Embedded newform data - 1800.4.a.bi.1.1

Formats: - HTML - YAML - JSON - 2024-04-24T19:46:13.867676

• 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
  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': 28800, 'analytic_conductor': 106.2034380103331, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [5, 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': [1800, 1, [1351, 901, 1001, 577], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, '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': [[7, [-34, 1]], [11, [16, 1]], [17, [70, 1]]], 'hecke_orbit': 35, 'hecke_orbit_code': 153122387397707528, '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': '1800.4.a.bi', 'level': 1800, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5], 'level_radical': 30, 'minimal_twist': '40.4.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+34q^{7}-2^{4}q^{11}-58q^{13}-70q^{17}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1800.4.a', 'trace_display': [0, 0, 0, 34], 'trace_hash': 1304589604216471915, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.014', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.978', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.090', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.917', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.322', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.731', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.003', 'prec': 17}, 'traces': [1, 0, 0, 0, 0, 0, 34, 0, 0, 0, -16, 0, -58, 0, 0, 0, -70, 0, 4, 0, 0, 0, -134, 0, 0, 0, 0, 0, 242, 0, 100, 0, 0, 0, 0, 0, 438, 0, 0, 0, 138, 0, -178, 0, 0, 0, 22, 0, 813, 0, 0, 0, 162, 0, 0, 0, 0, 0, 268, 0, 250, 0, 0, 0, 0, 0, -422, 0, 0, 0, 852, 0, -306, 0, 0, 0, -544, 0, -456, 0, 0, 0, 434, 0, 0, 0, 0, 0, 726, 0, -1972, 0, 0, 0, 0, 0, -1378, 0, 0, 0, -126, 0, 1262, 0, 0, 0, 510, 0, 26, 0, 0, 0, 1242, 0, 0, 0, 0, 0, -2380, 0, -1075, 0, 0, 0, 0, 0, 978, 0, 0, 0, 912, 0, 136, 0, 0, 0, -926, 0, 516, 0, 0, 0, 928, 0, 0, 0, 0, 0, 958, 0, 332, 0, 0, 0, 0, 0, 1022, 0, 0, 0, -4556, 0, 926, 0, 0, 0, 654, 0, 1167, 0, 0, 0, -1294, 0, 0, 0, 0, 0, 2836, 0, 1742, 0, 0, 0, 0, 0, 1120, 0, 0, 0, -4460, 0, 3782, 0, 0, 0, 4474, 0, 3608, 0, 0, 0, 8228, 0, 0, 0, 0, 0, -64, 0, -256, 0, 0, 0, 0, 0, 3400, 0, 0, 0, 4060, 0, 5158, 0, 0, 0, -2226, 0, 2086, 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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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-0.052852450236766144, -0.26088611405276074, -0.26916271897492317, -0.32877307535086797], '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': 35, 'hecke_orbit_code': 153122387397707528, 'label': '1800.4.a.bi.1.1', 'level': 1800, 'weight': 4}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_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': [[[[2, 1], [3, -1], [5, 1]], 9, 8], [[[2, -1], [3, -1], [5, -1]], 11, 8], [[[2, 1], [3, -1], [5, -1]], 12, 9], [[[2, -1], [3, 1], [5, 1]], 7, 5], [[[2, -1], [3, 1], [5, -1]], 7, 2], [[[2, 1], [3, 1], [5, -1]], 7, 2], [[[2, 1], [3, 1], [5, 1]], 7, 5], [[[2, -1], [3, -1], [5, 1]], 11, 10]], 'ALdims': [7, 7, 9, 12, 7, 7, 11, 11], 'Nk2': 28800, 'analytic_conductor': 106.2034380103331, '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': [1800, 1, [1351, 901, 1001, 577], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 1032, 'dim': 71, 'eis_dim': 96, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11, 17], 'hecke_orbit_code': 67110664, '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, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 4], 'label': '1800.4.a', 'level': 1800, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5], 'level_radical': 30, 'mf_dim': 1128, 'mf_new_dim': 71, 'num_forms': 49, 'plus_dim': 37, 'prim_orbit_index': 1, 'relative_dim': 71, 'sturm_bound': 1440, 'trace_bound': 17, 'trace_display': [0, 0, 0, -12], 'traces': [71, 0, 0, 0, 0, 0, -12, 0, 0, 0, -22, 0, -2, 0, 0, 0, -46, 0, 46, 0, 0, 0, 28, 0, 0, 0, 0, 0, 50, 0, -100, 0, 0, 0, 0, 0, -178, 0, 0, 0, -16, 0, -400, 0, 0, 0, 52, 0, 3527, 0, 0, 0, -594, 0, 0, 0, 0, 0, -252, 0, -1446, 0, 0, 0, 0, 0, -304, 0, 0, 0, -136, 0, 634, 0, 0, 0, 32, 0, 1172, 0, 0, 0, 1040, 0, 0, 0, 0, 0, -2772, 0, 2768, 0, 0, 0, 0, 0, -862, 0, 0, 0, 126, 0, 204, 0, 0, 0, -336, 0, -1046, 0, 0, 0, -2742, 0, 0, 0, 0, 0, 2172, 0, 6337, 0, 0, 0, 0, 0, 1532, 0, 0, 0, 900, 0, 4464, 0, 0, 0, 2338, 0, -3362, 0, 0, 0, 7312, 0, 0, 0, 0, 0, -2286, 0, -60, 0, 0, 0, 0, 0, 1974, 0, 0, 0, 6584, 0, -2968, 0, 0, 0, -3084, 0, 11985, 0, 0, 0, -8266, 0, 0, 0, 0, 0, 4706, 0, 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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: 48842657
