Embedded newform data - 1575.4.a.bq.1.5

Formats: - HTML - YAML - JSON - 2026-03-17T07:45:14.622800

• 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': 0, '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': 5, 'field_disc': 4353457440, 'field_disc_factorization': [[2, 5], [3, 1], [5, 1], [9069703, 1]], 'field_poly': [60, 120, 7, -27, -1, 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, [-160, 54, 70, -21, -4, 1]], [11, [-11139072, -2556120, -151744, -2271, 42, 1]], [13, [51332920, 12637182, -110628, -7833, 34, 1]]], 'hecke_orbit': 43, 'hecke_orbit_code': 189151184416671271, 'hecke_ring_generator_nbound': 13, '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.bq', '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.b.a', 'prim_orbit_index': 1, 'qexp_display': 'q+(1-\\beta _{1})q^{2}+(4-\\beta _{1}+\\beta _{2}-\\beta _{3})q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 5, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1575.4.a', 'trace_display': [4, 0, 0, -35], 'trace_hash': 965376477254362063, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.147', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.601', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.597', 'prec': 17}, {'__RealLiteral__': 0, 'data': '55.575', 'prec': 20}, {'__RealLiteral__': 0, 'data': '48.937', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1017.801', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [5, 4, 0, 18, 0, 0, -35, 42, 0, 0, -42, 0, -34, -28, 0, 74, 238, 0, -36, 0, 0, -358, 152, 0, 0, 310, 0, -126, 44, 0, 60, 710, 0, -482, 0, 0, -312, 280, 0, 0, 426, 0, -304, -712, 0, 88, 370, 0, 245, 0, 0, 1156, 976, 0, 0, -294, 0, 2722, 432, 0, -442, -956, 0, 1362, 0, 0, 804, -420, 0, 0, -440, 0, -564, 1512, 0, -1336, 294, 0, 1790, 0, 0, 3480, 1656, 0, 0, -1216, 0, 1092, -746, 0, 238, 572, 0, -826, 0, 0, -518, 196, 0, 0, 2206, 0, -458, 7256, 0, 2032, -520, 0, -2556, 0, 0, -518, 5256, 0, 0, 3268, 0, 3772, -1666, 0, -349, -188, 0, 4904, 0, 0, -632, 2926, 0, 0, -2608, 0, 252, -6988, 0, -1696, 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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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[-1.1109727545545067, 0.0], [0.0, 0.0]], 'angles': [-0.05572371820180689, None, None, None, -0.3069183875776799, -0.13016522171872524, -0.2816510047769014, -0.2492385776850032, -0.1680773067568497, -0.1152224571663989, -0.18894406922462645, -0.26356234159028186, -0.11063880042004179, -0.2995929667536698, -0.1979695451244431, -0.22011956497123297, -0.11521132412427733, -0.3530450545086986, -0.32789379937914254, -0.3270079638837462, -0.22782475371995803, -0.24100475582385775, -0.12879777197624956, -0.31346954181858333, -0.2934972564155053, -0.20744656921716245, -0.27922073532588676, -0.3572294437116898, -0.2774484276987003, -0.13012850530789258, -0.23931475699382826, -0.37220800396479176, -0.2538796934820003, -0.18009955387924995, -0.25142200984748936, -0.22992885088876278, -0.3199245883646701, -0.3241346651014037, -0.24828442428385855, -0.157595521953634, -0.35669122707348616, -0.21821199009260697, -0.20271577866142046, -0.1793164896544602, -0.256391470117511, -0.1399355856648802, 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-0.2911272155347288, -0.30302500135846966, -0.20360701872662287, -0.029470843972438376, -0.19254476998477577, -0.1535893635108161, -0.2545385436072209, -0.40842731774048796, -0.35281843622250014, -0.4172938136557287, -0.10435766889200909, -0.2148721150908435, -0.24590908282356763, -0.2717159935016889, -0.1816005793384589, -0.29250926014460776, -0.09752133832498358, -0.35413337751291873, -0.1930148167477679, -0.18001423320302673, -0.34193391714062776, -0.21501146922196884, -0.18458678618069133, -0.3206015096902549, -0.33409266015504263, -0.3900280419445257, -0.3437339493758057], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 5, 