Embedded newform data - 72.8.a.f.1.1

Formats: - HTML - YAML - JSON - 2024-11-06T01:27:23.942718

• 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': 4608, 'analytic_conductor': 22.491721834856765, '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': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [72, 1, [55, 37, 65], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 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, [-93440, 224, 1]]], 'hecke_orbit': 6, 'hecke_orbit_code': 22517998271070280, '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_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '72.8.a.f', 'level': 72, 'level_is_powerful': True, '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], 'level_radical': 6, 'minimal_twist': '72.8.a.f', 'nf_label': '2.2.184.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(-112+\\beta )q^{5}+(420-4\\beta )q^{7}+(320+\\cdots)q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '72.8.a', 'trace_display': [0, 0, -224, 840], 'trace_hash': 386667935459739085, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.931', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.296', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '61.275', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [2, 0, 0, 0, -224, 0, 840, 0, 0, 0, 640, 0, -2860, 0, 0, 0, -35776, 0, -14672, 0, 0, 0, -118016, 0, 80806, 0, 0, 0, -306720, 0, -95480, 0, 0, 0, -941952, 0, 53820, 0, 0, 0, -1143360, 0, -679120, 0, 0, 0, -567552, 0, 2097202, 0, 0, 0, -1165088, 0, -2615296, 0, 0, 0, 121600, 0, 3143564, 0, 0, 0, 3711808, 0, -5468000, 0, 0, 0, 6763520, 0, 5009420, 0, 0, 0, 10443264, 0, -5450104, 0, 0, 0, 6071168, 0, 14605312, 0, 0, 0, 7063680, 0, -14767152, 0, 0, 0, 10121984, 0, 5219740, 0, 0, 0, -4448160, 0, -7590760, 0, 0, 0, 291072, 0, 2013524, 0, 0, 0, -19570560, 0, 4739072, 0, 0, 0, -57419520, 0, -8246150, 0, 0, 0, -39031104, 0, 48852440, 0, 0, 0, -25553920, 0, -40077120, 0, 0, 0, -28258752, 0, -14375520, 0, 0, 0, -41613056, 0, -31993344, 0, 0, 0, -1713760, 0, 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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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0.0], [0.0, 0.0], [0.0, 0.0], [0.37549062720987125, 0.0], [0.0, 0.0], [1.6425601798615088, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0], [1.2239127965479686, 0.0], [0.0, 0.0], [-0.8470730428985813, 0.0], [0.0, 0.0], [0.0, 0.0], [0.0, 0.0]], 'angles': [None, None, -0.3930832644561519, -0.05110798575218804, -0.17054896524757598, -0.3188173759817777, -0.40969837529778264, -0.3052917912502734, -0.3144625624038625, -0.2813837096008335, -0.25728761660193616, -0.3572685696671271, -0.36952751888941027, -0.28828316606416576, -0.1657421902411971, -0.3612488726095238, -0.3119397113868205, -0.21541503122614575, -0.3363140357024742, -0.10934903825146121, -0.2581273069182714, -0.24403106650147766, -0.2772648887973968, -0.24302987089947803, -0.2792600622647603, -0.27738337917769024, -0.34502091010840913, -0.12615380755720562, -0.24606685164560635, -0.33711009032486344, -0.0851060403913251, -0.26884279433218994, -0.17075195882196542, -0.38139367911119504, -0.3128414967654434, -0.22309191356845773, 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-0.2835704703847771, -0.3066492123452402, -0.28682521262711386, -0.3801215731296502, -0.42619303414900156, -0.2241722790233449, -0.23818315699439635, -0.22890307678305974, -0.32176067606521347, -0.26278878574345127, -0.21955112623164916, -0.30327789613702766, -0.19638195191869803, -0.4600949813978073, -0.14168291457210191, -0.17069613321241373, -0.17854411584823326, -0.2351877476530413, -0.27035172861078804, -0.1518869045982961, -0.2839691559411241, -0.25655477906665397, -0.35000090968559955, -0.24566744445650754, -0.1890959130251303, -0.2059764181575952, -0.2585462444364606, -0.34780985725237434, -0.166534586792711, -0.24319709425072042, -0.1196724429672039, -0.22122344014358375, -0.2901808969169852, -0.17500237807462857, -0.210707318039915, -0.267824511668869, -0.11580700716884144, -0.3054629336875881, -0.09663016190334428, -0.31960573637954875], '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': -6.782329983125268, 'hecke_orbit': 6, 'hecke_orbit_code': 22517998271070280, 'label': '72.8.a.f.1.1', 'level': 72, 'weight': 8}
