Embedded newform data - 1575.4.a.ba.1.1

Formats: - HTML - YAML - JSON - 2025-02-10T07:05:13.565981

• 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': 25200, 'analytic_conductor': 92.92800825904146, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [5, 1], [7, 1]], 'atkin_lehner_string': '-++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [1575, 1, [1226, 127, 451], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 3, 'field_disc': 14360, 'field_disc_factorization': [[2, 3], [5, 1], [359, 1]], 'field_poly': [-14, -17, 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': [[2, [-30, -14, 3, 1]], [11, [-7692, 1577, -74, 1]], [13, [44870, -3491, 44, 1]]], 'hecke_orbit': 27, 'hecke_orbit_code': 117093590378743335, 'hecke_ring_generator_nbound': 2, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '1575.4.a.ba', 'level': 1575, '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': [3, 5, 7], 'level_radical': 105, 'minimal_twist': '35.4.a.c', 'nf_label': '3.3.14360.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(-1+\\beta _{1})q^{2}+(4-\\beta _{1}+\\beta _{2})q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 3, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1575.4.a', 'trace_display': [-3, 0, 0, -21], 'trace_hash': 30314453229786955, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.789', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '19.620', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '200.411', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [3, -3, 0, 13, 0, 0, -21, -15, 0, 0, 74, 0, -44, 21, 0, -79, -52, 0, 168, 0, 0, -184, -124, 0, 0, 446, 0, -91, -332, 0, 320, -183, 0, 582, 0, 0, 54, -460, 0, 0, -362, 0, 16, 264, 0, -336, -730, 0, 147, 0, 0, -1202, 110, 0, 0, 105, 0, -450, 180, 0, 1222, 464, 0, -391, 0, 0, -204, 918, 0, 0, 136, 0, -310, -502, 0, 1796, -518, 0, -1034, 0, 0, 6, -1660, 0, 0, -764, 0, 20, -242, 0, 308, 96, 0, -1108, 0, 0, -100, -147, 0, 0, -1490, 0, -1094, 2450, 0, -4706, -3056, 0, 952, 0, 0, 553, 982, 0, 0, -3234, 0, 5420, 364, 0, -1671, -2586, 0, 224, 0, 0, 680, 4665, 0, 0, -2528, 0, -1176, -252, 0, -4230, 2338, 0, 1856, 0, 0, -2264, -1682, 0, 0, -4514, 0, 2266, 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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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-0.2285406458297443, -0.18806328554917684, -0.4405059989060469, -0.3201371640583027, -0.3002222962500517, -0.32110599006750973, -0.3633518937368627, -0.2660727375859705, -0.0997141918827803, -0.3605044927049859, -0.16220606321682257, -0.14948155879324015, -0.06684988527276313, -0.28496160212777283, -0.22993113097894424, -0.22879531614321222, -0.2766049954429417, -0.09880824286862772, -0.11376265618700569, -0.1989200290144534, -0.3305349485424086, -0.24247993675967963, -0.3107109657031561, -0.12580569963540136, -0.13225898453869314], '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': -3.624564367889657, 'hecke_orbit': 27, 'hecke_orbit_code': 117093590378743335, 'label': '1575.4.a.ba.1.1', 'level': 1575, 'weight': 4}
• 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': [16, 10, 14, 18, 19, 22, 23, 21], 'Nk2': 25200, 'analytic_conductor': 92.92800825904146, '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': [1575, 1, [1226, 127, 451], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 696, 'dim': 143, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 11, 13], 'hecke_orbit_code': 67110439, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 5, 5, 5, 5, 8, 8, 10, 10], 'label': '1575.4.a', 'level': 1575, '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': [3, 5, 7], 'level_radical': 105, 'mf_dim': 744, 'mf_new_dim': 143, 'num_forms': 47, 'plus_dim': 79, 'prim_orbit_index': 1, 'relative_dim': 143, 'sturm_bound': 960, 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-104580, 0, 0, 13284, 0, -206032, -132106, 0, -578502, 36260, 0, 7928, 0, 0, -112630, 34478, 0, 0, -144264, 0, -374620, -6930, 0, 137663, 117624, 0, -690270, 0, 0, -50184, -62129, 0, 0, 81190, 0, -28266, -207522, 0, 581448, 229070, 0, 195492, 0, 0, -73204, 19052, 0, 0, -206044, 0, -56496, 56928, 0, 376420, -803868, 0, 131166, 0, 0, -88348, -239608, 0, 0], 'weight': 4, '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: 48627710
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 117093590378743335, 'target_is_minimal': False, 'target_label': '1575.4.a.ba.1.1', 'target_level': 1575, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48627711
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 22517998203961519, 'target_is_minimal': False, 'target_label': '175.4.a.f.1.3', 'target_level': 175, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48627712
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 67553994477666619, 'target_is_minimal': False, 'target_label': '315.4.a.p.1.3', 'target_level': 315, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48627713
