Embedded newform data - 525.6.a.d.1.1

Formats: - HTML - YAML - JSON - 2024-09-11T01:10:07.351327

• 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': 18900, 'analytic_conductor': 84.20150540181483, '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': [525, 1, [176, 127, 451], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-6, 1]]], 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982775309, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '525.6.a.d', 'level': 525, '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': '21.6.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+6q^{2}+9q^{3}+4q^{4}+54q^{6}-7^{2}q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '525.6.a', 'trace_display': [6, 9, 0, -49], 'trace_hash': 1246551005245138726, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.998', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.994', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.981', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 6, 9, 4, 0, 54, -49, -168, 81, 0, 444, 36, 442, -294, 0, -1136, 126, 486, 2684, 0, -441, 2664, -4200, -1512, 0, 2652, 729, -196, -5442, 0, 80, -1440, 3996, 756, 0, 324, 5434, 16104, 3978, 0, 7962, -2646, 11524, 1776, 0, -25200, 13920, -10224, 2401, 0, 1134, 1768, 9594, 4374, 0, 8232, 24156, -32652, 27492, 0, 49478, 480, -3969, 27712, 0, 23976, 59356, 504, -37800, 0, 32040, -13608, 61846, 32604, 0, 10736, -21756, 23868, -65776, 0, 6561, 47772, -40188, -1764, 0, 69144, -48978, -74592, -7974, 0, -21658, -16800, 720, 83520, 0, -12960, 143662, 14406, 35964, 0, -2706, 6804, -131768, -74256, 0, 57564, 128916, 2916, -100978, 0, 48906, 55664, -220146, 144936, 0, -21768, 35802, 164952, -6174, 0, 36085, 296868, 71658, 320, 0, -23814, 74320, 212352, 103716, 0, -155316, 15984, -131516, 356136, 0, -21168, 264246, 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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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-0.3638590259001972, -0.3928840854378129, -0.14741952841401373, -0.15933634881761638, -0.27492557549369107, -0.41376154629757633, -0.305725742371203, -0.11249802227183733, -0.3304741869889922, -0.34857206261343077, -0.2640901554572843, -0.12113522240882416, -0.2837015263317599, -0.16387882594010264, -0.1993648544034077, -0.11431132804476295, -0.2478650547046017, -0.21379076560653917, -0.16284259031113296, -0.21508942322589808, -0.3765324444617539, -0.09906260439115687, -0.2799341250156373, -0.27721941278620665, -0.11949376307903804, -0.2876448219808349, -0.3901931734607558, -0.26148736324081634, -0.2842668935883629, -0.4021970860796245, -0.23763746155702684, -0.2255854808049839, -0.3856190684417006, -0.16449369589873716, -0.2121595158035837, -0.26007718261933416, -0.14111964675185107, -0.2563198960024671, -0.13947883772821618, -0.239264504662031, -0.31353832845820107, -0.18625217893624182, -0.12973155333411143, -0.18154772870324068, -0.37582564696610843, -0.3019655516429535, -0.23500402569156165, -0.37632896686965744, -0.1604273025940069, -0.19673315503213737, -0.37552158053783097, -0.3441916194697431, -0.28289340164230814, -0.2180966370223936, -0.13752889804276272, -0.16049648291501672, -0.3009006802482759, -0.3060724824228349, -0.3594167184984754, -0.2011299891595227, -0.09967549187770514, -0.30509136096222733, -0.34296053388181813, -0.3510761732012121, -0.42072216574022697, -0.19096311583823442, -0.23996912209728574, -0.24597079156956642, -0.36979928115243743, -0.2255726456629156, -0.4099926554286937, -0.20196025108356086], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510798982775309, 'label': '525.6.a.d.1.1', 'level': 525, 'weight': 6}
