Newform data - 192.8.a.q

Formats: - HTML - YAML - JSON - 2024-04-20T02:50:54.252605

• 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': 12288, 'analytic_conductor': 59.97792489295138, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, 1]], 'atkin_lehner_string': '-+', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [192, 1, [127, 133, 65], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 2, 'field_disc': 184, 'field_disc_factorization': [[2, 3], [23, 1]], 'field_poly': [-46, 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, [-96380, 196, 1]], [7, [-890352, -504, 1]]], 'hecke_orbit': 17, 'hecke_orbit_code': 72057594172145856, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 48, 'hecke_ring_index_factorization': [[2, 4], [3, 1]], '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': '192.8.a.q', 'level': 192, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3], 'level_radical': 6, 'minimal_twist': '96.8.a.e', 'nf_label': '2.2.184.1', 'prim_orbit_index': 1, 'qexp_display': 'q-3^{3}q^{3}+(-98+\\beta )q^{5}+(252-3\\beta )q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '192.8.a', 'trace_display': [0, -54, -196, 504], 'trace_hash': 1918663157790010098, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.935', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.073', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.568', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.620', 'prec': 17}, {'__RealLiteral__': 0, 'data': '66.582', 'prec': 20}], 'trace_zratio': 0, 'traces': [2, 0, -54, 0, -196, 0, 504, 0, 1458, 0, -1656, 0, -6156, 0, 5292, 0, 17108, 0, 504, 0, -13608, 0, 51552, 0, 74926, 0, -39366, 0, 199804, 0, 257256, 0, 44712, 0, -685296, 0, 468724, 0, 166212, 0, -106940, 0, -1617336, 0, -142884, 0, 646416, 0, 387634, 0, -461916, 0, -1469492, 0, 1434096, 0, -13608, 0, -4541544, 0, 481412, 0, 367416, 0, 1027224, 0, -4775256, 0, -1391904, 0, -1094400, 0, -5731884, 0, -2023002, 0, -4232736, 0, -10402776, 0, 1062882, 0, -2212200, 0, 11465432, 0, -5394708, 0, -3604364, 0, -2823120, 0, -6945912, 0, -29300976, 0, -7156188, 0, -1207224, 0, -2821972, 0, -31945176, 0, 18502992, 0, -643752, 0, 13495572, 0, -12655548, 0, 29450500, 0, -6323904, 0, -4487724, 0, -35114832, 0, -29972326, 0, 2887380, 0, -33575976, 0, -35246088, 0, 43668072, 0, -9504216, 0, 87881760, 0, 3857868, 0, -3328348, 0, 1604088, 0, -17453232, 0, 7640784, 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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, 0], [0, 0], [-27, 0], [0, 0], [-98, 1], [0, 0], [252, -3], [0, 0], [729, 0], [0, 0], [-828, 6], [0, 0], [-3078, 2], [0, 0], [2646, -27], [0, 0], [8554, 62], [0, 0], [252, -138], [0, 0], [-6804, 81], [0, 0], [25776, -6], [0, 0], [37463, -196], [0, 0], [-19683, 0], [0, 0], [99902, -341], [0, 0], [128628, -135], [0, 0], [22356, -162], [0, 0], [-342648, 546], [0, 0], [234362, -108], [0, 0], [83106, -54], [0, 0], [-53470, 1002], [0, 0], [-808668, 690], [0, 0], [-71442, 729], [0, 0], [323208, 2910], [0, 0], [193817, -1512], [0, 0], [-230958, -1674], [0, 0], [-734746, 3399], [0, 0], [717048, -1416], [0, 0], [-6804, 3726], [0, 0], [-2270772, 1464], [0, 0], [240706, -7560], [0, 0], [183708, -2187], [0, 0], [513612, -3274], [0, 0], [-2387628, -4296], [0, 0], [-695952, 162], [0, 0], [-547200, -11838], [0, 0], [-2865942, -5416], [0, 0], [-1011501, 5292], [0, 0], [-2116368, 3996], [0, 0], [-5201388, 8685], [0, 0], [531441, 0], [0, 0], [-1106100, -14322], [0, 0], [5732716, 2478], [0, 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[879955519716, 1977267090], [284105722858, -2439045648], [-1269530136946, 3972488155], [-48021032772, 1863358194], [446680568794, -3157745140], [140804010468, -1308428394], [53107722576, -6315202854]], 'char_orbit_index': 1, 'field_poly': [-46, 0, 1], 'hecke_orbit_code': 72057594172145856, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1], 'hecke_ring_inverse_denominators': [1, 48], 'hecke_ring_inverse_numerators': [[1, 0], [0, 1]], 'hecke_ring_numerators': [[1, 0], [0, 48]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 2, 'label': '192.8.a.q', 'level': 192, 'maxp': 2999, 'weight': 8}