• mf_newspaces •

  Column	Type
  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_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': [2, 2, 2, 3], 'Nk2': 4608, 'analytic_conductor': 22.491721834856765, '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': [72, 1, [55, 37, 65], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 76, 'dim': 9, 'eis_dim': 16, 'eis_new_dim': 0, 'hecke_cutter_primes': [5], 'hecke_orbit_code': 134217800, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 2, 2], 'label': '72.8.a', 'level': 72, 'level_is_powerful': True, '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], 'level_radical': 6, 'mf_dim': 92, 'mf_new_dim': 9, 'num_forms': 7, 'plus_dim': 5, 'prim_orbit_index': 1, 'relative_dim': 9, 'sturm_bound': 96, 'trace_bound': 5, 'trace_display': [0, 0, 98, 1680], 'traces': [9, 0, 0, 0, 98, 0, 1680, 0, 0, 0, 2660, 0, -5226, 0, 0, 0, -11114, 0, -20508, 0, 0, 0, 80984, 0, 256287, 0, 0, 0, -115734, 0, 17448, 0, 0, 0, 524544, 0, 104862, 0, 0, 0, -706002, 0, -335748, 0, 0, 0, 1973760, 0, 3166353, 0, 0, 0, -2564734, 0, -2317656, 0, 0, 0, 4785188, 0, 1872870, 0, 0, 0, -9534100, 0, -8386428, 0, 0, 0, 8888104, 0, 4621050, 0, 0, 0, -12852480, 0, -9317256, 0, 0, 0, 18379132, 0, 16264572, 0, 0, 0, -22219122, 0, -22940256, 0, 0, 0, 11697640, 0, 6170754, 0, 0, 0, -12349134, 0, -12286752, 0, 0, 0, 15233364, 0, -2050986, 0, 0, 0, 4306566, 0, 30160368, 0, 0, 0, -33805824, 0, 9880821, 0, 0, 0, 53295444, 0, 82250904, 0, 0, 0, 1807804, 0, -49983360, 0, 0, 0, 59362542, 0, -27370644, 0, 0, 0, -146991976, 0, -21255036, 0, 0, 0, 109968946, 0, 76157664, 0, 0, 0, -29640080, 0, -91885914, 0, 0, 0, 113759232, 0, 83228436, 0, 0, 0, -225450888, 0, -83010441, 0, 0, 0, 46242762, 0, 258860208, 0, 0, 0, 49475340, 0, -182736498, 0, 0, 0, 151467036, 0, -272527944, 0, 0, 0, -407422464, 0, -180385134, 0, 0, 0, -35820174, 0, 78756768, 0, 0, 0, 377199360, 0, 298216428, 0, 0, 0, -76532912, 0, -390035244, 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-49996623714, 0, -50893400436, 0, 0, 0, -11449500064, 0, -121284321468, 0, 0, 0, -78348896992, 0, 48342437976, 0, 0, 0, 32318120448, 0, 24229462134, 0, 0, 0, 21807709414, 0, 63329070948, 0, 0, 0, -13409582936, 0, 82597032384, 0, 0, 0, 66335854080, 0, -80251812168, 0, 0, 0, 30048007728, 0, 38346265404, 0, 0, 0, -47671507620, 0, -54682634052, 0, 0, 0, -9912559408, 0, 13541917872, 0, 0, 0, -52638915840, 0, 58355608320, 0, 0, 0, 17658337648, 0, -66805836654, 0, 0, 0, 58829368774, 0, -65731220220, 0, 0, 0, -103031725136, 0, 18723502314, 0, 0, 0, 72006801354, 0, 95331989904, 0, 0, 0, 31467919116, 0, 14627897436, 0, 0, 0, -6319312578, 0, -16993489920, 0, 0, 0, -91447653888, 0, -51385567575, 0, 0, 0, -61128856124, 0, -10910447232, 0, 0, 0, 52020363396, 0, -159196584960, 0, 0, 0, 101858391990, 0, -82970762472, 0, 0, 0, -139981396728, 0, -10921502892, 0, 0, 0, 99706173728, 0, 101021835720, 0, 0, 0, -4745886496, 0, -13585845762, 0, 0, 0], 'weight': 8, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 45080497
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22517998271070280, 'target_is_minimal': True, 'target_label': '72.8.a.f.1.1', 'target_level': 72, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 8}
  • id: 45080498
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 27021597898440776, 'target_is_minimal': True, 'target_label': '72.8.a.g.1.2', 'target_level': 72, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 8}
  • id: 45080499
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539596035293328, 'target_is_minimal': False, 'target_label': '144.8.a.l.1.1', 'target_level': 144, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 8}