• 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': [12, 10, 13, 13, 13, 9, 11, 15], 'Nk2': 18900, 'analytic_conductor': 84.20150540181483, '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': [525, 1, [176, 127, 451], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 388, 'dim': 96, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 100663821, 'hecke_orbit_dims': [1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 4, 4, 4, 4, 4, 4, 6, 6, 6, 6, 7, 7, 9, 9], 'label': '525.6.a', 'level': 525, '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': 412, 'mf_new_dim': 96, 'num_forms': 24, 'plus_dim': 45, 'prim_orbit_index': 1, 'relative_dim': 96, 'sturm_bound': 480, 'trace_bound': 2, 'trace_display': [-6, 0, 0, -98], 'traces': [96, -6, 0, 1610, 0, 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335664, -420420, 0, -662328, 402400, 698864, 992592, 0, 522536, -39366, 219280, 3216356, 0, 4125416, -998224, -164052, 790176, 0, -310392, -1795576, -1544176, -818856, 0, -461964, -453312, 1228156, -1869544, 0, 1159784, 599564, 186624, -882576, 0, -577080, -2015200, 4007776, 71442, 0, 1817416, 906840, 1201472, -2392108, 0, 3865610, 808856, -541080, -231888, 0, -1514304, 1389180, -1459612, 3176496, 0, 25776, 238464, 3061252, 2460872, 0, 4204848, 3827684, 1094112, -4826384, 0, -43740, 986272, -5542068, 1039536, 0, -2607520, 270000, 4956208, 706090, 0, 335736, 1999840, -2455416, -34848, 0, 871416, 3160596, -4415320, -1304100, 0, 3399272, -1029744, -3248700, 1424440, 0, -287672, -6829086, 0, -3777780, 0, -4464576, 2556288, 3713000, 630288, 0, -12013016, -103194, -2967792, -6056844, 0, 2675322, 2428192, -155952, -491372, 0, 1528632, -5984400, 4242928, 1088424, 0, 2323776, -1470816, -9884200, -6193080, 0, 386008, -13264588, -1035468, -2790540, 0, -1123272, -862224, 1043592, 241056, 0, 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88820944, -51044616, 0, 41905872, 16117056, -161040592, -18022592, 0, -119587936, 79849088, -9402048, -147644600, 0, 3429216, -54427232, -33714728, -68890752, 0, 252466552, 44041824, 2010372, -28690680, 0, 130160320, -30124736, 77935968, 11149184, 0, -36075960, -119692900, -163327920, 16296228, 0, -25473212, -14092596, 13808636, 18666928, 0, 110113464, 22522576, -9237888, 61720106, 0, -160378488, 69053472, -46189612, -41681952, 0, -40850516, -9388872, 143627264, -73930940, 0, -464386976, -5215216, -10277064, -6355104, 0, -51153120, -39169084, 1483872, -92050416, 0, -168191936, -27570096, 90192548, 32934856, 0, 88256896, -7033068, 10816056, 21682812, 0, 153242640, 24438496, -219378332, 7572852, 0, 195455520, -122598792, -69447280, -91381720, 0, -7112056, -124790800, 44709408, -183397144, 0, -17367264, 233744132, 9949744, -56003256, 0, 519331640, -694008, 66017968, 223070184, 0, 231571064, 34249964, 7197984, -148831904, 0, -46636560, -64820042, 151079700, 121414608, 0, -117170032, 38973744, -36405856, -28421764, 0, -387374400, 156837552, -79869024, -42748736, 0, -6359220, 72990992, 85345568, -19580940, 0, -72062740, 78013728, 25949224, 167803768, 0, 46624136, -46853916, 20113920, 272723760, 0, 12139632, -55652848, -173193144, 25373592, 0, 319112856, -1166886, 63777552, -82283976, 0, 225423440, 32190160, -136199088, 47275984, 0, 1627128, -47954256, -47574560, -73947096, 0, 1495186, 10749456, 248775380, -128407904, 0, -99536448, -24555760, -9190440, -145986756, 0, -284655960, -68355568, 172429744, -84532896, 0, -5306792, -176619816, 27098336, 351330120, 0, 87825556, -25812024, 21601728, 73692016, 0, -14067504, 95381356, 58407488, 28312200, 0, 4178416, -10042704, -108958860, 29608800, 0, -9200632, -77781828, 138177936, -18991704, 0, -24406596, -60764864, 58551080, 10442880, 0, -209327576, 54654552, 123019168, -299948896, 0, -412175100, 68016544, 95755104, 299948320, 0, 225670248, -70427308, 119583368, 39839364, 0, 9981240, 47767968, -308935616, -86312716, 0, -97983792, -136757656, -11120976, -564180012, 0, 81246312, -149222832, -156261050, 13927824, 0, -98230504, -5196312, 51517032, -440951028, 0, -79892676, 46593288, 12758976, -219284472, 0, -20647224, -184584184, -111218960, -218295360, 0, -132231056, -41785632, 62412272, -49946440, 0, 91483552, -304285384, -39921984, -25553500, 0, -119785104, 144420864, -156747336, 3370896, 0], 'weight': 6, '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: 42955441
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982775309, 'target_is_minimal': False, 'target_label': '525.6.a.d.1.1', 'target_level': 525, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 42955442
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 274, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503805886464525, 'target_is_minimal': False, 'target_label': '525.6.d.b.274.2', 'target_level': 525, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 42955443