• 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]], 8, 6], [[[2, 1], [3, -1]], 6, 5], [[[2, -1], [3, 1]], 7, 5], [[[2, 1], [3, 1]], 7, 6]], 'ALdims': [7, 6, 7, 8], 'Nk2': 12288, 'analytic_conductor': 59.97792489295138, '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': [192, 1, [127, 133, 65], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 212, 'dim': 28, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7], 'hecke_orbit_code': 134217920, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2], 'label': '192.8.a', 'level': 192, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3], 'level_radical': 6, 'mf_dim': 236, 'mf_new_dim': 28, 'num_forms': 22, 'plus_dim': 15, 'prim_orbit_index': 1, 'relative_dim': 28, 'sturm_bound': 256, 'trace_bound': 5, 'trace_display': [0, 0, 0, 0], 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-6102501791000, 0, 0, 0, -11019192181056, 0, 0, 0, -5238494190204, 0, 0, 0, 1306874270816, 0, 0, 0, 237756544056, 0, 0, 0, 4804131978560, 0, 0, 0, -1773443824984, 0, 0, 0, 5557111663392, 0, 0, 0, 3731995680728, 0, 0, 0, 16016057484768, 0, 0, 0, 1712623174704, 0, 0, 0, -7355971329376, 0, 0, 0, 863619348928, 0, 0, 0, 1800629988336, 0, 0, 0, 11338112100280, 0, 0, 0, -1034891305264, 0, 0, 0, -457130262528, 0, 0, 0, -8224734394208, 0, 0, 0, 904292629176, 0, 0, 0, -7896730949712, 0, 0, 0, -2127517622272, 0, 0, 0, -16512344926912, 0, 0, 0, 1320683635440, 0, 0, 0, 8921841439488, 0, 0, 0, 1037799191336, 0, 0, 0, -8732275158744, 0, 0, 0, -1273098313536, 0, 0, 0, 5909362438336, 0, 0, 0, -2355198829344, 0, 0, 0, 6522736165608, 0, 0, 0, 10753775392640, 0, 0, 0, 2457376681320, 0, 0, 0, -4989624293264, 0, 0, 0, 18641597246240, 0, 0, 0, -1713611493504, 0, 0, 0, -3425774335264, 0, 0, 0, -855510650432, 0, 0, 0, 9879300875232, 0, 0, 0, -4770007478280, 0, 0, 0, -3687362254256, 0, 0, 0, 761570040384, 0, 0, 0, -9245333018944, 0, 0, 0, -2567764122056, 0, 0, 0, -5655234470472, 0, 0, 0, 1989451895984, 0, 0, 0, -17147658406624, 0, 0, 0, 2909273248944, 0, 0, 0, 5801201543656, 0, 0, 0, 1614697071888, 0, 0, 0, -778654598616, 0, 0, 0], 'weight': 8, 'weight_parity': 1}
• 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: 158625
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '96.8.a.e', 'target_level': 96, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 8}
  • id: 158626
    {'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 8, 'target_is_minimal': True, 'target_label': '96.8.a.h', 'target_level': 96, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 158627
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 17, 'target_is_minimal': False, 'target_label': '192.8.a.q', 'target_level': 192, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 8}
  • id: 158628
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 20, 'target_is_minimal': False, 'target_label': '192.8.a.t', 'target_level': 192, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 158629
    {'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '288.8.a.g', 'target_level': 288, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '24.f', 'twisting_char_orbit': 6, 'weight': 8}
  • id: 158630
