Embedded newform data - 75.18.b.g.49.2

Formats: - HTML - YAML - JSON - 2026-04-15T22:05:42.957160

• 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': 24300, 'analytic_conductor': 137.41656550841975, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 5, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': 1, 'char_values': [75, 2, [26, 52], [2, 1]], 'cm_discs': [], 'conrey_index': 49, 'dim': 10, 'field_disc': -3942889328061756313522332855429994462425096454284315801805824, 'field_disc_factorization': [[-1, 1], [2, 10], [3, 2], [18959, 2], [34513, 2], [96907, 2], [326199111230357, 2]], 'field_poly': [145704434205795697152, -11017896653965453056, 416576363441361984, 323008934556288, 1972672389512, -95481875708, 1938226081, -1889754, 2, -2, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[2, [14115610872936355747332096, 0, 1983387365559695835136, 0, 40953058197127168, 0, 300017076288, 0, 917536, 0, 1]]], 'hecke_orbit': 7, 'hecke_orbit_code': 27021666785689675, 'hecke_ring_generator_nbound': 11, 'hecke_ring_index': 19110297600000000, 'hecke_ring_index_factorization': [[2, 26], [3, 6], [5, 8]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 5, 2, 1, 2, 0]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '75.18.b.g', 'level': 75, '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], 'level_radical': 15, 'minimal_twist': '75.18.a.g', 'prim_orbit_index': 2, 'qexp_display': 'q+(-41\\beta _{1}+\\beta _{2})q^{2}+3^{8}\\beta _{1}q^{3}+(-52431+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 10, 'rm_discs': [], 'sato_tate_group': '17.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '75.18.b', 'trace_display': [0, 0, 0, 0], 'trace_hash': 2176597356647409828, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.154', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.961', 'prec': 17}, {'__RealLiteral__': 0, 'data': '491.193', 'prec': 24}, {'__RealLiteral__': 0, 'data': '612.949', 'prec': 24}, {'__RealLiteral__': 0, 'data': '41675.452', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.508', 'prec': 17}, 'traces': [10, 0, 0, -524352, 0, 2676888, 0, 0, -430467210, 0, -1738071156, 0, 0, -15639914856, 0, -66104662272, 0, 0, 64503397086, 0, -28467772218, 0, 0, 455863318848, 0, -1998349267080, 0, 0, 5038974971532, 0, -3489865725722, 0, 0, -1491591755504, 0, 22571634249792, 0, 0, 44606871044622, 0, -133243570719792, 0, 0, 464958581702400, 0, -505909078820112, 0, 0, 452446566258524, 0, 228379365399060, 0, 0, -115231250884248, 0, 2926573946176320, 0, 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• mf_hecke_cc •

  Column	Type
  an_normalized	double precision[]
  angles	double precision[]
  char_orbit_index	smallint
  conrey_index	integer
  dual_conrey_index	integer
  dual_embedding_index	integer
  dual_embedding_m	integer
  embedding_index	integer
  embedding_m	integer
  embedding_root_imag	double precision
  embedding_root_real	double precision
  hecke_orbit	integer
  hecke_orbit_code	bigint
  label	text
  level	integer
  weight	smallint

  
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-0.4706962327092045, -0.36126132064430044, 0.012938196848822185, 0.03899397981036518, 0.11676385481981356, -0.3982888969641283, 0.20768697928319022, -0.4555218198505205, -0.23470312557288628, 0.023482277685741917, -0.3732925943736053, -0.17549835214010015, -0.3895379624490894, -0.15630223505658133, -0.4885379987102679, 0.07718414935664504, -0.18626653036242038, 0.10423739204415818, -0.20280444705054396, -0.38973484184181717, -0.17531523251246423, -0.23907876656081542, -0.27501998814269235, -0.22888523256347168, -0.36428602113283376, -0.4115826355790938, -0.37155693962476216, 0.0955001844250685, -0.3412850395580061, -0.39419535185912874, -0.21472157891887045, -0.3057737810415587, 0.029831112156469382, -0.21793774115495193, -0.4969796425914112, -0.22831714019404312, -0.19776432951070802, -0.35763686316779303, -0.2160353969065672, -0.20178211637031004, -0.4870899794175898, -0.22817088014020936, -0.4836990534752406, 0.03691711031709493, -0.38866711842156687, -0.09811786902928653, -0.20211104001728586, 0.04366744817840308, -0.3778157482910065, -0.309948216637103, -0.19769064754931756, -0.3406065349806027, 0.06442978251209787, -0.4046775137777775, 