Embedded newform data - 363.8.a.n.1.7

Formats: - HTML - YAML - JSON - 2025-09-27T05:09:56.783216

• 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': 23232, 'analytic_conductor': 113.39576425073619, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [11, 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': [363, 1, [122, 244], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 12, 'field_disc': 1934722958585451575756160378907661703268671590400, 'field_disc_factorization': [[2, 12], [3, 6], [5, 2], [193, 2], [1579, 2], [3767, 2], [140236347193, 2]], 'field_poly': [359539347456, 0, -100879962816, 0, 6439013152, 0, -87245660, 0, 474732, 0, -1139, 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': 1, 'hecke_cutters': [[2, [359539347456, 0, -100879962816, 0, 6439013152, 0, -87245660, 0, 474732, 0, -1139, 0, 1]]], 'hecke_orbit': 14, 'hecke_orbit_code': 58546795290034539, 'hecke_ring_generator_nbound': 13, 'hecke_ring_index': 1360558848, 'hecke_ring_index_factorization': [[2, 8], [3, 1], [11, 6]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 11, 2, -1, 2, 0]], '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': True, 'label': '363.8.a.n', 'level': 363, '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, 11], 'level_radical': 33, 'minimal_twist': '363.8.a.n', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}-3^{3}q^{3}+(62+\\beta _{2})q^{4}+(4+\\cdots)q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 12, 'rm_discs': [], 'sato_tate_group': '7.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '363.8.a', 'trace_display': [0, -324, 54, 0], 'trace_hash': 1765147913033369950, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.247', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10.696', 'prec': 20}, {'__RealLiteral__': 0, 'data': '11.075', 'prec': 20}, {'__RealLiteral__': 0, 'data': '687.302', 'prec': 24}, {'__RealLiteral__': 0, 'data': '507.387', 'prec': 24}, {'__RealLiteral__': 0, 'data': '71571.463', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.503', 'prec': 17}, 'traces': [12, 0, -324, 742, 54, 0, 0, 0, 8748, 0, 0, -20034, 0, 25512, -1458, 17570, 0, 0, 0, -14730, 0, 0, -108720, 0, 395498, 498174, -236196, 0, 0, 0, -261362, 0, 0, -225430, 0, 540918, 102548, 87324, 0, 0, 0, -688824, 0, 0, 39366, 0, -51252, -474390, 60838, 0, 0, 0, 3925254, 0, 0, -8454996, 0, 5992958, -3013200, 397710, 0, 0, 0, -12033562, 0, 0, -6969974, 0, 2935440, 2942924, 8330556, 0, 0, 0, -10678446, 0, 0, -13450698, 0, 34706754, 6377292, 19876174, 0, 0, 0, -17505540, 0, 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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-0.20912605956057548, -0.3771339964458938, -0.2852866033641127, -0.10102912077045606, -0.14826116976918147, -0.3929739941068478, -0.28180871124817064, -0.27431636050316816, -0.2899461726481337, -0.3822326732746727, -0.3067058102938861, -0.26992282145768604, -0.17683427710915517, -0.2616021847497584, -0.3276902958723946, -0.25598388599163713, -0.26197434531519215, -0.2329589512949186, -0.14052540243897985, -0.4155354598441268, -0.29382113220942435, -0.22553604005245076, -0.3728920804314918, -0.13383819778244394], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 7, 'dual_embedding_m': 7, 'embedding_index': 7, 'embedding_m': 7, 'embedding_root_imag': 0.0, 'embedding_root_real': 2.2650893540115713, 'hecke_orbit': 14, 'hecke_orbit_code': 58546795290034539, 'label': '363.8.a.n.1.7', 'level': 363, 'weight': 8}