'dual_embedding_m': 5, 'embedding_index': 5, 'embedding_m': 5, 'embedding_root_imag': 0.0, 'embedding_root_real': -4.313656968533688, 'hecke_orbit': 43, 'hecke_orbit_code': 189151184416671271, 'label': '1575.4.a.bq.1.5', 'level': 1575, 'weight': 4}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'ALdims': [16, 10, 14, 18, 19, 22, 23, 21], 'ALdims_eis_new': [0, 0, 0, 0, 0, 0, 0, 0], 'ALdims_eis_old': [6, 6, 6, 6, 6, 6, 6, 6], 'ALdims_old': [74, 74, 70, 72, 65, 68, 67, 63], '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, 'trace_bound': 11, 'trace_display': [-1, 0, 0, -7], 'traces': [143, -1, 0, 569, 0, 0, -7, 3, 0, 0, -108, 0, -128, 7, 0, 2469, -86, 0, -110, 0, 0, 256, 412, 0, 0, -1036, 0, -35, -410, 0, 324, -597, 0, 362, 0, 0, 86, 722, 0, 0, -274, 0, 240, -870, 0, 1406, 604, 0, 7007, 0, 0, -836, 394, 0, 0, -147, 0, -658, 562, 0, 296, -3516, 0, 9031, 0, 0, 156, -490, 0, 0, 2248, 0, -1026, 6316, 0, -738, 896, 0, 4260, 0, 0, 6650, 422, 0, 0, 4222, 0, 4204, 1530, 0, 196, 1368, 0, 10024, 0, 0, -1270, -49, 0, 0, 204, 0, 6596, 540, 0, 4718, 6032, 0, -3354, 0, 0, -959, -2734, 0, 0, -2548, 0, -5346, -994, 0, 14775, 2364, 0, 1180, 0, 0, 3752, -7717, 0, 0, -5054, 0, 210, 9826, 0, -4286, 1966, 0, 7270, 0, 0, 4020, -6208, 0, 0, 15270, 0, -4318, -686, 0, 8668, -6358, 0, 3318, 0, 0, -13728, 12260, 0, 0, -1680, 0, -6440, 14314, 0, -7126, -4692, 0, 32725, 0, 0, 22448, -2956, 0, 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: 48972963
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 189151184416671271, 'target_is_minimal': False, 'target_label': '1575.4.a.bq.1.5', 'target_level': 1575, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48972964
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36028797086073007, 'target_is_minimal': False, 'target_label': '175.4.a.i.1.1', 'target_level': 175, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48972965
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 64, 'target_dim': 10, 'target_embedding_index': 10, 'target_hecke_orbit_code': 9007405480280379, 'target_is_minimal': False, 'target_label': '315.4.d.c.64.10', 'target_level': 315, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48972966
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 64, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007405480280379, 'target_is_minimal': False, 'target_label': '315.4.d.c.64.1', 'target_level': 315, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48972967
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 175640385534559783, 'target_is_minimal': False, 'target_label': '1575.4.a.bn.1.1', 'target_level': 1575, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 48972968
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 29, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 68786585635, 'target_is_minimal': True, 'target_label': '35.4.b.a.29.1', 'target_level': 35, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '15.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48972969
    {'conductor': 15, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 29, 'target_dim': 10, 'target_embedding_index': 10, 'target_hecke_orbit_code': 68786585635, 'target_is_minimal': True, 'target_label': '35.4.b.a.29.10', 'target_level': 35, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '15.8', 'twisting_conrey_index': 8, 'weight': 4}
  • id: 48972970
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 40532396713443503, 'target_is_minimal': False, 'target_label': '175.4.a.j.1.5', 'target_level': 175, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 4}
  • id: 48972971
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 135107988888224969, 'target_is_minimal': False, 'target_label': '1225.4.a.be.1.1', 'target_level': 1225, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
  • id: 48972972