  • id: 45080500
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 184647584856408640, 'target_is_minimal': False, 'target_label': '576.8.a.bp.1.2', 'target_level': 576, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 8}
  • id: 45080501
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 189151184483779136, 'target_is_minimal': False, 'target_label': '576.8.a.bq.1.2', 'target_level': 576, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 8}
  • id: 45080502
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 58546795290034320, 'target_is_minimal': False, 'target_label': '144.8.a.n.1.2', 'target_level': 144, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 8}
  • id: 45080503
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 130604389327962688, 'target_is_minimal': False, 'target_label': '576.8.a.bd.1.1', 'target_level': 576, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 8}
  • id: 45080504
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 2, 'source_embedding_index': 1, 'source_hecke_orbit_code': 22517998271070280, 'source_is_minimal': True, 'source_label': '72.8.a.f.1.1', 'source_level': 72, 'target_conrey_index': 1, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 126100789700592192, 'target_is_minimal': False, 'target_label': '576.8.a.bc.1.1', 'target_level': 576, 'twist_class_label': '72.8.a.f.1.1', 'twist_class_level': 72, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 226150
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 22517998271070280, 'p': 2}
  • id: 226151
    {'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 22517998271070280, 'p': 3}
  • id: 226152
    {'charpoly_factorization': [[[-93440, 224, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 5}
  • id: 226153
    {'charpoly_factorization': [[[-1519344, -840, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 7}
  • id: 226154
    {'charpoly_factorization': [[[-15159296, -640, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 11}
  • id: 226155
    {'charpoly_factorization': [[[-25087004, 2860, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 13}
  • id: 226156
    {'charpoly_factorization': [[[55020544, 35776, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 17}
  • id: 226157
    {'charpoly_factorization': [[[-115757504, 14672, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 19}
  • id: 226158
    {'charpoly_factorization': [[[3312369664, 118016, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 23}
  • id: 226159
    {'charpoly_factorization': [[[13136143104, 306720, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 29}
  • id: 226160
    {'charpoly_factorization': [[[1219267600, 95480, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 31}
  • id: 226161
    {'charpoly_factorization': [[[-168606064764, -53820, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 37}
  • id: 226162
    {'charpoly_factorization': [[[325881547776, 1143360, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 41}
  • id: 226163
    {'charpoly_factorization': [[[106991848000, 679120, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 43}
  • id: 226164
    {'charpoly_factorization': [[[-924877799424, 567552, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 47}
  • id: 226165
    {'charpoly_factorization': [[[-320395537664, 1165088, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 53}
  • id: 226166
    {'charpoly_factorization': [[[-1578697048064, -121600, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 59}
  • id: 226167
    {'charpoly_factorization': [[[1818654661924, -3143564, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 61}
  • id: 226168
    {'charpoly_factorization': [[[7437612423424, 5468000, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 67}
  • id: 226169