• 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': [32, 32, 28, 35], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [6, 6, 6, 6], 'ALdims_old': [44, 40, 44, 41], 'Nk2': 23232, 'analytic_conductor': 113.39576425073619, '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': [363, 1, [122, 244], [1, 1]], 'conrey_index': 1, 'cusp_dim': 296, 'dim': 127, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 134218091, 'hecke_orbit_dims': [1, 1, 2, 2, 3, 4, 4, 6, 6, 6, 7, 7, 10, 12, 14, 14, 14, 14], 'label': '363.8.a', 'level': 363, '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, 11], 'level_radical': 33, 'mf_dim': 320, 'mf_new_dim': 127, 'num_forms': 18, 'plus_dim': 67, 'prim_orbit_index': 1, 'relative_dim': 127, 'sturm_bound': 352, 'trace_bound': 2, 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52769572634, -14340145878, -53990759396, -92709928388, -3491302176, -65905453496, 62894804824, 12670922016, 104300832268, -92072046120, 0, -56140066360, -75357721680, 9733472676, 172077827796, 88068184116, 27106882848, -70811643916, 10568485536, 85600912104, -11843513268, 0, 40296088332, 19429390104, 121229303148, 367039836, -32643561444, -19138525584, -26016098562, -155959001888, 63997317452, 55777160520, 0, -291787573800, -6162750540, -160899428648, -2394945608, -9004185180, 96716580348, 78091100976, -652514184, 49179392640, 5908261440, 0, -265772624622, 15675201776, 27147887100, 140269574932, 17921235438, -24687315216, 5919888624, 28007039400, 9115734060, 43614395592, 0, 31276208268, -83270482082, -742997605152, -235692463446, -531774424516, -22025950842, -16826449572, -48966961072, -338674306000, 10940441256, 0, 403468165464, 16393912272, 186795438424, -471604848436, 128806707546, -89655529008, 151898966954, -25739861508, -114447763284, -58589769312, 0, -219851752048, 59696327944, -86244001884, 177683153287, 117019333668, 28017368316, -42809986928, 150148284836, -42183878760, 100828900212, 0, -35014157820, -34946791480, -99153117316, -6830079732, 92988121488, -14995945448, -86274519822, -221299810648, 91178559318, 60064212312, 0, -112607437088, 19038845394, 278534361768, -35817227824, -60238451520, -146178838940, 93674280072, -83564860896, -338913995904, -208523859600, 0, 432373683132, 178549054120, 76529839068, -209004635492, -50645749716, -63571233240, 7795491682, 155345169832, 48011679018, -5829345696], 'weight': 8, 'weight_parity': 1}
• mf_twists_cc •

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

  
  
  • id: 47707769
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 12, 'source_embedding_index': 7, 'source_hecke_orbit_code': 58546795290034539, 'source_is_minimal': True, 'source_label': '363.8.a.n.1.7', 'source_level': 363, 'target_conrey_index': 1, 'target_dim': 12, 'target_embedding_index': 7, 'target_hecke_orbit_code': 58546795290034539, 'target_is_minimal': True, 'target_label': '363.8.a.n.1.7', 'target_level': 363, 'twist_class_label': '363.8.a.n.1.6', 'twist_class_level': 363, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 8}
  • id: 47707770
    {'conductor': 11, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 12, 'source_embedding_index': 7, 'source_hecke_orbit_code': 58546795290034539, 'source_is_minimal': True, 'source_label': '363.8.a.n.1.7', 'source_level': 363, 'target_conrey_index': 1, 'target_dim': 12, 'target_embedding_index': 6, 'target_hecke_orbit_code': 58546795290034539, 'target_is_minimal': True, 'target_label': '363.8.a.n.1.6', 'target_level': 363, 'twist_class_label': '363.8.a.n.1.6', 'twist_class_level': 363, 'twisting_char_label': '11.10', 'twisting_conrey_index': 10, 'weight': 8}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 779275
    {'charpoly_factorization': [[[359539347456, 0, -100879962816, 0, 6439013152, 0, -87245660, 0, 474732, 0, -1139, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 2}
  • id: 779276
    {'charpoly_factorization': [[[27, 1], 12]], 'hecke_orbit_code': 58546795290034539, 'p': 3}
  • id: 779277
    {'charpoly_factorization': [[[-113707929600000, 555593100000, 28000903000, 1521975, -332885, -27, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 5}
  • id: 779278
    {'charpoly_factorization': [[[21097119933663258544252052358067776, 0, -345731209001692937353281220368, 0, 2142318040695067821087436, 0, -6198757659427538855, 0, 8420684807391, 0, -4971677, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 7}
  • id: 779279