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 449, 'target_dim': 10, 'target_embedding_index': 6, 'target_hecke_orbit_code': 22518410520822320, 'target_is_minimal': False, 'target_label': '560.4.g.f.449.6', 'target_level': 560, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '60.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 48972973
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 449, 'target_dim': 10, 'target_embedding_index': 5, 'target_hecke_orbit_code': 22518410520822320, 'target_is_minimal': False, 'target_label': '560.4.g.f.449.5', 'target_level': 560, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '60.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 48972974
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 214, 'target_dim': 20, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18015017051881717, 'target_is_minimal': False, 'target_label': '245.4.j.e.214.1', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48972975
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 79, 'target_dim': 20, 'target_embedding_index': 10, 'target_hecke_orbit_code': 22518616679252213, 'target_is_minimal': False, 'target_label': '245.4.j.f.79.10', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.17', 'twisting_conrey_index': 17, 'weight': 4}
  • id: 48972976
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 214, 'target_dim': 20, 'target_embedding_index': 10, 'target_hecke_orbit_code': 18015017051881717, 'target_is_minimal': False, 'target_label': '245.4.j.e.214.10', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 48972977
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 79, 'target_dim': 20, 'target_embedding_index': 10, 'target_hecke_orbit_code': 18015017051881717, 'target_is_minimal': False, 'target_label': '245.4.j.e.79.10', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.32', 'twisting_conrey_index': 32, 'weight': 4}
  • id: 48972978
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 79, 'target_dim': 20, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518616679252213, 'target_is_minimal': False, 'target_label': '245.4.j.f.79.1', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.38', 'twisting_conrey_index': 38, 'weight': 4}
  • id: 48972979
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 214, 'target_dim': 20, 'target_embedding_index': 1, 'target_hecke_orbit_code': 22518616679252213, 'target_is_minimal': False, 'target_label': '245.4.j.f.214.1', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 48972980
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 79, 'target_dim': 20, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18015017051881717, 'target_is_minimal': False, 'target_label': '245.4.j.e.79.1', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.53', 'twisting_conrey_index': 53, 'weight': 4}
  • id: 48972981
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 99, 'target_dim': 10, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510867668697333, 'target_is_minimal': False, 'target_label': '245.4.b.d.99.1', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.62', 'twisting_conrey_index': 62, 'weight': 4}
  • id: 48972982
    {'conductor': 105, 'degree': 4, 'order': 12, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 214, 'target_dim': 20, 'target_embedding_index': 10, 'target_hecke_orbit_code': 22518616679252213, 'target_is_minimal': False, 'target_label': '245.4.j.f.214.10', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.68', 'twisting_conrey_index': 68, 'weight': 4}
  • id: 48972983
    {'conductor': 105, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 99, 'target_dim': 10, 'target_embedding_index': 10, 'target_hecke_orbit_code': 13510867668697333, 'target_is_minimal': False, 'target_label': '245.4.b.d.99.10', 'target_level': 245, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.83', 'twisting_conrey_index': 83, 'weight': 4}
  • id: 48972984