0.04875515405115543, -0.1479869199213851, -0.1531386608626128, -0.19799158591878424, -0.45874281214458795, -0.3192632352053768, -0.42757970357592184, -0.27436962876922055, -0.27100192288269076, -0.4462315819618563, -0.36071678369156085, -0.4676030154533922, -0.22121600444529246, -0.24797494990102872, -0.34449266549007046, -0.15815339395638006, -0.45107413015104436, 0.037039993595404344, -0.1820150070226748, -0.4606083066553792, -0.2955578595475961, 0.056507968385926526, -0.26608854691995676, -0.3496878767944369, -0.4091382391515194, -0.4704436698767703, -0.48817196897305104, -0.35228651063602506, -0.43313442921021544, -0.28755777675312394, 0.19169634127932447, 0.020147790874348447, -0.11923310301019414, -0.2012230788189324, 0.08844824988543465, -0.4127242693389092, -0.20655902763242776, 0.019095158902911594, 0.21183519123409095, -0.22400439040887396, -0.4412103675136814, 0.10347780360236533, 0.10921526767423688, -0.3477297795915686, -0.24833194195255157, -0.16314528051642332, -0.41464029523072515, -0.3862483416443489, -0.4096840471687323, 0.135047662614045, 0.17227734289815821, -0.2591294337620742, 0.07944794435782941, -0.49528917830454827, -0.09932478093115492, 0.11911000984975977], 'char_orbit_index': 2, 'conrey_index': 49, 'dual_conrey_index': 49, 'dual_embedding_index': 9, 'dual_embedding_m': 9, 'embedding_index': 2, 'embedding_m': 2, 'embedding_root_imag': -119.75333118505867, 'embedding_root_real': 119.75333118505867, 'hecke_orbit': 7, 'hecke_orbit_code': 27021666785689675, 'label': '75.18.b.g.49.2', 'level': 75, 'weight': 18}
• 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

  
  {'Nk2': 24300, 'analytic_conductor': 137.41656550841975, 'char_conductor': 5, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': 1, 'char_values': [75, 2, [26, 52], [2, 1]], 'conrey_index': 49, 'cusp_dim': 164, 'dim': 52, 'eis_dim': 12, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 69021466699, 'hecke_orbit_dims': [2, 4, 4, 6, 6, 8, 10, 12], 'label': '75.18.b', 'level': 75, '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], 'level_radical': 15, 'mf_dim': 176, 'mf_new_dim': 52, 'num_forms': 8, 'prim_orbit_index': 2, 'relative_dim': 52, 'sturm_bound': 180, 'trace_bound': 4, 'trace_display': [0, 0, 0, 0], 'traces': [52, 0, 0, -3648556, 0, 1600884, 0, 0, -2238429492, 0, -1334042212, 0, 0, -52886269524, 0, 185795789620, 0, 0, 63473515666, 0, 216718608618, 0, 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34456482638923832419035160, 0, -39172200501092792068247184, 0, 0, 11062724121757116731127132, 0, -14276025880929146998550644, 0, 0, -111675960196347960206700000, 0, 89204355028864469649829858, 0, 0, 92598746491199944596164040, 0, -14469171581061899158110912, 0, 0, 15952600608080496357502872, 0, -56858477574709799641443364, 0, 0, -90356026115634788908068208, 0, -6335368302736120503403296, 0, 0, 96902228400760419692669216, 0, -2472007151616567707912292, 0, 0, 66040162681801360967049168, 0, 112892951726183537893093800, 0, 0, -23983162052063701539241860, 0, -33977929340080650770308008, 0, 0, -8673045313921323135635736, 0, -7554737422028653080613092, 0, 0, 30053543576155980446607012, 0, 89580489897624999176688764, 0, 0, -206188205140254673868855024, 0, 146216425421512655837113064, 0, 0, -103597122141205712003665910, 0, -2654059650811876786563810, 0, 0, 72120205735501850537563008, 0, 189052304600795742648487848, 0, 0, -41529184118110843084027984, 0, 126072533990039471122805892, 0, 0, -40585729947079436532188136, 0, -57198382996431650192944416, 0, 0, 63288278130521516841428202, 0, -182232103637817891162972488, 0, 0, -145476166325676638291426584, 0, 183147447511610468960609880, 0, 0, 230108700165391996262935004, 0, -56427785363191271084557020, 0, 0, -30721635188616974354044272, 0, 80990985576416666110898896, 0, 0, -265693613267438033700950364, 0, -150776957484801789538290678, 0, 0, 337965440892280281755921992, 0, -156091670783182019427678504, 0, 0, 100250361368681598307659348, 0, 185773259070328979794092492, 0, 0, 31677635278678744137592148, 0, -224909885152675126807989256, 0, 0, -135508311353818040674335984, 0, -11765804050684273665286566, 0, 0, 86511642842537933694165720, 0, -185553896268424196400787616, 0, 0, 204031700657106478231179084, 0, -32801037757960351902669286, 0, 0, -206259958991374888998338208, 0, -20011764795416005374404640, 0, 0, -20782248610885410919581648, 0], 'weight': 18, '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: 45722503