    {'charpoly_factorization': [[[0, 1], 12]], 'hecke_orbit_code': 58546795290034539, 'p': 11}
  • id: 779280
    {'charpoly_factorization': [[[714810962313196582573884520870094831616, 0, -56289655905052525125130383887661318144, 0, 17176132425155695019365807577088, 0, -1589298745252622658192963, 0, 42963478654952043, 0, -384049809, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 13}
  • id: 779281
    {'charpoly_factorization': [[[9703723079027266183811518591038453461900958105600, 0, -1447413496477188217261567888355323953070080, 0, 39400248575378667511013311647440896, 0, -352688700927144593676671867, 0, 1294536360593996667, 0, -1944271817, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 17}
  • id: 779282
    {'charpoly_factorization': [[[396084639820163572978552603650025644714954483630575616, 0, -3724429697167700189602866890600782805191095552, 0, 12926637764439443938635887556573628912, 0, -21300562047886374926264091251, 0, 17596568490623003163, 0, -6876842561, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 19}
  • id: 779283
    {'charpoly_factorization': [[[12924219384012638297702376000, 2021694668823926680681344, 33961362204469613680, -707292869081280, -12801630980, 54360, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 23}
  • id: 779284
    {'charpoly_factorization': [[[3861562809777811612969495511077902038593347211955451484224, 0, -41903692466298558436130149830687777724975401770832, 0, 118596485816710416080960441432991252032764, 0, -29627684553553455032507665178399, 0, 2570228352861507147231, 0, -88517017397, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 29}
  • id: 779285
    {'charpoly_factorization': [[[-7840197333514437159526462157760, 24182550918881275089274416, 1505987867174591281812, -3672939933437085, -82826452961, 130681, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 31}
  • id: 779286
    {'charpoly_factorization': [[[76145412925540265379454892901325, -2473246878914355865830285370, 16727267065265076433703, 25955915348208356, -278272778581, -51274, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 37}
  • id: 779287
    {'charpoly_factorization': [[[1227851082295716337179825001007949433099933657289968447198194945600, 0, -109972559352672471857822507086268047196500954772151012048, 0, 3524240392361120803116176932050308605482390940, 0, -51122607106775939952231610632480935, 0, 345875461187290730851215, 0, -1029201994205, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 41}
  • id: 779288
    {'charpoly_factorization': [[[433054405560040335850149422239564345713399196373515695734329344, 0, -1284333910788051306472272589489862536902178510358820864, 0, 331048338764255205381969974498364455259963136, 0, -20010759661086267712464285194100992, 0, 252597897863028160493808, 0, -956833623608, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 43}
  • id: 779289
    {'charpoly_factorization': [[[-90493778866380034121028697890060288, 439781101218943421322084724992, 1988856641441350285984768, -359083662323545608, -2831445343316, 25626, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 47}
  • id: 779290
    {'charpoly_factorization': [[[2565591743114506996962584220102825000, -6603285385883092420429091275500, -1513676137290308445864870, 10111189120477243875, -3924353822031, -1962627, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 53}
  • id: 779291
    {'charpoly_factorization': [[[4725251061623287540397678566482408000, 17351287526339675827630521517440, 9066827886135745634434800, -12584287624144572288, -7675902024228, 1506600, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 59}
  • id: 779292
    {'charpoly_factorization': [[[701864275842416510461668649373802886936000078993317314082121067765760000, 0, -1100693489227330653993393276431499408281547706845696361162828800, 0, 1818271321271849314487969328906470300328556371519040, 0, -1018163614601897252569196688770402630483, 0, 246492099817407295645566315, 0, -26373745754561, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 61}