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 274, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503805886464525, 'target_is_minimal': False, 'target_label': '525.6.d.b.274.1', 'target_level': 525, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 42955444
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 100663317, 'target_is_minimal': True, 'target_label': '21.6.a.a.1.1', 'target_level': 21, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 6}
  • id: 42955445
    {'conductor': 15, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798982774847, 'target_is_minimal': False, 'target_label': '63.6.a.d.1.1', 'target_level': 63, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '15.14', 'twisting_conrey_index': 14, 'weight': 6}
  • id: 42955446
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 76561193765962064, 'target_is_minimal': False, 'target_label': '336.6.a.r.1.1', 'target_level': 336, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 6}
  • id: 42955447
    {'conductor': 35, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532671624904851, 'target_is_minimal': False, 'target_label': '147.6.e.j.79.1', 'target_level': 147, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '35.4', 'twisting_conrey_index': 4, 'weight': 6}
  • id: 42955448
    {'conductor': 35, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532671624904851, 'target_is_minimal': False, 'target_label': '147.6.e.j.67.1', 'target_level': 147, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '35.9', 'twisting_conrey_index': 9, 'weight': 6}
  • id: 42955449
    {'conductor': 35, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 67, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36029071997534355, 'target_is_minimal': False, 'target_label': '147.6.e.i.67.1', 'target_level': 147, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '35.19', 'twisting_conrey_index': 19, 'weight': 6}
  • id: 42955450
    {'conductor': 35, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 79, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 36029071997534355, 'target_is_minimal': False, 'target_label': '147.6.e.i.79.1', 'target_level': 147, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '35.24', 'twisting_conrey_index': 24, 'weight': 6}
  • id: 42955451
    {'conductor': 35, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599728033939, 'target_is_minimal': False, 'target_label': '147.6.a.b.1.1', 'target_level': 147, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '35.34', 'twisting_conrey_index': 34, 'weight': 6}
  • id: 42955452
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199355405296, 'target_is_minimal': False, 'target_label': '1008.6.a.c.1.1', 'target_level': 1008, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 6}
  • id: 42955453
    {'conductor': 105, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798982775309, 'source_is_minimal': False, 'source_label': '525.6.a.d.1.1', 'source_level': 525, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396746998201, 'target_is_minimal': False, 'target_label': '441.6.a.j.1.1', 'target_level': 441, 'twist_class_label': '21.6.a.a.1.1', 'twist_class_level': 21, 'twisting_char_label': '105.104', 'twisting_conrey_index': 104, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1005700
    {'charpoly_factorization': [[[-6, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 2}
  • id: 1005701
    {'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 3}
  • id: 1005702
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 5}
  • id: 1005703
    {'charpoly_factorization': [[[49, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 7}
  • id: 1005704
    {'charpoly_factorization': [[[-444, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 11}
  • id: 1005705
    {'charpoly_factorization': [[[-442, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 13}
  • id: 1005706
    {'charpoly_factorization': [[[-126, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 17}
  • id: 1005707