    {'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '288.8.a.h', 'target_level': 288, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '24.h', 'twisting_char_orbit': 8, 'weight': 8}
  • id: 158631
    {'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 40, 'target_is_minimal': False, 'target_label': '576.8.a.bn', 'target_level': 576, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 8}
  • id: 158632
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 17, 'source_is_minimal': False, 'source_label': '192.8.a.q', 'source_level': 192, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 41, 'target_is_minimal': False, 'target_label': '576.8.a.bo', 'target_level': 576, 'twist_class_label': '96.8.a.e', 'twist_class_level': 96, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 481850
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 72057594172145856, 'p': 2}
  • id: 481851
    {'charpoly_factorization': [[[27, 1], 2]], 'hecke_orbit_code': 72057594172145856, 'p': 3}
  • id: 481852
    {'charpoly_factorization': [[[-96380, 196, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 5}
  • id: 481853
    {'charpoly_factorization': [[[-890352, -504, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 7}
  • id: 481854
    {'charpoly_factorization': [[[-3129840, 1656, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 11}
  • id: 481855
    {'charpoly_factorization': [[[9050148, 6156, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 13}
  • id: 481856
    {'charpoly_factorization': [[[-334231580, -17108, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 17}
  • id: 481857
    {'charpoly_factorization': [[[-2018295792, -504, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 19}
  • id: 481858
    {'charpoly_factorization': [[[660586752, -51552, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 23}
  • id: 481859
    {'charpoly_factorization': [[[-2343515900, -199804, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 29}
  • id: 481860
    {'charpoly_factorization': [[[14613603984, -257256, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 31}
  • id: 481861
    {'charpoly_factorization': [[[53689349668, -468724, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 37}
  • id: 481862
    {'charpoly_factorization': [[[-103549319036, 106940, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 41}
  • id: 481863
    {'charpoly_factorization': [[[603484951824, 1617336, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 43}
  • id: 481864
    {'charpoly_factorization': [[[-793019699136, -646416, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 47}
  • id: 481865
    {'charpoly_factorization': [[[-684602770268, 1469492, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 53}
  • id: 481866
    {'charpoly_factorization': [[[4929250392720, 4541544, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 59}
  • id: 481867
    {'charpoly_factorization': [[[-5999427763964, -481412, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 61}
  • id: 481868
    {'charpoly_factorization': [[[3744767460240, 4775256, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 67}
  • id: 481869
    {'charpoly_factorization': [[[-14552983812096, 1094400, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 71}
  • id: 481870
    {'charpoly_factorization': [[[5104788940260, 5731884, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 73}
  • id: 481871
    {'charpoly_factorization': [[[19060146144144, 10402776, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 79}
  • id: 481872
    {'charpoly_factorization': [[[-20515947379056, 2212200, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 83}
  • id: 481873
    {'charpoly_factorization': [[[-8401292546780, 3604364, 1], 1]], 'hecke_orbit_code': 72057594172145856, 'p': 89}