  • id: 779293
    {'charpoly_factorization': [[[-76616989253977922629282170473415849288, 126339237355958994710902907365668, 30763413096096051076153410, -63933303551554326723, -17502577559255, 3484987, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 67}
  • id: 779294
    {'charpoly_factorization': [[[435889096861419568660783643430013440, 1629759933888085742058897888384, -80897969341445789013000608, 104177455299540318696, -24125927714852, -4165278, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 71}
  • id: 779295
    {'charpoly_factorization': [[[941988605176580743524711358701131189980579775573844087426221647623619088486400, 0, -645605487315871630166944559227977656187135758999948671201240039680, 0, 176946734249245849424240983981980676898796992846336944, 0, -24689245858292499848286989377891639244051, 0, 1836319847107323489400969755, 0, -68504098831841, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 73}
  • id: 779296
    {'charpoly_factorization': [[[58281316631295154666557575510680617686594731163054011337817979272035988209664, 0, -121153466219897468094775110590007112268440692091228882879521696768, 0, 55657396603110057026081947272424834627870671854419008, 0, -11012048971548180691098553788707400966723, 0, 1087768913314611253857391755, 0, -52779604382385, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 79}
  • id: 779297
    {'charpoly_factorization': [[[140628794386966505998589702301090665339713074068648880598346253986353911536025600, 0, -61976533710273184561001058634916201912502211281228558665045426307072, 0, 9050671782202735970095552170994114494881507831190814720, 0, -559791459785082762067741349384418047040704, 0, 16079520259875641964219025584, 0, -209501546162948, 0, 1], 1]], 'hecke_orbit_code': 58546795290034539, 'p': 83}
  • id: 779298
    {'charpoly_factorization': [[[20013560667200469763704407501549512163520, 1573216927809345560122083499257648, -3898730477825183040170598884, 313153057080679340043, 131767472750431, -22740183, 1], 2]], 'hecke_orbit_code': 58546795290034539, 'p': 89}
  • id: 779299
    {'charpoly_factorization': [[[16235015548464619706560568498123402909125, -17745198287227077961105104992131530, -13268710737883728489243024585, -1493194828003098764956, 122649145089507, 25848198, 1], 2]], 'hecke_orbit_code': 58546795290034539, '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': 14, 'label': '363.8.a.n', 'level': 363, 'portrait': 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', 'weight': 8}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 59181823
    {'hecke_orbit_code': 58546795290034539, 'n': 1, 'trace_an': 12}
  • id: 59181824
    {'hecke_orbit_code': 58546795290034539, 'n': 2, 'trace_an': 0}
  • id: 59181825
    {'hecke_orbit_code': 58546795290034539, 'n': 3, 'trace_an': -324}
  • id: 59181826
    {'hecke_orbit_code': 58546795290034539, 'n': 4, 'trace_an': 742}
  • id: 59181827
    {'hecke_orbit_code': 58546795290034539, 'n': 5, 'trace_an': 54}
  • id: 59181828
    {'hecke_orbit_code': 58546795290034539, 'n': 6, 'trace_an': 0}
  • id: 59181829
    {'hecke_orbit_code': 58546795290034539, 'n': 7, 'trace_an': 0}
  • id: 59181830
    {'hecke_orbit_code': 58546795290034539, 'n': 8, 'trace_an': 0}
  • id: 59181831
    {'hecke_orbit_code': 58546795290034539, 'n': 9, 'trace_an': 8748}
  • id: 59181832
    {'hecke_orbit_code': 58546795290034539, 'n': 10, 'trace_an': 0}
  • id: 59181833
    {'hecke_orbit_code': 58546795290034539, 'n': 11, 'trace_an': 0}
  • id: 59181834
    {'hecke_orbit_code': 58546795290034539, 'n': 12, 'trace_an': -20034}
  • id: 59181835
    {'hecke_orbit_code': 58546795290034539, 'n': 13, 'trace_an': 0}
  • id: 59181836
    {'hecke_orbit_code': 58546795290034539, 'n': 14, 'trace_an': 25512}
  • id: 59181837
    {'hecke_orbit_code': 58546795290034539, 'n': 15, 'trace_an': -1458}
  • id: 59181838