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 49, 'source_dim': 10, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021666785689675, 'source_is_minimal': False, 'source_label': '75.18.b.g.49.2', 'source_level': 75, 'target_conrey_index': 49, 'target_dim': 10, 'target_embedding_index': 2, 'target_hecke_orbit_code': 27021666785689675, 'target_is_minimal': False, 'target_label': '75.18.b.g.49.2', 'target_level': 75, 'twist_class_label': '75.18.a.g.1.1', 'twist_class_level': 75, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 18}
  • id: 45722504
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 49, 'source_dim': 10, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021666785689675, 'source_is_minimal': False, 'source_label': '75.18.b.g.49.2', 'source_level': 75, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 5, 'target_hecke_orbit_code': 31525197693583435, 'target_is_minimal': True, 'target_label': '75.18.a.h.1.5', 'target_level': 75, 'twist_class_label': '75.18.a.g.1.1', 'twist_class_level': 75, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 18}
  • id: 45722505
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 49, 'source_dim': 10, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021666785689675, 'source_is_minimal': False, 'source_label': '75.18.b.g.49.2', 'source_level': 75, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021598066212939, 'target_is_minimal': True, 'target_label': '75.18.a.g.1.1', 'target_level': 75, 'twist_class_label': '75.18.a.g.1.1', 'twist_class_level': 75, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 18}
  • id: 45722506
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 49, 'source_dim': 10, 'source_embedding_index': 2, 'source_hecke_orbit_code': 27021666785689675, 'source_is_minimal': False, 'source_label': '75.18.b.g.49.2', 'source_level': 75, 'target_conrey_index': 49, 'target_dim': 10, 'target_embedding_index': 9, 'target_hecke_orbit_code': 27021666785689675, 'target_is_minimal': False, 'target_label': '75.18.b.g.49.9', 'target_level': 75, 'twist_class_label': '75.18.a.g.1.1', 'twist_class_level': 75, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 18}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 238125
    {'charpoly_factorization': [[[14115610872936355747332096, 0, 1983387365559695835136, 0, 40953058197127168, 0, 300017076288, 0, 917536, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 2}
  • id: 238126
    {'charpoly_factorization': [[[43046721, 0, 1], 5]], 'hecke_orbit_code': 27021666785689675, 'p': 3}
  • id: 238127
    {'charpoly_factorization': [[[0, 1], 10]], 'hecke_orbit_code': 27021666785689675, 'p': 5}
  • id: 238128
    {'charpoly_factorization': [[[54533346127943622678031213589791859057907886646062293462564188980640625, 0, 2395804952655690424523767617673312889664116403747857293125, 0, 39163274037166614232102465772866485868439850, 0, 290162705673281459548811633226, 0, 936929286806773, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 7}
  • id: 238129
    {'charpoly_factorization': [[[190340669286565834682276731058844714453336096, 360752034002482594378421832545618896, -1039255237272228949591839600, -1433636250570455096, 869035578, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 11}
  • id: 238130
    {'charpoly_factorization': [[[1037862718816823204803407435748252402292678333826537183413860394153182721306153407476757369, 0, 11242430867472286389841367856514236258101308039280574451367447723148614501, 0, 41941057591459913544177535844212954633393437560380655962, 0, 59638618917392452816172916708436065898, 0, 21634391407755222269, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 13}
  • id: 238131
    {'charpoly_factorization': [[[3747444773050945669892991176865224807770779357436615873835801537596759490155045758175376742062563083264, 0, 298926170319445901900895761409216772870572443504540832373802402547066408002328536320, 0, 3762210647604270951601850657296315633706598572867736940162622080, 0, 8643560839811422982085733954689908216983200, 0, 5409849658272648578260, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 17}
  • id: 238132
    {'charpoly_factorization': [[[-12962549434925963755609193155097598546638140441892275, 2255760577864982418515339557876814501549685, 265845668466162527775193222324114, -6663083259598425918982, -32251698543, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 19}
  • id: 238133
