, 8, 872, -16, -152, -8, 4, 208, -96, 16, 8, -128, 128, -64, 1134, 128, 0, -68, 32, 24, -140, 0, -32, 80, 40, 52, -272, 44, -104, 0, 152, 80, 68, -8, 32, 0, 228, 32, 0, -4, 728, -12, -28, 80, -112, -4, 24, -24, 240, -4, -148, 56, 184, 48, 0, 56, 56, 152, 232, -36, -4, -24, -88, -112, -16, 1082, 272, -40, -8, -20, -96, -8, 180, 0, 76, -28, 144, -8, -120, 24, 792, 88, 64, 8, 40, -12, 8, -56, 32, -16, -60, 152, 0, 0, -104, -104, -48, 40, -108, -40, -200, -16, -152, -256, -4, 72, -80, -56, -228, -6, 40, 0, -136, -20, 4, 4, -308, 0, 686, -92, -184, 8, 664, -92, 76, 20, -44, -88, -56, -40, 0, 48, -72, -32, -60, -68, -264, -12, 152, 4, -244, -20, 48, -32, -80, 128, -100, 104, 24, 0, -204, -240, -224, -104, -88, -172, 32, -4, -404, -16, -208, -56, 44, 56, -12, -32, 608, -32, 0, -24, -24, -160, -464, 1122, -64, -260, -80, -24, -32, -48, 64, 6, -168, -16, 16, -100, -140, 0, -296, 0, -132, -48, -4, 0, -144, 24, -168, 0, -92, 32, -168, 40, -128, 56, -16, -32, 0, -160, 0, 44, -332, 8, 796, -36, -4, -184, 160, 28, -212, -64, -192, -16, -392, 32, 96, 0, -256, 112, 8, -36, 958, -64, 88, -16, 46, -220, -16, -36, 8, -8, 144, -80, -344, -8, 0, 24, -200, -56, -264, 8, 208, -56, 92, -32, -8, -64, -244, -48, -16, 40, 440, 8, 228, 0, 8, 8, -376, 88, 72, 0, -180, 80, -268, 32, 40, 76, -8, 24, -112, -32, 32, -52, 0, -4, -16, 4, -96, -144, -136, 1130, 32, 12, -216, 40, -68, 80, 92, 40, -580, 104, 76, 0, 0, -136, -96, -44, -128, 208, -208, 12, 1120, -72, -192, 28, -52, -28, -236, 8, -72, -136, 0, -32, -80, 68, -8, -92, -368, -48, 16, 12, -68, 56, -56, 8, 136, 8, -156, 0, 8, 0, -324, 48, 224, -232, -56, 40, 24, -272, -112, 0, 906, -32, 560, 28, 56, 24, -200, 0, 0, -88, 56, 28, 592, -12, -64, -12, 20, -32, -96, 18, -68, 120, -188, 72, 80, -392, -112, 0, 80, -18, -72, -24, -408, -76, -80, 216, 8, -40, 132, 0], 'weight': 2, 'weight_parity': 1}
• source_label 39710.2.a.e does not appear in mf_twists_nf
• hecke_orbit_code 18014398543076126 does not appear in mf_hecke_charpolys
• label 39710.2.a.e does not appear in mf_newform_portraits
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 131952042
    {'hecke_orbit_code': 18014398543076126, 'n': 1, 'trace_an': 1}
  • id: 131952043
    {'hecke_orbit_code': 18014398543076126, 'n': 2, 'trace_an': -1}
  • id: 131952044
    {'hecke_orbit_code': 18014398543076126, 'n': 3, 'trace_an': 0}
  • id: 131952045
    {'hecke_orbit_code': 18014398543076126, 'n': 4, 'trace_an': 1}
  • id: 131952046
    {'hecke_orbit_code': 18014398543076126, 'n': 5, 'trace_an': -1}
  • id: 131952047
    {'hecke_orbit_code': 18014398543076126, 'n': 6, 'trace_an': 0}
  • id: 131952048
    {'hecke_orbit_code': 18014398543076126, 'n': 7, 'trace_an': -2}
  • id: 131952049
    {'hecke_orbit_code': 18014398543076126, 'n': 8, 'trace_an': -1}
  • id: 131952050
    {'hecke_orbit_code': 18014398543076126, 'n': 9, 'trace_an': -3}
  • id: 131952051
    {'hecke_orbit_code': 18014398543076126, 'n': 10, 'trace_an': 1}
  • id: 131952052
    {'hecke_orbit_code': 18014398543076126, 'n': 11, 'trace_an': -1}
  • id: 131952053
    {'hecke_orbit_code': 18014398543076126, 'n': 12, 'trace_an': 0}
  • id: 131952054
    {'hecke_orbit_code': 18014398543076126, 'n': 13, 'trace_an': -3}
  • id: 131952055
    {'hecke_orbit_code': 18014398543076126, 'n': 14, 'trace_an': 2}
  • id: 131952056
    {'hecke_orbit_code': 18014398543076126, 'n': 15, 'trace_an': 0}
  • id: 131952057
    {'hecke_orbit_code': 18014398543076126, 'n': 16, 'trace_an': 1}
  • id: 131952058
    {'hecke_orbit_code': 18014398543076126, 'n': 17, 'trace_an': 0}
  • id: 131952059