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 99, 'target_dim': 6, 'target_embedding_index': 6, 'target_hecke_orbit_code': 18014467296067759, 'target_is_minimal': False, 'target_label': '175.4.b.e.99.6', 'target_level': 175, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48627714
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 99, 'target_dim': 6, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014467296067759, 'target_is_minimal': False, 'target_label': '175.4.b.e.99.1', 'target_level': 175, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48627715
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321849891, 'target_is_minimal': True, 'target_label': '35.4.a.c.1.1', 'target_level': 35, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 48627716
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 108086391124001993, 'target_is_minimal': False, 'target_label': '1225.4.a.y.1.3', 'target_level': 1225, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
  • id: 48627717
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 171136785907189917, 'target_is_minimal': False, 'target_label': '2205.4.a.bm.1.3', 'target_level': 2205, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 4}
  • id: 48627718
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 90071992614519344, 'target_is_minimal': False, 'target_label': '560.4.a.u.1.3', 'target_level': 560, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 48627719
    {'conductor': 105, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 116, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 54043470473462005, 'target_is_minimal': False, 'target_label': '245.4.e.m.116.3', 'target_level': 245, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '105.44', 'twisting_conrey_index': 44, 'weight': 4}
  • id: 48627720
    {'conductor': 105, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 226, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 58547070100832501, 'target_is_minimal': False, 'target_label': '245.4.e.n.226.3', 'target_level': 245, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '105.59', 'twisting_conrey_index': 59, 'weight': 4}
  • id: 48627721
    {'conductor': 105, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 226, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 54043470473462005, 'target_is_minimal': False, 'target_label': '245.4.e.m.226.3', 'target_level': 245, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '105.74', 'twisting_conrey_index': 74, 'weight': 4}
  • id: 48627722
    {'conductor': 105, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 116, 'target_dim': 6, 'target_embedding_index': 3, 'target_hecke_orbit_code': 58547070100832501, 'target_is_minimal': False, 'target_label': '245.4.e.n.116.3', 'target_level': 245, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '105.89', 'twisting_conrey_index': 89, 'weight': 4}
  • id: 48627723
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539595968184565, 'target_is_minimal': False, 'target_label': '245.4.a.l.1.1', 'target_level': 245, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 4}
  • id: 48627724
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 3, 'target_hecke_orbit_code': 202661983298783424, 'target_is_minimal': False, 'target_label': '2240.4.a.bt.1.3', 'target_level': 2240, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '120.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48627725
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 3, 'source_embedding_index': 1, 'source_hecke_orbit_code': 117093590378743335, 'source_is_minimal': False, 'source_label': '1575.4.a.ba.1.1', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 3, 'target_embedding_index': 1, 'target_hecke_orbit_code': 211669182553524416, 'target_is_minimal': False, 'target_label': '2240.4.a.bv.1.1', 'target_level': 2240, 'twist_class_label': '35.4.a.c.1.1', 'twist_class_level': 35, 'twisting_char_label': '120.59', 'twisting_conrey_index': 59, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2050675
    {'charpoly_factorization': [[[-30, -14, 3, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 2}
  • id: 2050676
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 117093590378743335, 'p': 3}
  • id: 2050677
    {'charpoly_factorization': [[[0, 1], 3]], 'hecke_orbit_code': 117093590378743335, 'p': 5}
  • id: 2050678
    {'charpoly_factorization': [[[7, 1], 3]], 'hecke_orbit_code': 117093590378743335, 'p': 7}
  • id: 2050679
    {'charpoly_factorization': [[[-7692, 1577, -74, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 11}
  • id: 2050680
    {'charpoly_factorization': [[[44870, -3491, 44, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 13}
  • id: 2050681
    {'charpoly_factorization': [[[-56706, -11747, 52, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 17}
  • id: 2050682
    {'charpoly_factorization': [[[-28720, 5620, -168, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 19}