    {'charpoly_factorization': [[[85143449873378724699502729562638106371241592453879796614856670569900963475281968820581164773139110644538951824000000, 0, 4491308650114212000228749712668902968385588203461527624833310142577848025663850529971403040000, 0, 68738088745936615609255865902918978620185180159589671991727552755753600, 0, 414028801895112990091513739350764005935043473056, 0, 1071161996513299590853332, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 23}
  • id: 238134
    {'charpoly_factorization': [[[10045030539044880246076538472545207796079222865469687794772000, 21215623657889340237404722291970671083473056918480, 4742262975252116693638665657359382672, -9304664917934566807375928, -2519487485766, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 29}
  • id: 238135
    {'charpoly_factorization': [[[752820011490770663493885302610887523368113819852063210326515625, 133520098693724205990519138109383026820409715413125, -173205975218162973663748411763704232550, -48903393036602938767257526, 1744932862861, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 31}
  • id: 238136
    {'charpoly_factorization': [[[46561155098155682449135842766814279524878732178088569115083455482979337202615242613000208060975045640290451086553264293686416000000, 0, 73069415036308835992708304491133229696337008062930986675711501011863666875220506189658989136115727342880000, 0, 748809617305815465300951858914163805755748764445422709936214495235471159452252800, 0, 2398028517075436952352704098779701453862153557438647456, 0, 2822218258472372013972790868, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 37}
  • id: 238137
    {'charpoly_factorization': [[[-34403328342514595358417541308699859111420725115700130936634177536000, 6397900419133701946552457803524318892572947545178982400, -170911938058963809713509833857267970946560, -4366148650282418089832261216, 66621785359896, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 41}
  • id: 238138
    {'charpoly_factorization': [[[921643344252393899970720623944072689667586203140453919597025234523701261034528120219959045295653879944034573366054163097869376622609041, 0, 10176383670177762375928918118254559261667364863421459093898352964284797509129762118369919890321119399373223365, 0, 27378044487880812958306051782472989481888689856660750757206036723607234754231951850, 0, 26199356923231461595830495902218350803044638537625709770, 0, 9301948045168232780352372245, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 43}
  • id: 238139
    {'charpoly_factorization': [[[237399936617288366592568237784637855825955926479841687803551345780637437490939028703403435642192257702428477498779344349553412384612151829504, 0, 108734607037954990023274590457617825872660573778093596131133577658573496718103550365271463972511922960105896879360, 0, 19128147942104527298743687750066125552030153111034152499004902117030111031696327163520, 0, 1611016422650216358986691485559997352365102775654033646240, 0, 64871317846997671604648984500, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 47}
  • id: 238140
    {'charpoly_factorization': [[[23480298638056410923225501146289916700947280011104405726526124535362822955615449443973330327281114397745764084470941613381664061122560000000000, 0, 5565888000733290782495380153964004651415585691101821528971137280588123876007485698786571536732259244305350696960000, 0, 482210768880914513015847210099184712834035128813800814158668338432220051615957784780800, 0, 18135254717189482946593390299842193171756740914571584605696, 0, 266269852105413040583298310672, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 53}
  • id: 238141
    {'charpoly_factorization': [[[1019904937268986416942425984107283895122296229944859090895278198569821600, -408818787333128258715744933553868411222044391460700267790000, 1225791590753752367900480281082627756636835216, -452119093897302118013234365592, -1350749611426782, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 59}
  • id: 238142
    {'charpoly_factorization': [[[13695840564687964626330819201557451337693160674492667364139890315294233197, -142803278655150580494740023757535341613550487721047819099499, -26683934340121715868738784852568667839331406, 1751764115344637776830419213402, -2920009330137903, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 61}
  • id: 238143