    {'hecke_orbit_code': 18014398543076126, 'n': 18, 'trace_an': 3}
  • id: 131952060
    {'hecke_orbit_code': 18014398543076126, 'n': 19, 'trace_an': 0}
  • id: 131952061
    {'hecke_orbit_code': 18014398543076126, 'n': 20, 'trace_an': -1}
  • id: 131952062
    {'hecke_orbit_code': 18014398543076126, 'n': 21, 'trace_an': 0}
  • id: 131952063
    {'hecke_orbit_code': 18014398543076126, 'n': 22, 'trace_an': 1}
  • id: 131952064
    {'hecke_orbit_code': 18014398543076126, 'n': 23, 'trace_an': 0}
  • id: 131952065
    {'hecke_orbit_code': 18014398543076126, 'n': 24, 'trace_an': 0}
  • id: 131952066
    {'hecke_orbit_code': 18014398543076126, 'n': 25, 'trace_an': 1}
  • id: 131952067
    {'hecke_orbit_code': 18014398543076126, 'n': 26, 'trace_an': 3}
  • id: 131952068
    {'hecke_orbit_code': 18014398543076126, 'n': 27, 'trace_an': 0}
  • id: 131952069
    {'hecke_orbit_code': 18014398543076126, 'n': 28, 'trace_an': -2}
  • id: 131952070
    {'hecke_orbit_code': 18014398543076126, 'n': 29, 'trace_an': 1}
  • id: 131952071
    {'hecke_orbit_code': 18014398543076126, 'n': 30, 'trace_an': 0}
  • id: 131952072
    {'hecke_orbit_code': 18014398543076126, 'n': 31, 'trace_an': -4}
  • id: 131952073
    {'hecke_orbit_code': 18014398543076126, 'n': 32, 'trace_an': -1}
  • id: 131952074
    {'hecke_orbit_code': 18014398543076126, 'n': 33, 'trace_an': 0}
  • id: 131952075
    {'hecke_orbit_code': 18014398543076126, 'n': 34, 'trace_an': 0}
  • id: 131952076
    {'hecke_orbit_code': 18014398543076126, 'n': 35, 'trace_an': 2}
  • id: 131952077
    {'hecke_orbit_code': 18014398543076126, 'n': 36, 'trace_an': -3}
  • id: 131952078
    {'hecke_orbit_code': 18014398543076126, 'n': 37, 'trace_an': 0}
  • id: 131952079
    {'hecke_orbit_code': 18014398543076126, 'n': 38, 'trace_an': 0}
  • id: 131952080
    {'hecke_orbit_code': 18014398543076126, 'n': 39, 'trace_an': 0}
  • id: 131952081
    {'hecke_orbit_code': 18014398543076126, 'n': 40, 'trace_an': 1}
  • id: 131952082
    {'hecke_orbit_code': 18014398543076126, 'n': 41, 'trace_an': -12}
  • id: 131952083
    {'hecke_orbit_code': 18014398543076126, 'n': 42, 'trace_an': 0}
  • id: 131952084
    {'hecke_orbit_code': 18014398543076126, 'n': 43, 'trace_an': 1}
  • id: 131952085
    {'hecke_orbit_code': 18014398543076126, 'n': 44, 'trace_an': -1}
  • id: 131952086
    {'hecke_orbit_code': 18014398543076126, 'n': 45, 'trace_an': 3}
  • id: 131952087
    {'hecke_orbit_code': 18014398543076126, 'n': 46, 'trace_an': 0}
  • id: 131952088
    {'hecke_orbit_code': 18014398543076126, 'n': 47, 'trace_an': -1}
  • id: 131952089
    {'hecke_orbit_code': 18014398543076126, 'n': 48, 'trace_an': 0}
  • id: 131952090
    {'hecke_orbit_code': 18014398543076126, 'n': 49, 'trace_an': -3}
  • id: 131952091
    {'hecke_orbit_code': 18014398543076126, 'n': 50, 'trace_an': -1}
  • id: 131952092
    {'hecke_orbit_code': 18014398543076126, 'n': 51, 'trace_an': 0}
  • id: 131952093
    {'hecke_orbit_code': 18014398543076126, 'n': 52, 'trace_an': -3}
  • id: 131952094
    {'hecke_orbit_code': 18014398543076126, 'n': 53, 'trace_an': 0}
  • id: 131952095
    {'hecke_orbit_code': 18014398543076126, 'n': 54, 'trace_an': 0}
  • id: 131952096
    {'hecke_orbit_code': 18014398543076126, 'n': 55, 'trace_an': 1}
  • id: 131952097
    {'hecke_orbit_code': 18014398543076126, 'n': 56, 'trace_an': 2}
  • id: 131952098
    {'hecke_orbit_code': 18014398543076126, 'n': 57, 'trace_an': 0}
  • id: 131952099
    {'hecke_orbit_code': 18014398543076126, 'n': 58, 'trace_an': -1}
  • id: 131952100
    {'hecke_orbit_code': 18014398543076126, 'n': 59, 'trace_an': 12}