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 153122387397707528, 'target_is_minimal': False, 'target_label': '1800.4.a.bi.1.1', 'target_level': 1800, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48842658
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086073032, 'target_is_minimal': False, 'target_label': '200.4.a.i.1.1', 'target_level': 200, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48842659
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 40532740310828808, 'target_is_minimal': False, 'target_label': '1800.4.f.j.649.2', 'target_level': 1800, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48842660
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532740310828808, 'target_is_minimal': False, 'target_label': '1800.4.f.j.649.1', 'target_level': 1800, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48842661
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458702696, 'target_is_minimal': False, 'target_label': '360.4.a.h.1.1', 'target_level': 360, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48842662
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576591248, 'target_is_minimal': False, 'target_label': '400.4.a.e.1.1', 'target_level': 400, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48842663
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007336760803528, 'target_is_minimal': False, 'target_label': '200.4.c.c.49.1', 'target_level': 200, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48842664
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 9007336760803528, 'target_is_minimal': False, 'target_label': '200.4.c.c.49.2', 'target_level': 200, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48842665
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67108904, 'target_is_minimal': True, 'target_label': '40.4.a.a.1.1', 'target_level': 40, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 48842666
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 130604389260853968, 'target_is_minimal': False, 'target_label': '720.4.a.bd.1.1', 'target_level': 720, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 48842667
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396713444928, 'target_is_minimal': False, 'target_label': '1600.4.a.j.1.1', 'target_level': 1600, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48842668
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 193654784044041792, 'target_is_minimal': False, 'target_label': '1600.4.a.br.1.1', 'target_level': 1600, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48842669
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518135642915216, 'target_is_minimal': False, 'target_label': '400.4.c.f.49.1', 'target_level': 400, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '60.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 48842670
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518135642915216, 'target_is_minimal': False, 'target_label': '400.4.c.f.49.2', 'target_level': 400, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '60.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 48842671
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576590928, 'target_is_minimal': False, 'target_label': '80.4.a.e.1.1', 'target_level': 80, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 48842672
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458704296, 'target_is_minimal': False, 'target_label': '1960.4.a.h.1.1', 'target_level': 1960, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 4}
  • id: 48842673
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539595968184640, 'target_is_minimal': False, 'target_label': '320.4.a.l.1.1', 'target_level': 320, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '120.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48842674
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321850176, 'target_is_minimal': False, 'target_label': '320.4.a.c.1.1', 'target_level': 320, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '120.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 48842675
    {'conductor': 240, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 641, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67554200636097792, 'target_is_minimal': False, 'target_label': '1280.4.d.p.641.1', 'target_level': 1280, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '240.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48842676
    {'conductor': 240, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 641, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 206225540352, 'target_is_minimal': False, 'target_label': '1280.4.d.a.641.1', 'target_level': 1280, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '240.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 48842677