    {'charpoly_factorization': [[[438346628602383755220653583313091668756782642643561504929799264100827692451888738298057561856800067418047318748534462754421390355813449311211682521794578569, 0, 250089059540201154935176823341896433527556811888617271099725660598697322202438237412996124873942298101560777550937479073247525, 0, 41327306779436866498969925259381682051579934100149617836656956100550177455077708303554250238010, 0, 2889686812536935781860482793810172735224267914490299059683897130, 0, 89277291843014999789281942138765, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 67}
  • id: 238144
    {'charpoly_factorization': [[[-10024338752678458815651048641408851821595331455212734685273914286397662520983552, 2581673735731120421676964379055951984649238382594791016678737920, 418556671539750315988375947364683688813385341440, -114504544230654431850372307445600, -3622405854487080, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 71}
  • id: 238145
    {'charpoly_factorization': [[[611879155987466039139569735022217877072404669358912196822555965003286024349398624358283610855931419931934872820241002003336238496413998938575956256400000000, 0, 490826255792302047052224635895086789094411842583580484740313064736057037956359001673924382612466074980604868487065138507040000, 0, 124678781465542619148807089600060656560730806639011786032238807325191819796303302819809848208000, 0, 10364563205937285568893153500960350906167940969382667642307654816, 0, 204917535352352885847469580820692, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 73}
  • id: 238146
    {'charpoly_factorization': [[[62123516686049855855631127172459044033811083770269246845330570612173886771200000, 19886215364947744462674323267146880842938346129434030998745600000, -642648192763655125966352605123492865410245504000, -292506244603941549385466436182400, 2340185472808040, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 79}
  • id: 238147
    {'charpoly_factorization': [[[21755554033255536118518437598269887246520105978984580407083631028980264742099247485053279037276933931089767671559540988443379986859505758856530712954458264413184, 0, 1915886241627546390518201342692953634829799200663403559253071063202571719618601178822886255811970293543315913926654779558280504576, 0, 43344285414790109918618269711546523055633127416723173714541523139700446803119226927475527691452032, 0, 350031516084630511212949068307584283465566075718884801850514252448, 0, 1037646261998363217888471028264884, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, 'p': 83}
  • id: 238148
    {'charpoly_factorization': [[[4916773844641813140160252770025612394798308186351296115612688140101269243245363200, 558068366559750389795801614217747416178211778042203839698800476160, -44080689196409714109802490525950730430848766345216, -2615039858131488418678671708790272, 5848475860606752, 1], 2]], 'hecke_orbit_code': 27021666785689675, 'p': 89}
  • id: 238149
    {'charpoly_factorization': [[[1506203925033918601590912983428099813910623890186690756185580157102816098688970389866458998926231241225131966210221610580580217534737506485039210505816165836542581711729, 0, 6305666241522683939533912744976619757750786805020933768037741659087290642561361880022064764515397679169470954584276881389893264180204485, 0, 3153341398183217516172132169449727758872250178914518231522027554301067099602619766391282555260551104170, 0, 559554334285124240479871584001145591930905309650708285857625831481290, 0, 40590159787910809259074667327998325, 0, 1], 1]], 'hecke_orbit_code': 27021666785689675, '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': 2, 'hecke_orbit': 7, 'label': '75.18.b.g', 'level': 75, 'portrait': 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', 'weight': 18}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 47132191
    {'hecke_orbit_code': 27021666785689675, 'n': 1, 'trace_an': 10}
  • id: 47132192
    {'hecke_orbit_code': 27021666785689675, 'n': 2, 'trace_an': 0}
  • id: 47132193
    {'hecke_orbit_code': 27021666785689675, 'n': 3, 'trace_an': 0}
  • id: 47132194
    {'hecke_orbit_code': 27021666785689675, 'n': 4, 'trace_an': -524352}
  • id: 47132195
    {'hecke_orbit_code': 27021666785689675, 'n': 5, 'trace_an': 0}
  • id: 47132196
    {'hecke_orbit_code': 27021666785689675, 'n': 6, 'trace_an': 2676888}
  • id: 47132197
    {'hecke_orbit_code': 27021666785689675, 'n': 7, 'trace_an': 0}
  • id: 47132198
    {'hecke_orbit_code': 27021666785689675, 'n': 8, 'trace_an': 0}
  • id: 47132199
    {'hecke_orbit_code': 27021666785689675, 'n': 9, 'trace_an': -430467210}
  • id: 47132200
    {'hecke_orbit_code': 27021666785689675, 'n': 10, 'trace_an': 0}
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