    {'charpoly_factorization': [[[9794386395136, -6763520, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 71}
  • id: 226170
    {'charpoly_factorization': [[[-1814882508764, -5009420, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 73}
  • id: 226171
    {'charpoly_factorization': [[[-1899030246896, 5450104, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 79}
  • id: 226172
    {'charpoly_factorization': [[[-13937265004544, -6071168, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 83}
  • id: 226173
    {'charpoly_factorization': [[[3774345523200, -7063680, 1], 1]], 'hecke_orbit_code': 22517998271070280, 'p': 89}
  • id: 226174
    {'charpoly_factorization': [[[-27956051534396, -5219740, 1], 1]], 'hecke_orbit_code': 22517998271070280, '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': 6, 'label': '72.8.a.f', 'level': 72, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 43826179
    {'hecke_orbit_code': 22517998271070280, 'n': 1, 'trace_an': 2}
  • id: 43826180
    {'hecke_orbit_code': 22517998271070280, 'n': 2, 'trace_an': 0}
  • id: 43826181
    {'hecke_orbit_code': 22517998271070280, 'n': 3, 'trace_an': 0}
  • id: 43826182
    {'hecke_orbit_code': 22517998271070280, 'n': 4, 'trace_an': 0}
  • id: 43826183
    {'hecke_orbit_code': 22517998271070280, 'n': 5, 'trace_an': -224}
  • id: 43826184
    {'hecke_orbit_code': 22517998271070280, 'n': 6, 'trace_an': 0}
  • id: 43826185
    {'hecke_orbit_code': 22517998271070280, 'n': 7, 'trace_an': 840}
  • id: 43826186
    {'hecke_orbit_code': 22517998271070280, 'n': 8, 'trace_an': 0}
  • id: 43826187
    {'hecke_orbit_code': 22517998271070280, 'n': 9, 'trace_an': 0}
  • id: 43826188
    {'hecke_orbit_code': 22517998271070280, 'n': 10, 'trace_an': 0}
  • id: 43826189
    {'hecke_orbit_code': 22517998271070280, 'n': 11, 'trace_an': 640}
  • id: 43826190
    {'hecke_orbit_code': 22517998271070280, 'n': 12, 'trace_an': 0}
  • id: 43826191
    {'hecke_orbit_code': 22517998271070280, 'n': 13, 'trace_an': -2860}
  • id: 43826192
    {'hecke_orbit_code': 22517998271070280, 'n': 14, 'trace_an': 0}
  • id: 43826193
    {'hecke_orbit_code': 22517998271070280, 'n': 15, 'trace_an': 0}
  • id: 43826194
    {'hecke_orbit_code': 22517998271070280, 'n': 16, 'trace_an': 0}
  • id: 43826195
    {'hecke_orbit_code': 22517998271070280, 'n': 17, 'trace_an': -35776}
  • id: 43826196
    {'hecke_orbit_code': 22517998271070280, 'n': 18, 'trace_an': 0}
  • id: 43826197
    {'hecke_orbit_code': 22517998271070280, 'n': 19, 'trace_an': -14672}
  • id: 43826198
    {'hecke_orbit_code': 22517998271070280, 'n': 20, 'trace_an': 0}
  • id: 43826199
    {'hecke_orbit_code': 22517998271070280, 'n': 21, 'trace_an': 0}
  • id: 43826200
    {'hecke_orbit_code': 22517998271070280, 'n': 22, 'trace_an': 0}
  • id: 43826201
    {'hecke_orbit_code': 22517998271070280, 'n': 23, 'trace_an': -118016}
  • id: 43826202
    {'hecke_orbit_code': 22517998271070280, 'n': 24, 'trace_an': 0}
  • id: 43826203
    {'hecke_orbit_code': 22517998271070280, 'n': 25, 'trace_an': 80806}
  • id: 43826204
    {'hecke_orbit_code': 22517998271070280, 'n': 26, 'trace_an': 0}
  • id: 43826205
    {'hecke_orbit_code': 22517998271070280, 'n': 27, 'trace_an': 0}
  • id: 43826206
    {'hecke_orbit_code': 22517998271070280, 'n': 28, 'trace_an': 0}
  • id: 43826207
    {'hecke_orbit_code': 22517998271070280, 'n': 29, 'trace_an': -306720}
  • id: 43826208
    {'hecke_orbit_code': 22517998271070280, 'n': 30, 'trace_an': 0}
  • id: 43826209
    {'hecke_orbit_code': 22517998271070280, 'n': 31, 'trace_an': -95480}
  • id: 43826210
    {'hecke_orbit_code': 22517998271070280, 'n': 32, 'trace_an': 0}
  • id: 43826211
    {'hecke_orbit_code': 22517998271070280, 'n': 33, 'trace_an': 0}
  • id: 43826212
    {'hecke_orbit_code': 22517998271070280, 'n': 34, 'trace_an': 0}
  • id: 43826213
    {'hecke_orbit_code': 22517998271070280, 'n': 35, 'trace_an': -941952}
  • id: 43826214
    {'hecke_orbit_code': 22517998271070280, 'n': 36, 'trace_an': 0}