  • id: 2050683
    {'charpoly_factorization': [[[-94368, 1732, 124, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 23}
  • id: 2050684
    {'charpoly_factorization': [[[-2565450, 7405, 332, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 29}
  • id: 2050685
    {'charpoly_factorization': [[[50176, 23968, -320, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 31}
  • id: 2050686
    {'charpoly_factorization': [[[-25736, -12116, -54, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 37}
  • id: 2050687
    {'charpoly_factorization': [[[1536192, 41536, 362, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 41}
  • id: 2050688
    {'charpoly_factorization': [[[1524560, -89516, -16, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 43}
  • id: 2050689
    {'charpoly_factorization': [[[4968912, 116057, 730, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 47}
  • id: 2050690
    {'charpoly_factorization': [[[90318336, -340672, -110, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 53}
  • id: 2050691
    {'charpoly_factorization': [[[202459200, -612560, -180, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 59}
  • id: 2050692
    {'charpoly_factorization': [[[-38393792, 422816, -1222, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 61}
  • id: 2050693
    {'charpoly_factorization': [[[-324944128, -810240, 204, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 67}
  • id: 2050694
    {'charpoly_factorization': [[[-15575040, -173056, -136, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 71}
  • id: 2050695
    {'charpoly_factorization': [[[-48718616, -716772, 310, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 73}
  • id: 2050696
    {'charpoly_factorization': [[[-343615600, -384855, 1034, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 79}
  • id: 2050697
    {'charpoly_factorization': [[[-42727104, 489008, 1660, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 83}
  • id: 2050698
    {'charpoly_factorization': [[[6359520, -687680, 242, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 89}
  • id: 2050699
    {'charpoly_factorization': [[[1978018, -471963, 100, 1], 1]], 'hecke_orbit_code': 117093590378743335, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 67455109
    {'hecke_orbit_code': 117093590378743335, 'n': 1, 'trace_an': 3}
  • id: 67455110
    {'hecke_orbit_code': 117093590378743335, 'n': 2, 'trace_an': -3}
  • id: 67455111
    {'hecke_orbit_code': 117093590378743335, 'n': 3, 'trace_an': 0}
  • id: 67455112
    {'hecke_orbit_code': 117093590378743335, 'n': 4, 'trace_an': 13}
  • id: 67455113
    {'hecke_orbit_code': 117093590378743335, 'n': 5, 'trace_an': 0}
  • id: 67455114
    {'hecke_orbit_code': 117093590378743335, 'n': 6, 'trace_an': 0}
  • id: 67455115
    {'hecke_orbit_code': 117093590378743335, 'n': 7, 'trace_an': -21}
  • id: 67455116
    {'hecke_orbit_code': 117093590378743335, 'n': 8, 'trace_an': -15}
  • id: 67455117
    {'hecke_orbit_code': 117093590378743335, 'n': 9, 'trace_an': 0}
  • id: 67455118
    {'hecke_orbit_code': 117093590378743335, 'n': 10, 'trace_an': 0}
  • id: 67455119
    {'hecke_orbit_code': 117093590378743335, 'n': 11, 'trace_an': 74}
  • id: 67455120
    {'hecke_orbit_code': 117093590378743335, 'n': 12, 'trace_an': 0}
  • id: 67455121
    {'hecke_orbit_code': 117093590378743335, 'n': 13, 'trace_an': -44}
  • id: 67455122
    {'hecke_orbit_code': 117093590378743335, 'n': 14, 'trace_an': 21}
  • id: 67455123
    {'hecke_orbit_code': 117093590378743335, 'n': 15, 'trace_an': 0}
  • id: 67455124
    {'hecke_orbit_code': 117093590378743335, 'n': 16, 'trace_an': -79}
  • id: 67455125
    {'hecke_orbit_code': 117093590378743335, 'n': 17, 'trace_an': -52}
  • id: 67455126
    {'hecke_orbit_code': 117093590378743335, 'n': 18, 'trace_an': 0}
  • id: 67455127
    {'hecke_orbit_code': 117093590378743335, 'n': 19, 'trace_an': 168}
  • id: 67455128
    {'hecke_orbit_code': 117093590378743335, 'n': 20, 'trace_an': 0}
  • id: 67455129
    {'hecke_orbit_code': 117093590378743335, 'n': 21, 'trace_an': 0}
  • id: 67455130
    {'hecke_orbit_code': 117093590378743335, 'n': 22, 'trace_an': -184}
  • id: 67455131
    {'hecke_orbit_code': 117093590378743335, 'n': 23, 'trace_an': -124}
  • id: 67455132
    {'hecke_orbit_code': 117093590378743335, 'n': 24, 'trace_an': 0}
  • id: 67455133
    {'hecke_orbit_code': 117093590378743335, 'n': 25, 'trace_an': 0}
  • id: 67455134
    {'hecke_orbit_code': 117093590378743335, 'n': 26, 'trace_an': 446}
  • id: 67455135
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  • id: 67455140
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  • id: 67455170
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  • id: 67455176
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  • id: 67455200
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  • id: 67455217