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 5, 'source_embedding_index': 5, 'source_hecke_orbit_code': 189151184416671271, 'source_is_minimal': False, 'source_label': '1575.4.a.bq.1.5', 'source_level': 1575, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 148618787770336457, 'target_is_minimal': False, 'target_label': '1225.4.a.bh.1.5', 'target_level': 1225, 'twist_class_label': '35.4.b.a.29.1', 'twist_class_level': 35, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2051100
    {'charpoly_factorization': [[[-160, 54, 70, -21, -4, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 2}
  • id: 2051101
    {'charpoly_factorization': [[[0, 1], 5]], 'hecke_orbit_code': 189151184416671271, 'p': 3}
  • id: 2051102
    {'charpoly_factorization': [[[0, 1], 5]], 'hecke_orbit_code': 189151184416671271, 'p': 5}
  • id: 2051103
    {'charpoly_factorization': [[[7, 1], 5]], 'hecke_orbit_code': 189151184416671271, 'p': 7}
  • id: 2051104
    {'charpoly_factorization': [[[-11139072, -2556120, -151744, -2271, 42, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 11}
  • id: 2051105
    {'charpoly_factorization': [[[51332920, 12637182, -110628, -7833, 34, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 13}
  • id: 2051106
    {'charpoly_factorization': [[[359983792, -13947116, -280000, 17661, -238, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 17}
  • id: 2051107
    {'charpoly_factorization': [[[-20133120, 25860480, -559016, -17350, 36, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 19}
  • id: 2051108
    {'charpoly_factorization': [[[-8730849408, -89085840, 4958624, -26576, -152, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 23}
  • id: 2051109
    {'charpoly_factorization': [[[-126081243400, 3091734660, 5833934, -116015, -44, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 29}
  • id: 2051110
    {'charpoly_factorization': [[[-34433580800, 702456160, 2609376, -55252, -60, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 31}
  • id: 2051111
    {'charpoly_factorization': [[[-43388412544, -1798149040, -19065088, -33656, 312, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 37}
  • id: 2051112
    {'charpoly_factorization': [[[-109849343072, 1393269808, 20801472, -49296, -426, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 41}
  • id: 2051113
    {'charpoly_factorization': [[[49627325440, 1150153088, -10245312, -65464, 304, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 43}
  • id: 2051114
    {'charpoly_factorization': [[[32437777344, 1348012344, 11149552, -55271, -370, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 47}
  • id: 2051115
    {'charpoly_factorization': [[[-744413184, -2037401808, -1952, 218304, -976, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 53}
  • id: 2051116
    {'charpoly_factorization': [[[-5009454255200, 21489149320, 86786880, -326194, -432, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 59}
  • id: 2051117
    {'charpoly_factorization': [[[-650238065792, 19755334368, -112894860, -335946, 442, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 61}
  • id: 2051118
    {'charpoly_factorization': [[[-15885557727232, 12807378944, 264826208, -330908, -804, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 67}
  • id: 2051119
    {'charpoly_factorization': [[[7767441797120, 17322075136, -137133520, -322148, 440, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 71}
  • id: 2051120
    {'charpoly_factorization': [[[9409174483008, 10181835312, -303814144, -522880, 564, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 73}
  • id: 2051121
    {'charpoly_factorization': [[[201540544400, 3796827580, -140645456, 901605, -1790, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 79}
  • id: 2051122
    {'charpoly_factorization': [[[-2803375323136, -37239922784, 71440368, 607322, -1656, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 83}
  • id: 2051123