    {'charpoly_factorization': [[[-2684, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 19}
  • id: 1005708
    {'charpoly_factorization': [[[4200, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 23}
  • id: 1005709
    {'charpoly_factorization': [[[5442, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 29}
  • id: 1005710
    {'charpoly_factorization': [[[-80, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 31}
  • id: 1005711
    {'charpoly_factorization': [[[-5434, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 37}
  • id: 1005712
    {'charpoly_factorization': [[[-7962, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 41}
  • id: 1005713
    {'charpoly_factorization': [[[-11524, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 43}
  • id: 1005714
    {'charpoly_factorization': [[[-13920, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 47}
  • id: 1005715
    {'charpoly_factorization': [[[-9594, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 53}
  • id: 1005716
    {'charpoly_factorization': [[[-27492, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 59}
  • id: 1005717
    {'charpoly_factorization': [[[-49478, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 61}
  • id: 1005718
    {'charpoly_factorization': [[[-59356, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 67}
  • id: 1005719
    {'charpoly_factorization': [[[-32040, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 71}
  • id: 1005720
    {'charpoly_factorization': [[[-61846, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 73}
  • id: 1005721
    {'charpoly_factorization': [[[65776, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 79}
  • id: 1005722
    {'charpoly_factorization': [[[40188, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 83}
  • id: 1005723
    {'charpoly_factorization': [[[7974, 1], 1]], 'hecke_orbit_code': 13510798982775309, 'p': 89}
  • id: 1005724
    {'charpoly_factorization': [[[-143662, 1], 1]], 'hecke_orbit_code': 13510798982775309, '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': 4, 'label': '525.6.a.d', 'level': 525, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 35205367
    {'hecke_orbit_code': 13510798982775309, 'n': 1, 'trace_an': 1}
  • id: 35205368
    {'hecke_orbit_code': 13510798982775309, 'n': 2, 'trace_an': 6}
  • id: 35205369
    {'hecke_orbit_code': 13510798982775309, 'n': 3, 'trace_an': 9}
  • id: 35205370
    {'hecke_orbit_code': 13510798982775309, 'n': 4, 'trace_an': 4}
  • id: 35205371
    {'hecke_orbit_code': 13510798982775309, 'n': 5, 'trace_an': 0}
  • id: 35205372
    {'hecke_orbit_code': 13510798982775309, 'n': 6, 'trace_an': 54}
  • id: 35205373
    {'hecke_orbit_code': 13510798982775309, 'n': 7, 'trace_an': -49}
  • id: 35205374
    {'hecke_orbit_code': 13510798982775309, 'n': 8, 'trace_an': -168}
  • id: 35205375
    {'hecke_orbit_code': 13510798982775309, 'n': 9, 'trace_an': 81}
  • id: 35205376
    {'hecke_orbit_code': 13510798982775309, 'n': 10, 'trace_an': 0}
  • id: 35205377
    {'hecke_orbit_code': 13510798982775309, 'n': 11, 'trace_an': 444}
  • id: 35205378
    {'hecke_orbit_code': 13510798982775309, 'n': 12, 'trace_an': 36}
  • id: 35205379
    {'hecke_orbit_code': 13510798982775309, 'n': 13, 'trace_an': 442}
  • id: 35205380
    {'hecke_orbit_code': 13510798982775309, 'n': 14, 'trace_an': -294}
  • id: 35205381
    {'hecke_orbit_code': 13510798982775309, 'n': 15, 'trace_an': 0}
  • id: 35205382
    {'hecke_orbit_code': 13510798982775309, 'n': 16, 'trace_an': -1136}
  • id: 35205383
    {'hecke_orbit_code': 13510798982775309, 'n': 17, 'trace_an': 126}
  • id: 35205384
    {'hecke_orbit_code': 13510798982775309, 'n': 18, 'trace_an': 486}
  • id: 35205385
    {'hecke_orbit_code': 13510798982775309, 'n': 19, 'trace_an': 2684}
  • id: 35205386
    {'hecke_orbit_code': 13510798982775309, 'n': 20, 'trace_an': 0}
  • id: 35205387
    {'hecke_orbit_code': 13510798982775309, 'n': 21, 'trace_an': -441}
  • id: 35205388
    {'hecke_orbit_code': 13510798982775309, 'n': 22, 'trace_an': 2664}
  • id: 35205389
    {'hecke_orbit_code': 13510798982775309, 'n': 23, 'trace_an': -4200}
  • id: 35205390