  • id: 43826215
    {'hecke_orbit_code': 22517998271070280, 'n': 37, 'trace_an': 53820}
  • id: 43826216
    {'hecke_orbit_code': 22517998271070280, 'n': 38, 'trace_an': 0}
  • id: 43826217
    {'hecke_orbit_code': 22517998271070280, 'n': 39, 'trace_an': 0}
  • id: 43826218
    {'hecke_orbit_code': 22517998271070280, 'n': 40, 'trace_an': 0}
  • id: 43826219
    {'hecke_orbit_code': 22517998271070280, 'n': 41, 'trace_an': -1143360}
  • id: 43826220
    {'hecke_orbit_code': 22517998271070280, 'n': 42, 'trace_an': 0}
  • id: 43826221
    {'hecke_orbit_code': 22517998271070280, 'n': 43, 'trace_an': -679120}
  • id: 43826222
    {'hecke_orbit_code': 22517998271070280, 'n': 44, 'trace_an': 0}
  • id: 43826223
    {'hecke_orbit_code': 22517998271070280, 'n': 45, 'trace_an': 0}
  • id: 43826224
    {'hecke_orbit_code': 22517998271070280, 'n': 46, 'trace_an': 0}
  • id: 43826225
    {'hecke_orbit_code': 22517998271070280, 'n': 47, 'trace_an': -567552}
  • id: 43826226
    {'hecke_orbit_code': 22517998271070280, 'n': 48, 'trace_an': 0}
  • id: 43826227
    {'hecke_orbit_code': 22517998271070280, 'n': 49, 'trace_an': 2097202}
  • id: 43826228
    {'hecke_orbit_code': 22517998271070280, 'n': 50, 'trace_an': 0}
  • id: 43826229
    {'hecke_orbit_code': 22517998271070280, 'n': 51, 'trace_an': 0}
  • id: 43826230
    {'hecke_orbit_code': 22517998271070280, 'n': 52, 'trace_an': 0}
  • id: 43826231
    {'hecke_orbit_code': 22517998271070280, 'n': 53, 'trace_an': -1165088}
  • id: 43826232
    {'hecke_orbit_code': 22517998271070280, 'n': 54, 'trace_an': 0}
  • id: 43826233
    {'hecke_orbit_code': 22517998271070280, 'n': 55, 'trace_an': -2615296}
  • id: 43826234
    {'hecke_orbit_code': 22517998271070280, 'n': 56, 'trace_an': 0}
  • id: 43826235
    {'hecke_orbit_code': 22517998271070280, 'n': 57, 'trace_an': 0}
  • id: 43826236
    {'hecke_orbit_code': 22517998271070280, 'n': 58, 'trace_an': 0}
  • id: 43826237
    {'hecke_orbit_code': 22517998271070280, 'n': 59, 'trace_an': 121600}
  • id: 43826238
    {'hecke_orbit_code': 22517998271070280, 'n': 60, 'trace_an': 0}
  • id: 43826239
    {'hecke_orbit_code': 22517998271070280, 'n': 61, 'trace_an': 3143564}
  • id: 43826240
    {'hecke_orbit_code': 22517998271070280, 'n': 62, 'trace_an': 0}
  • id: 43826241
    {'hecke_orbit_code': 22517998271070280, 'n': 63, 'trace_an': 0}
  • id: 43826242
    {'hecke_orbit_code': 22517998271070280, 'n': 64, 'trace_an': 0}
  • id: 43826243
    {'hecke_orbit_code': 22517998271070280, 'n': 65, 'trace_an': 3711808}
  • id: 43826244
    {'hecke_orbit_code': 22517998271070280, 'n': 66, 'trace_an': 0}
  • id: 43826245
    {'hecke_orbit_code': 22517998271070280, 'n': 67, 'trace_an': -5468000}
  • id: 43826246
    {'hecke_orbit_code': 22517998271070280, 'n': 68, 'trace_an': 0}
  • id: 43826247
    {'hecke_orbit_code': 22517998271070280, 'n': 69, 'trace_an': 0}
  • id: 43826248
    {'hecke_orbit_code': 22517998271070280, 'n': 70, 'trace_an': 0}
  • id: 43826249
    {'hecke_orbit_code': 22517998271070280, 'n': 71, 'trace_an': 6763520}
  • id: 43826250
    {'hecke_orbit_code': 22517998271070280, 'n': 72, 'trace_an': 0}
  • id: 43826251
    {'hecke_orbit_code': 22517998271070280, 'n': 73, 'trace_an': 5009420}
  • id: 43826252
    {'hecke_orbit_code': 22517998271070280, 'n': 74, 'trace_an': 0}
  • id: 43826253
    {'hecke_orbit_code': 22517998271070280, 'n': 75, 'trace_an': 0}
  • id: 43826254
    {'hecke_orbit_code': 22517998271070280, 'n': 76, 'trace_an': 0}
  • id: 43826255
    {'hecke_orbit_code': 22517998271070280, 'n': 77, 'trace_an': 10443264}
  • id: 43826256
    {'hecke_orbit_code': 22517998271070280, 'n': 78, 'trace_an': 0}
  • id: 43826257
    {'hecke_orbit_code': 22517998271070280, 'n': 79, 'trace_an': -5450104}
  • id: 43826258
    {'hecke_orbit_code': 22517998271070280, 'n': 80, 'trace_an': 0}
  • id: 43826259
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