    {'charpoly_factorization': [[[-68855772276480, -772186731840, -2230467656, -1791620, 746, 1], 1]], 'hecke_orbit_code': 189151184416671271, 'p': 89}
  • id: 2051124
    {'charpoly_factorization': [[[-12547593502192, -145582253644, -551745096, -612787, 518, 1], 1]], 'hecke_orbit_code': 189151184416671271, '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': 43, 'label': '1575.4.a.bq', 'level': 1575, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 70915147
    {'hecke_orbit_code': 189151184416671271, 'n': 1, 'trace_an': 5}
  • id: 70915148
    {'hecke_orbit_code': 189151184416671271, 'n': 2, 'trace_an': 4}
  • id: 70915149
    {'hecke_orbit_code': 189151184416671271, 'n': 3, 'trace_an': 0}
  • id: 70915150
    {'hecke_orbit_code': 189151184416671271, 'n': 4, 'trace_an': 18}
  • id: 70915151
    {'hecke_orbit_code': 189151184416671271, 'n': 5, 'trace_an': 0}
  • id: 70915152
    {'hecke_orbit_code': 189151184416671271, 'n': 6, 'trace_an': 0}
  • id: 70915153
    {'hecke_orbit_code': 189151184416671271, 'n': 7, 'trace_an': -35}
  • id: 70915154
    {'hecke_orbit_code': 189151184416671271, 'n': 8, 'trace_an': 42}
  • id: 70915155
    {'hecke_orbit_code': 189151184416671271, 'n': 9, 'trace_an': 0}
  • id: 70915156
    {'hecke_orbit_code': 189151184416671271, 'n': 10, 'trace_an': 0}
  • id: 70915157
    {'hecke_orbit_code': 189151184416671271, 'n': 11, 'trace_an': -42}
  • id: 70915158
    {'hecke_orbit_code': 189151184416671271, 'n': 12, 'trace_an': 0}
  • id: 70915159
    {'hecke_orbit_code': 189151184416671271, 'n': 13, 'trace_an': -34}
  • id: 70915160
    {'hecke_orbit_code': 189151184416671271, 'n': 14, 'trace_an': -28}
  • id: 70915161
    {'hecke_orbit_code': 189151184416671271, 'n': 15, 'trace_an': 0}
  • id: 70915162
    {'hecke_orbit_code': 189151184416671271, 'n': 16, 'trace_an': 74}
  • id: 70915163
    {'hecke_orbit_code': 189151184416671271, 'n': 17, 'trace_an': 238}
  • id: 70915164
    {'hecke_orbit_code': 189151184416671271, 'n': 18, 'trace_an': 0}
  • id: 70915165
    {'hecke_orbit_code': 189151184416671271, 'n': 19, 'trace_an': -36}
  • id: 70915166
    {'hecke_orbit_code': 189151184416671271, 'n': 20, 'trace_an': 0}
  • id: 70915167
    {'hecke_orbit_code': 189151184416671271, 'n': 21, 'trace_an': 0}
  • id: 70915168
    {'hecke_orbit_code': 189151184416671271, 'n': 22, 'trace_an': -358}
  • id: 70915169
    {'hecke_orbit_code': 189151184416671271, 'n': 23, 'trace_an': 152}
  • id: 70915170
    {'hecke_orbit_code': 189151184416671271, 'n': 24, 'trace_an': 0}
  • id: 70915171
    {'hecke_orbit_code': 189151184416671271, 'n': 25, 'trace_an': 0}
  • id: 70915172
    {'hecke_orbit_code': 189151184416671271, 'n': 26, 'trace_an': 310}
  • id: 70915173
    {'hecke_orbit_code': 189151184416671271, 'n': 27, 'trace_an': 0}
  • id: 70915174
    {'hecke_orbit_code': 189151184416671271, 'n': 28, 'trace_an': -126}
  • id: 70915175
    {'hecke_orbit_code': 189151184416671271, 'n': 29, 'trace_an': 44}
  • id: 70915176
    {'hecke_orbit_code': 189151184416671271, 'n': 30, 'trace_an': 0}
  • id: 70915177
    {'hecke_orbit_code': 189151184416671271, 'n': 31, 'trace_an': 60}
  • id: 70915178
    {'hecke_orbit_code': 189151184416671271, 'n': 32, 'trace_an': 710}
  • id: 70915179
    {'hecke_orbit_code': 189151184416671271, 'n': 33, 'trace_an': 0}
  • id: 70915180
    {'hecke_orbit_code': 189151184416671271, 'n': 34, 'trace_an': -482}
  • id: 70915181
    {'hecke_orbit_code': 189151184416671271, 'n': 35, 'trace_an': 0}
  • id: 70915182
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  • id: 70915189
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  • id: 70915198
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  • id: 70915222
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  • id: 70915272
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  • id: 70915278
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  • id: 70915280