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  • id: 67455219
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  • id: 67455220
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  • id: 67455221
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  • id: 67455224
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  • id: 67455225
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  • id: 67455226
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  • id: 67455227
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  • id: 67455228
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  • id: 67455230
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  • id: 67455231
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  • id: 67455232
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  • id: 67455233
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  • id: 67455234
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  • id: 67455235
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  • id: 67455236
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  • id: 67455238
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  • id: 67455239
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  • id: 67455244
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  • id: 67455327
    {'hecke_orbit_code': 117093590378743335, 'n': 739, 'trace_an': -21922}
  • id: 67455328
    {'hecke_orbit_code': 117093590378743335, 'n': 743, 'trace_an': -25352}
  • id: 67455329
    {'hecke_orbit_code': 117093590378743335, 'n': 751, 'trace_an': -4138}
  • id: 67455330
    {'hecke_orbit_code': 117093590378743335, 'n': 757, 'trace_an': -70350}
  • id: 67455331
    {'hecke_orbit_code': 117093590378743335, 'n': 761, 'trace_an': -14374}
  • id: 67455332
    {'hecke_orbit_code': 117093590378743335, 'n': 769, 'trace_an': -15194}
  • id: 67455333
    {'hecke_orbit_code': 117093590378743335, 'n': 773, 'trace_an': -1148}
  • id: 67455334
    {'hecke_orbit_code': 117093590378743335, 'n': 787, 'trace_an': 8918}
  • id: 67455335
    {'hecke_orbit_code': 117093590378743335, 'n': 797, 'trace_an': -18008}
  • id: 67455336
    {'hecke_orbit_code': 117093590378743335, 'n': 809, 'trace_an': -1020}
  • id: 67455337
    {'hecke_orbit_code': 117093590378743335, 'n': 811, 'trace_an': 27176}
  • id: 67455338
    {'hecke_orbit_code': 117093590378743335, 'n': 821, 'trace_an': 68248}
  • id: 67455339
    {'hecke_orbit_code': 117093590378743335, 'n': 823, 'trace_an': 9688}
  • id: 67455340
    {'hecke_orbit_code': 117093590378743335, 'n': 827, 'trace_an': 41960}
  • id: 67455341
    {'hecke_orbit_code': 117093590378743335, 'n': 829, 'trace_an': 57702}
  • id: 67455342
    {'hecke_orbit_code': 117093590378743335, 'n': 839, 'trace_an': -12932}
  • id: 67455343
    {'hecke_orbit_code': 117093590378743335, 'n': 841, 'trace_an': 22247}
  • id: 67455344
    {'hecke_orbit_code': 117093590378743335, 'n': 853, 'trace_an': 5326}
  • id: 67455345
    {'hecke_orbit_code': 117093590378743335, 'n': 857, 'trace_an': -32458}
  • id: 67455346
    {'hecke_orbit_code': 117093590378743335, 'n': 859, 'trace_an': -38036}
  • id: 67455347
    {'hecke_orbit_code': 117093590378743335, 'n': 863, 'trace_an': 23096}
  • id: 67455348
    {'hecke_orbit_code': 117093590378743335, 'n': 877, 'trace_an': -9482}
  • id: 67455349
    {'hecke_orbit_code': 117093590378743335, 'n': 881, 'trace_an': -23794}
  • id: 67455350
    {'hecke_orbit_code': 117093590378743335, 'n': 883, 'trace_an': -11764}
  • id: 67455351
    {'hecke_orbit_code': 117093590378743335, 'n': 887, 'trace_an': 3304}
  • id: 67455352
    {'hecke_orbit_code': 117093590378743335, 'n': 907, 'trace_an': 78976}
  • id: 67455353
    {'hecke_orbit_code': 117093590378743335, 'n': 911, 'trace_an': 83280}
  • id: 67455354
    {'hecke_orbit_code': 117093590378743335, 'n': 919, 'trace_an': 23734}
  • id: 67455355
    {'hecke_orbit_code': 117093590378743335, 'n': 929, 'trace_an': -62194}
  • id: 67455356
    {'hecke_orbit_code': 117093590378743335, 'n': 937, 'trace_an': -25436}
  • id: 67455357
    {'hecke_orbit_code': 117093590378743335, 'n': 941, 'trace_an': 12666}
  • id: 67455358
    {'hecke_orbit_code': 117093590378743335, 'n': 947, 'trace_an': -39948}
  • id: 67455359
    {'hecke_orbit_code': 117093590378743335, 'n': 953, 'trace_an': -24766}
  • id: 67455360
    {'hecke_orbit_code': 117093590378743335, 'n': 961, 'trace_an': -34909}
  • id: 67455361
    {'hecke_orbit_code': 117093590378743335, 'n': 967, 'trace_an': -32028}
  • id: 67455362
    {'hecke_orbit_code': 117093590378743335, 'n': 971, 'trace_an': 15524}
  • id: 67455363
    {'hecke_orbit_code': 117093590378743335, 'n': 977, 'trace_an': 51070}
  • id: 67455364
    {'hecke_orbit_code': 117093590378743335, 'n': 983, 'trace_an': -68374}
  • id: 67455365
    {'hecke_orbit_code': 117093590378743335, 'n': 991, 'trace_an': -68640}
  • id: 67455366
    {'hecke_orbit_code': 117093590378743335, 'n': 997, 'trace_an': -104088}