  • id: 481874
    {'charpoly_factorization': [[[577756634436, 7156188, 1], 1]], 'hecke_orbit_code': 72057594172145856, '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': 17, 'label': '192.8.a.q', 'level': 192, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 240311000
    {'hecke_orbit_code': 72057594172145856, 'n': 1, 'trace_an': 2}
  • id: 240311001
    {'hecke_orbit_code': 72057594172145856, 'n': 2, 'trace_an': 0}
  • id: 240311002
    {'hecke_orbit_code': 72057594172145856, 'n': 3, 'trace_an': -54}
  • id: 240311003
    {'hecke_orbit_code': 72057594172145856, 'n': 4, 'trace_an': 0}
  • id: 240311004
    {'hecke_orbit_code': 72057594172145856, 'n': 5, 'trace_an': -196}
  • id: 240311005
    {'hecke_orbit_code': 72057594172145856, 'n': 6, 'trace_an': 0}
  • id: 240311006
    {'hecke_orbit_code': 72057594172145856, 'n': 7, 'trace_an': 504}
  • id: 240311007
    {'hecke_orbit_code': 72057594172145856, 'n': 8, 'trace_an': 0}
  • id: 240311008
    {'hecke_orbit_code': 72057594172145856, 'n': 9, 'trace_an': 1458}
  • id: 240311009
    {'hecke_orbit_code': 72057594172145856, 'n': 10, 'trace_an': 0}
  • id: 240311010
    {'hecke_orbit_code': 72057594172145856, 'n': 11, 'trace_an': -1656}
  • id: 240311011
    {'hecke_orbit_code': 72057594172145856, 'n': 12, 'trace_an': 0}
  • id: 240311012
    {'hecke_orbit_code': 72057594172145856, 'n': 13, 'trace_an': -6156}
  • id: 240311013
    {'hecke_orbit_code': 72057594172145856, 'n': 14, 'trace_an': 0}
  • id: 240311014
    {'hecke_orbit_code': 72057594172145856, 'n': 15, 'trace_an': 5292}
  • id: 240311015
    {'hecke_orbit_code': 72057594172145856, 'n': 16, 'trace_an': 0}
  • id: 240311016
    {'hecke_orbit_code': 72057594172145856, 'n': 17, 'trace_an': 17108}
  • id: 240311017
    {'hecke_orbit_code': 72057594172145856, 'n': 18, 'trace_an': 0}
  • id: 240311018
    {'hecke_orbit_code': 72057594172145856, 'n': 19, 'trace_an': 504}
  • id: 240311019
    {'hecke_orbit_code': 72057594172145856, 'n': 20, 'trace_an': 0}
  • id: 240311020
    {'hecke_orbit_code': 72057594172145856, 'n': 21, 'trace_an': -13608}
  • id: 240311021
    {'hecke_orbit_code': 72057594172145856, 'n': 22, 'trace_an': 0}
  • id: 240311022
    {'hecke_orbit_code': 72057594172145856, 'n': 23, 'trace_an': 51552}
  • id: 240311023
    {'hecke_orbit_code': 72057594172145856, 'n': 24, 'trace_an': 0}
  • id: 240311024
    {'hecke_orbit_code': 72057594172145856, 'n': 25, 'trace_an': 74926}
  • id: 240311025
    {'hecke_orbit_code': 72057594172145856, 'n': 26, 'trace_an': 0}
  • id: 240311026
    {'hecke_orbit_code': 72057594172145856, 'n': 27, 'trace_an': -39366}
  • id: 240311027
    {'hecke_orbit_code': 72057594172145856, 'n': 28, 'trace_an': 0}
  • id: 240311028
    {'hecke_orbit_code': 72057594172145856, 'n': 29, 'trace_an': 199804}
  • id: 240311029
    {'hecke_orbit_code': 72057594172145856, 'n': 30, 'trace_an': 0}
  • id: 240311030
    {'hecke_orbit_code': 72057594172145856, 'n': 31, 'trace_an': 257256}
  • id: 240311031
    {'hecke_orbit_code': 72057594172145856, 'n': 32, 'trace_an': 0}
  • id: 240311032
    {'hecke_orbit_code': 72057594172145856, 'n': 33, 'trace_an': 44712}
  • id: 240311033
    {'hecke_orbit_code': 72057594172145856, 'n': 34, 'trace_an': 0}
  • id: 240311034
    {'hecke_orbit_code': 72057594172145856, 'n': 35, 'trace_an': -685296}
  • id: 240311035
    {'hecke_orbit_code': 72057594172145856, 'n': 36, 'trace_an': 0}
  • id: 240311036
    {'hecke_orbit_code': 72057594172145856, 'n': 37, 'trace_an': 468724}
  • id: 240311037
    {'hecke_orbit_code': 72057594172145856, 'n': 38, 'trace_an': 0}
  • id: 240311038