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  • id: 70915283
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  • id: 70915284
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  • id: 70915286
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  • id: 70915287
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  • id: 70915289
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  • id: 70915290
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  • id: 70915294
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  • id: 70915316
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  • id: 70915319
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  • id: 70915370
    {'hecke_orbit_code': 189151184416671271, 'n': 769, 'trace_an': -12422}
  • id: 70915371
    {'hecke_orbit_code': 189151184416671271, 'n': 773, 'trace_an': 3962}
  • id: 70915372
    {'hecke_orbit_code': 189151184416671271, 'n': 787, 'trace_an': -5658}
  • id: 70915373
    {'hecke_orbit_code': 189151184416671271, 'n': 797, 'trace_an': -57170}
  • id: 70915374
    {'hecke_orbit_code': 189151184416671271, 'n': 809, 'trace_an': 57608}
  • id: 70915375
    {'hecke_orbit_code': 189151184416671271, 'n': 811, 'trace_an': 44064}
  • id: 70915376
    {'hecke_orbit_code': 189151184416671271, 'n': 821, 'trace_an': -19416}
  • id: 70915377
    {'hecke_orbit_code': 189151184416671271, 'n': 823, 'trace_an': -26452}
  • id: 70915378
    {'hecke_orbit_code': 189151184416671271, 'n': 827, 'trace_an': 57452}
  • id: 70915379
    {'hecke_orbit_code': 189151184416671271, 'n': 829, 'trace_an': -44426}
  • id: 70915380
    {'hecke_orbit_code': 189151184416671271, 'n': 839, 'trace_an': 9692}
  • id: 70915381
    {'hecke_orbit_code': 189151184416671271, 'n': 841, 'trace_an': 112021}
  • id: 70915382
    {'hecke_orbit_code': 189151184416671271, 'n': 853, 'trace_an': 108964}
  • id: 70915383
    {'hecke_orbit_code': 189151184416671271, 'n': 857, 'trace_an': -15372}
  • id: 70915384
    {'hecke_orbit_code': 189151184416671271, 'n': 859, 'trace_an': 404}
  • id: 70915385
    {'hecke_orbit_code': 189151184416671271, 'n': 863, 'trace_an': -47820}
  • id: 70915386
    {'hecke_orbit_code': 189151184416671271, 'n': 877, 'trace_an': 54340}
  • id: 70915387
    {'hecke_orbit_code': 189151184416671271, 'n': 881, 'trace_an': 7342}
  • id: 70915388
    {'hecke_orbit_code': 189151184416671271, 'n': 883, 'trace_an': 11304}
  • id: 70915389
    {'hecke_orbit_code': 189151184416671271, 'n': 887, 'trace_an': 16408}
  • id: 70915390
    {'hecke_orbit_code': 189151184416671271, 'n': 907, 'trace_an': 90508}
  • id: 70915391
    {'hecke_orbit_code': 189151184416671271, 'n': 911, 'trace_an': -14596}
  • id: 70915392
    {'hecke_orbit_code': 189151184416671271, 'n': 919, 'trace_an': 67902}
  • id: 70915393
    {'hecke_orbit_code': 189151184416671271, 'n': 929, 'trace_an': -75594}
  • id: 70915394
    {'hecke_orbit_code': 189151184416671271, 'n': 937, 'trace_an': -10422}
  • id: 70915395
    {'hecke_orbit_code': 189151184416671271, 'n': 941, 'trace_an': 9126}
  • id: 70915396
    {'hecke_orbit_code': 189151184416671271, 'n': 947, 'trace_an': 80836}
  • id: 70915397
    {'hecke_orbit_code': 189151184416671271, 'n': 953, 'trace_an': -932}
  • id: 70915398
    {'hecke_orbit_code': 189151184416671271, 'n': 961, 'trace_an': -34851}
  • id: 70915399
    {'hecke_orbit_code': 189151184416671271, 'n': 967, 'trace_an': 9948}
  • id: 70915400
    {'hecke_orbit_code': 189151184416671271, 'n': 971, 'trace_an': 113904}
  • id: 70915401
    {'hecke_orbit_code': 189151184416671271, 'n': 977, 'trace_an': 60472}
  • id: 70915402
    {'hecke_orbit_code': 189151184416671271, 'n': 983, 'trace_an': 11598}
  • id: 70915403
    {'hecke_orbit_code': 189151184416671271, 'n': 991, 'trace_an': -2408}
  • id: 70915404
    {'hecke_orbit_code': 189151184416671271, 'n': 997, 'trace_an': 118066}