    {'conductor': 240, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 641, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 67554200636097792, 'target_is_minimal': False, 'target_label': '1280.4.d.p.641.2', 'target_level': 1280, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '240.149', 'twisting_conrey_index': 149, 'weight': 4}
  • id: 48842678
    {'conductor': 240, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 153122387397707528, 'source_is_minimal': False, 'source_label': '1800.4.a.bi.1.1', 'source_level': 1800, 'target_conrey_index': 641, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 206225540352, 'target_is_minimal': False, 'target_label': '1280.4.d.a.641.2', 'target_level': 1280, 'twist_class_label': '40.4.a.a.1.1', 'twist_class_level': 40, 'twisting_char_label': '240.179', 'twisting_conrey_index': 179, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2217675
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 2}
  • id: 2217676
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 3}
  • id: 2217677
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 5}
  • id: 2217678
    {'charpoly_factorization': [[[-34, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 7}
  • id: 2217679
    {'charpoly_factorization': [[[16, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 11}
  • id: 2217680
    {'charpoly_factorization': [[[58, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 13}
  • id: 2217681
    {'charpoly_factorization': [[[70, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 17}
  • id: 2217682
    {'charpoly_factorization': [[[-4, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 19}
  • id: 2217683
    {'charpoly_factorization': [[[134, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 23}
  • id: 2217684
    {'charpoly_factorization': [[[-242, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 29}
  • id: 2217685
    {'charpoly_factorization': [[[-100, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 31}
  • id: 2217686
    {'charpoly_factorization': [[[-438, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 37}
  • id: 2217687
    {'charpoly_factorization': [[[-138, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 41}
  • id: 2217688
    {'charpoly_factorization': [[[178, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 43}
  • id: 2217689
    {'charpoly_factorization': [[[-22, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 47}
  • id: 2217690
    {'charpoly_factorization': [[[-162, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 53}
  • id: 2217691
    {'charpoly_factorization': [[[-268, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 59}
  • id: 2217692
    {'charpoly_factorization': [[[-250, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 61}
  • id: 2217693
    {'charpoly_factorization': [[[422, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 67}
  • id: 2217694
    {'charpoly_factorization': [[[-852, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 71}
  • id: 2217695
    {'charpoly_factorization': [[[306, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 73}
  • id: 2217696
    {'charpoly_factorization': [[[456, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 79}
  • id: 2217697
    {'charpoly_factorization': [[[-434, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 83}
  • id: 2217698
    {'charpoly_factorization': [[[-726, 1], 1]], 'hecke_orbit_code': 153122387397707528, 'p': 89}
  • id: 2217699
    {'charpoly_factorization': [[[1378, 1], 1]], 'hecke_orbit_code': 153122387397707528, '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': 35, 'label': '1800.4.a.bi', 'level': 1800, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 270052000
    {'hecke_orbit_code': 153122387397707528, 'n': 1, 'trace_an': 1}
  • id: 270052001
    {'hecke_orbit_code': 153122387397707528, 'n': 2, 'trace_an': 0}
  • id: 270052002
    {'hecke_orbit_code': 153122387397707528, 'n': 3, 'trace_an': 0}
  • id: 270052003
    {'hecke_orbit_code': 153122387397707528, 'n': 4, 'trace_an': 0}
  • id: 270052004
    {'hecke_orbit_code': 153122387397707528, 'n': 5, 'trace_an': 0}
  • id: 270052005
    {'hecke_orbit_code': 153122387397707528, 'n': 6, 'trace_an': 0}
  • id: 270052006
    {'hecke_orbit_code': 153122387397707528, 'n': 7, 'trace_an': 34}
  • id: 270052007
    {'hecke_orbit_code': 153122387397707528, 'n': 8, 'trace_an': 0}
  • id: 270052008
    {'hecke_orbit_code': 153122387397707528, 'n': 9, 'trace_an': 0}
  • id: 270052009
    {'hecke_orbit_code': 153122387397707528, 'n': 10, 'trace_an': 0}
  • id: 270052010
    {'hecke_orbit_code': 153122387397707528, 'n': 11, 'trace_an': -16}
  • id: 270052011
    {'hecke_orbit_code': 153122387397707528, 'n': 12, 'trace_an': 0}