    {'hecke_orbit_code': 13510798982775309, 'n': 24, 'trace_an': -1512}
  • id: 35205391
    {'hecke_orbit_code': 13510798982775309, 'n': 25, 'trace_an': 0}
  • id: 35205392
    {'hecke_orbit_code': 13510798982775309, 'n': 26, 'trace_an': 2652}
  • id: 35205393
    {'hecke_orbit_code': 13510798982775309, 'n': 27, 'trace_an': 729}
  • id: 35205394
    {'hecke_orbit_code': 13510798982775309, 'n': 28, 'trace_an': -196}
  • id: 35205395
    {'hecke_orbit_code': 13510798982775309, 'n': 29, 'trace_an': -5442}
  • id: 35205396
    {'hecke_orbit_code': 13510798982775309, 'n': 30, 'trace_an': 0}
  • id: 35205397
    {'hecke_orbit_code': 13510798982775309, 'n': 31, 'trace_an': 80}
  • id: 35205398
    {'hecke_orbit_code': 13510798982775309, 'n': 32, 'trace_an': -1440}
  • id: 35205399
    {'hecke_orbit_code': 13510798982775309, 'n': 33, 'trace_an': 3996}
  • id: 35205400
    {'hecke_orbit_code': 13510798982775309, 'n': 34, 'trace_an': 756}
  • id: 35205401
    {'hecke_orbit_code': 13510798982775309, 'n': 35, 'trace_an': 0}
  • id: 35205402
    {'hecke_orbit_code': 13510798982775309, 'n': 36, 'trace_an': 324}
  • id: 35205403
    {'hecke_orbit_code': 13510798982775309, 'n': 37, 'trace_an': 5434}
  • id: 35205404
    {'hecke_orbit_code': 13510798982775309, 'n': 38, 'trace_an': 16104}
  • id: 35205405
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  • id: 35205595
    {'hecke_orbit_code': 13510798982775309, 'n': 811, 'trace_an': -26626156}
  • id: 35205596
    {'hecke_orbit_code': 13510798982775309, 'n': 821, 'trace_an': -12389082}
  • id: 35205597
    {'hecke_orbit_code': 13510798982775309, 'n': 823, 'trace_an': 3656296}
  • id: 35205598
    {'hecke_orbit_code': 13510798982775309, 'n': 827, 'trace_an': -28046268}
  • id: 35205599
    {'hecke_orbit_code': 13510798982775309, 'n': 829, 'trace_an': 21115334}
  • id: 35205600
    {'hecke_orbit_code': 13510798982775309, 'n': 839, 'trace_an': 13394712}
  • id: 35205601
    {'hecke_orbit_code': 13510798982775309, 'n': 841, 'trace_an': 9104215}
  • id: 35205602
    {'hecke_orbit_code': 13510798982775309, 'n': 853, 'trace_an': -30151310}
  • id: 35205603
    {'hecke_orbit_code': 13510798982775309, 'n': 857, 'trace_an': -23989386}
  • id: 35205604
    {'hecke_orbit_code': 13510798982775309, 'n': 859, 'trace_an': -8875756}
  • id: 35205605
    {'hecke_orbit_code': 13510798982775309, 'n': 863, 'trace_an': 8712864}
  • id: 35205606
    {'hecke_orbit_code': 13510798982775309, 'n': 877, 'trace_an': 29578834}
  • id: 35205607
    {'hecke_orbit_code': 13510798982775309, 'n': 881, 'trace_an': 24566994}
  • id: 35205608
    {'hecke_orbit_code': 13510798982775309, 'n': 883, 'trace_an': -14568212}
  • id: 35205609
    {'hecke_orbit_code': 13510798982775309, 'n': 887, 'trace_an': -16171368}
  • id: 35205610
    {'hecke_orbit_code': 13510798982775309, 'n': 907, 'trace_an': -31444556}
  • id: 35205611
    {'hecke_orbit_code': 13510798982775309, 'n': 911, 'trace_an': 15142656}
  • id: 35205612
    {'hecke_orbit_code': 13510798982775309, 'n': 919, 'trace_an': 41487608}
  • id: 35205613
    {'hecke_orbit_code': 13510798982775309, 'n': 929, 'trace_an': -17849454}
  • id: 35205614
    {'hecke_orbit_code': 13510798982775309, 'n': 937, 'trace_an': -29639882}
  • id: 35205615
    {'hecke_orbit_code': 13510798982775309, 'n': 941, 'trace_an': -32228202}
  • id: 35205616
    {'hecke_orbit_code': 13510798982775309, 'n': 947, 'trace_an': -48488484}
  • id: 35205617
    {'hecke_orbit_code': 13510798982775309, 'n': 953, 'trace_an': 20326374}
  • id: 35205618
    {'hecke_orbit_code': 13510798982775309, 'n': 961, 'trace_an': -28622751}
  • id: 35205619
    {'hecke_orbit_code': 13510798982775309, 'n': 967, 'trace_an': 3662920}
  • id: 35205620
    {'hecke_orbit_code': 13510798982775309, 'n': 971, 'trace_an': 1487412}
  • id: 35205621
    {'hecke_orbit_code': 13510798982775309, 'n': 977, 'trace_an': -40793010}
  • id: 35205622
    {'hecke_orbit_code': 13510798982775309, 'n': 983, 'trace_an': 9263256}
  • id: 35205623
    {'hecke_orbit_code': 13510798982775309, 'n': 991, 'trace_an': -52205056}
  • id: 35205624
    {'hecke_orbit_code': 13510798982775309, 'n': 997, 'trace_an': 18660946}