    {'hecke_orbit_code': 72057594172145856, 'n': 39, 'trace_an': 166212}
  • id: 240311039
    {'hecke_orbit_code': 72057594172145856, 'n': 40, 'trace_an': 0}
  • id: 240311040
    {'hecke_orbit_code': 72057594172145856, 'n': 41, 'trace_an': -106940}
  • id: 240311041
    {'hecke_orbit_code': 72057594172145856, 'n': 42, 'trace_an': 0}
  • id: 240311042
    {'hecke_orbit_code': 72057594172145856, 'n': 43, 'trace_an': -1617336}
  • id: 240311043
    {'hecke_orbit_code': 72057594172145856, 'n': 44, 'trace_an': 0}
  • id: 240311044
    {'hecke_orbit_code': 72057594172145856, 'n': 45, 'trace_an': -142884}
  • id: 240311045
    {'hecke_orbit_code': 72057594172145856, 'n': 46, 'trace_an': 0}
  • id: 240311046
    {'hecke_orbit_code': 72057594172145856, 'n': 47, 'trace_an': 646416}
  • id: 240311047
    {'hecke_orbit_code': 72057594172145856, 'n': 48, 'trace_an': 0}
  • id: 240311048
    {'hecke_orbit_code': 72057594172145856, 'n': 49, 'trace_an': 387634}
  • id: 240311049
    {'hecke_orbit_code': 72057594172145856, 'n': 50, 'trace_an': 0}
  • id: 240311050
    {'hecke_orbit_code': 72057594172145856, 'n': 51, 'trace_an': -461916}
  • id: 240311051
    {'hecke_orbit_code': 72057594172145856, 'n': 52, 'trace_an': 0}
  • id: 240311052
    {'hecke_orbit_code': 72057594172145856, 'n': 53, 'trace_an': -1469492}
  • id: 240311053
    {'hecke_orbit_code': 72057594172145856, 'n': 54, 'trace_an': 0}
  • id: 240311054
    {'hecke_orbit_code': 72057594172145856, 'n': 55, 'trace_an': 1434096}
  • id: 240311055
    {'hecke_orbit_code': 72057594172145856, 'n': 56, 'trace_an': 0}
  • id: 240311056
    {'hecke_orbit_code': 72057594172145856, 'n': 57, 'trace_an': -13608}
  • id: 240311057
    {'hecke_orbit_code': 72057594172145856, 'n': 58, 'trace_an': 0}
  • id: 240311058
    {'hecke_orbit_code': 72057594172145856, 'n': 59, 'trace_an': -4541544}
  • id: 240311059
    {'hecke_orbit_code': 72057594172145856, 'n': 60, 'trace_an': 0}
  • id: 240311060
    {'hecke_orbit_code': 72057594172145856, 'n': 61, 'trace_an': 481412}
  • id: 240311061
    {'hecke_orbit_code': 72057594172145856, 'n': 62, 'trace_an': 0}
  • id: 240311062
    {'hecke_orbit_code': 72057594172145856, 'n': 63, 'trace_an': 367416}
  • id: 240311063
    {'hecke_orbit_code': 72057594172145856, 'n': 64, 'trace_an': 0}
  • id: 240311064
    {'hecke_orbit_code': 72057594172145856, 'n': 65, 'trace_an': 1027224}
  • id: 240311065
    {'hecke_orbit_code': 72057594172145856, 'n': 66, 'trace_an': 0}
  • id: 240311066
    {'hecke_orbit_code': 72057594172145856, 'n': 67, 'trace_an': -4775256}
  • id: 240311067
    {'hecke_orbit_code': 72057594172145856, 'n': 68, 'trace_an': 0}
  • id: 240311068
    {'hecke_orbit_code': 72057594172145856, 'n': 69, 'trace_an': -1391904}
  • id: 240311069
    {'hecke_orbit_code': 72057594172145856, 'n': 70, 'trace_an': 0}
  • id: 240311070
    {'hecke_orbit_code': 72057594172145856, 'n': 71, 'trace_an': -1094400}
  • id: 240311071
    {'hecke_orbit_code': 72057594172145856, 'n': 72, 'trace_an': 0}
  • id: 240311072
    {'hecke_orbit_code': 72057594172145856, 'n': 73, 'trace_an': -5731884}
  • id: 240311073
    {'hecke_orbit_code': 72057594172145856, 'n': 74, 'trace_an': 0}
  • id: 240311074
    {'hecke_orbit_code': 72057594172145856, 'n': 75, 'trace_an': -2023002}
  • id: 240311075
    {'hecke_orbit_code': 72057594172145856, 'n': 76, 'trace_an': 0}
  • id: 240311076
    {'hecke_orbit_code': 72057594172145856, 'n': 77, 'trace_an': -4232736}
  • id: 240311077
    {'hecke_orbit_code': 72057594172145856, 'n': 78, 'trace_an': 0}
  • id: 240311078
    {'hecke_orbit_code': 72057594172145856, 'n': 79, 'trace_an': -10402776}
  • id: 240311079
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