  • id: 131952101
    {'hecke_orbit_code': 18014398543076126, 'n': 60, 'trace_an': 0}
  • id: 131952102
    {'hecke_orbit_code': 18014398543076126, 'n': 61, 'trace_an': -11}
  • id: 131952103
    {'hecke_orbit_code': 18014398543076126, 'n': 62, 'trace_an': 4}
  • id: 131952104
    {'hecke_orbit_code': 18014398543076126, 'n': 63, 'trace_an': 6}
  • id: 131952105
    {'hecke_orbit_code': 18014398543076126, 'n': 64, 'trace_an': 1}
  • id: 131952106
    {'hecke_orbit_code': 18014398543076126, 'n': 65, 'trace_an': 3}
  • id: 131952107
    {'hecke_orbit_code': 18014398543076126, 'n': 66, 'trace_an': 0}
  • id: 131952108
    {'hecke_orbit_code': 18014398543076126, 'n': 67, 'trace_an': 14}
  • id: 131952109
    {'hecke_orbit_code': 18014398543076126, 'n': 68, 'trace_an': 0}
  • id: 131952110
    {'hecke_orbit_code': 18014398543076126, 'n': 69, 'trace_an': 0}
  • id: 131952111
    {'hecke_orbit_code': 18014398543076126, 'n': 70, 'trace_an': -2}
  • id: 131952112
    {'hecke_orbit_code': 18014398543076126, 'n': 71, 'trace_an': 7}
  • id: 131952113
    {'hecke_orbit_code': 18014398543076126, 'n': 72, 'trace_an': 3}
  • id: 131952114
    {'hecke_orbit_code': 18014398543076126, 'n': 73, 'trace_an': -12}
  • id: 131952115
    {'hecke_orbit_code': 18014398543076126, 'n': 74, 'trace_an': 0}
  • id: 131952116
    {'hecke_orbit_code': 18014398543076126, 'n': 75, 'trace_an': 0}
  • id: 131952117
    {'hecke_orbit_code': 18014398543076126, 'n': 76, 'trace_an': 0}
  • id: 131952118
    {'hecke_orbit_code': 18014398543076126, 'n': 77, 'trace_an': 2}
  • id: 131952119
    {'hecke_orbit_code': 18014398543076126, 'n': 78, 'trace_an': 0}
  • id: 131952120
    {'hecke_orbit_code': 18014398543076126, 'n': 79, 'trace_an': -10}
  • id: 131952121
    {'hecke_orbit_code': 18014398543076126, 'n': 80, 'trace_an': -1}
  • id: 131952122
    {'hecke_orbit_code': 18014398543076126, 'n': 81, 'trace_an': 9}
  • id: 131952123
    {'hecke_orbit_code': 18014398543076126, 'n': 82, 'trace_an': 12}
  • id: 131952124
    {'hecke_orbit_code': 18014398543076126, 'n': 83, 'trace_an': 3}
  • id: 131952125
    {'hecke_orbit_code': 18014398543076126, 'n': 84, 'trace_an': 0}
  • id: 131952126
    {'hecke_orbit_code': 18014398543076126, 'n': 85, 'trace_an': 0}
  • id: 131952127
    {'hecke_orbit_code': 18014398543076126, 'n': 86, 'trace_an': -1}
  • id: 131952128
    {'hecke_orbit_code': 18014398543076126, 'n': 87, 'trace_an': 0}
  • id: 131952129
    {'hecke_orbit_code': 18014398543076126, 'n': 88, 'trace_an': 1}
  • id: 131952130
    {'hecke_orbit_code': 18014398543076126, 'n': 89, 'trace_an': 9}
  • id: 131952131
    {'hecke_orbit_code': 18014398543076126, 'n': 90, 'trace_an': -3}
  • id: 131952132
    {'hecke_orbit_code': 18014398543076126, 'n': 91, 'trace_an': 6}
  • id: 131952133
    {'hecke_orbit_code': 18014398543076126, 'n': 92, 'trace_an': 0}
  • id: 131952134
    {'hecke_orbit_code': 18014398543076126, 'n': 93, 'trace_an': 0}
  • id: 131952135
    {'hecke_orbit_code': 18014398543076126, 'n': 94, 'trace_an': 1}
  • id: 131952136
    {'hecke_orbit_code': 18014398543076126, 'n': 95, 'trace_an': 0}
  • id: 131952137
    {'hecke_orbit_code': 18014398543076126, 'n': 96, 'trace_an': 0}
  • id: 131952138
    {'hecke_orbit_code': 18014398543076126, 'n': 97, 'trace_an': -17}
  • id: 131952139
    {'hecke_orbit_code': 18014398543076126, 'n': 98, 'trace_an': 3}
  • id: 131952140
    {'hecke_orbit_code': 18014398543076126, 'n': 99, 'trace_an': 3}
  • id: 131952141
    {'hecke_orbit_code': 18014398543076126, 'n': 100, 'trace_an': 1}