  • id: 270052012
    {'hecke_orbit_code': 153122387397707528, 'n': 13, 'trace_an': -58}
  • id: 270052013
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  • id: 270052014
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  • id: 270052015
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  • id: 270052016
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  • id: 270052017
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  • id: 270052018
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  • id: 270052019
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  • id: 270052020
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  • id: 270052021
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  • id: 270052022
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  • id: 270052023
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  • id: 270052024
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  • id: 270052025
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  • id: 270052026
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  • id: 270052027
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  • id: 270052028
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  • id: 270052029
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  • id: 270052030
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  • id: 270052031
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  • id: 270052032
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  • id: 270052035
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  • id: 270052036
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  • id: 270052037
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  • id: 270052038
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  • id: 270052110
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  • id: 270052966
    {'hecke_orbit_code': 153122387397707528, 'n': 967, 'trace_an': -35190}
  • id: 270052967
    {'hecke_orbit_code': 153122387397707528, 'n': 968, 'trace_an': 0}
  • id: 270052968
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  • id: 270052969
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  • id: 270052970
    {'hecke_orbit_code': 153122387397707528, 'n': 971, 'trace_an': 40696}
  • id: 270052971
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  • id: 270052972
    {'hecke_orbit_code': 153122387397707528, 'n': 973, 'trace_an': 17544}
  • id: 270052973
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  • id: 270052974
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  • id: 270052975
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  • id: 270052976
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  • id: 270052977
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  • id: 270052978
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  • id: 270052979
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  • id: 270052980
    {'hecke_orbit_code': 153122387397707528, 'n': 981, 'trace_an': 0}
  • id: 270052981
    {'hecke_orbit_code': 153122387397707528, 'n': 982, 'trace_an': 0}
  • id: 270052982
    {'hecke_orbit_code': 153122387397707528, 'n': 983, 'trace_an': -18798}
  • id: 270052983
    {'hecke_orbit_code': 153122387397707528, 'n': 984, 'trace_an': 0}
  • id: 270052984
    {'hecke_orbit_code': 153122387397707528, 'n': 985, 'trace_an': 0}
  • id: 270052985
    {'hecke_orbit_code': 153122387397707528, 'n': 986, 'trace_an': 0}
  • id: 270052986
    {'hecke_orbit_code': 153122387397707528, 'n': 987, 'trace_an': 0}
  • id: 270052987
    {'hecke_orbit_code': 153122387397707528, 'n': 988, 'trace_an': 0}
  • id: 270052988
    {'hecke_orbit_code': 153122387397707528, 'n': 989, 'trace_an': 23852}
  • id: 270052989
    {'hecke_orbit_code': 153122387397707528, 'n': 990, 'trace_an': 0}
  • id: 270052990
    {'hecke_orbit_code': 153122387397707528, 'n': 991, 'trace_an': 2468}
  • id: 270052991
    {'hecke_orbit_code': 153122387397707528, 'n': 992, 'trace_an': 0}
  • id: 270052992
    {'hecke_orbit_code': 153122387397707528, 'n': 993, 'trace_an': 0}
  • id: 270052993
    {'hecke_orbit_code': 153122387397707528, 'n': 994, 'trace_an': 0}
  • id: 270052994
    {'hecke_orbit_code': 153122387397707528, 'n': 995, 'trace_an': 0}
  • id: 270052995
    {'hecke_orbit_code': 153122387397707528, 'n': 996, 'trace_an': 0}
  • id: 270052996
    {'hecke_orbit_code': 153122387397707528, 'n': 997, 'trace_an': 61086}
  • id: 270052997
    {'hecke_orbit_code': 153122387397707528, 'n': 998, 'trace_an': 0}
  • id: 270052998
    {'hecke_orbit_code': 153122387397707528, 'n': 999, 'trace_an': 0}
  • id: 270052999
    {'hecke_orbit_code': 153122387397707528, 'n': 1000, 'trace_an': 0}