    {'hecke_orbit_code': 58546795290034539, 'n': 16, 'trace_an': 17570}
  • id: 59181839
    {'hecke_orbit_code': 58546795290034539, 'n': 17, 'trace_an': 0}
  • id: 59181840
    {'hecke_orbit_code': 58546795290034539, 'n': 18, 'trace_an': 0}
  • id: 59181841
    {'hecke_orbit_code': 58546795290034539, 'n': 19, 'trace_an': 0}
  • id: 59181842
    {'hecke_orbit_code': 58546795290034539, 'n': 20, 'trace_an': -14730}
  • id: 59181843
    {'hecke_orbit_code': 58546795290034539, 'n': 21, 'trace_an': 0}
  • id: 59181844
    {'hecke_orbit_code': 58546795290034539, 'n': 22, 'trace_an': 0}
  • id: 59181845
    {'hecke_orbit_code': 58546795290034539, 'n': 23, 'trace_an': -108720}
  • id: 59181846
    {'hecke_orbit_code': 58546795290034539, 'n': 24, 'trace_an': 0}
  • id: 59181847
    {'hecke_orbit_code': 58546795290034539, 'n': 25, 'trace_an': 395498}
  • id: 59181848
    {'hecke_orbit_code': 58546795290034539, 'n': 26, 'trace_an': 498174}
  • id: 59181849
    {'hecke_orbit_code': 58546795290034539, 'n': 27, 'trace_an': -236196}
  • id: 59181850
    {'hecke_orbit_code': 58546795290034539, 'n': 28, 'trace_an': 0}
  • id: 59181851
    {'hecke_orbit_code': 58546795290034539, 'n': 29, 'trace_an': 0}
  • id: 59181852
    {'hecke_orbit_code': 58546795290034539, 'n': 30, 'trace_an': 0}
  • id: 59181853
    {'hecke_orbit_code': 58546795290034539, 'n': 31, 'trace_an': -261362}
  • id: 59181854
    {'hecke_orbit_code': 58546795290034539, 'n': 32, 'trace_an': 0}
  • id: 59181855
    {'hecke_orbit_code': 58546795290034539, 'n': 33, 'trace_an': 0}
  • id: 59181856
    {'hecke_orbit_code': 58546795290034539, 'n': 34, 'trace_an': -225430}
  • id: 59181857
    {'hecke_orbit_code': 58546795290034539, 'n': 35, 'trace_an': 0}
  • id: 59181858
    {'hecke_orbit_code': 58546795290034539, 'n': 36, 'trace_an': 540918}
  • id: 59181859
    {'hecke_orbit_code': 58546795290034539, 'n': 37, 'trace_an': 102548}
  • id: 59181860
    {'hecke_orbit_code': 58546795290034539, 'n': 38, 'trace_an': 87324}
  • id: 59181861
    {'hecke_orbit_code': 58546795290034539, 'n': 39, 'trace_an': 0}
  • id: 59181862
    {'hecke_orbit_code': 58546795290034539, 'n': 40, 'trace_an': 0}
  • id: 59181863
    {'hecke_orbit_code': 58546795290034539, 'n': 41, 'trace_an': 0}
  • id: 59181864
    {'hecke_orbit_code': 58546795290034539, 'n': 42, 'trace_an': -688824}
  • id: 59181865
    {'hecke_orbit_code': 58546795290034539, 'n': 43, 'trace_an': 0}
  • id: 59181866
    {'hecke_orbit_code': 58546795290034539, 'n': 44, 'trace_an': 0}
  • id: 59181867
    {'hecke_orbit_code': 58546795290034539, 'n': 45, 'trace_an': 39366}
  • id: 59181868
    {'hecke_orbit_code': 58546795290034539, 'n': 46, 'trace_an': 0}
  • id: 59181869
    {'hecke_orbit_code': 58546795290034539, 'n': 47, 'trace_an': -51252}
  • id: 59181870
    {'hecke_orbit_code': 58546795290034539, 'n': 48, 'trace_an': -474390}
  • id: 59181871
    {'hecke_orbit_code': 58546795290034539, 'n': 49, 'trace_an': 60838}
  • id: 59181872
    {'hecke_orbit_code': 58546795290034539, 'n': 50, 'trace_an': 0}
  • id: 59181873
    {'hecke_orbit_code': 58546795290034539, 'n': 51, 'trace_an': 0}
  • id: 59181874
    {'hecke_orbit_code': 58546795290034539, 'n': 52, 'trace_an': 0}
  • id: 59181875
    {'hecke_orbit_code': 58546795290034539, 'n': 53, 'trace_an': 3925254}
  • id: 59181876
    {'hecke_orbit_code': 58546795290034539, 'n': 54, 'trace_an': 0}
  • id: 59181877
    {'hecke_orbit_code': 58546795290034539, 'n': 55, 'trace_an': 0}
  • id: 59181878
    {'hecke_orbit_code': 58546795290034539, 'n': 56, 'trace_an': -8454996}
  • id: 59181879
    {'hecke_orbit_code': 58546795290034539, 'n': 57, 'trace_an': 0}
  • id: 59181880
    {'hecke_orbit_code': 58546795290034539, 'n': 58, 'trace_an': 5992958}
  • id: 59181881
    {'hecke_orbit_code': 58546795290034539, 'n': 59, 'trace_an': -3013200}
  • id: 59181882
    {'hecke_orbit_code': 58546795290034539, 'n': 60, 'trace_an': 397710}
  • id: 59181883
    {'hecke_orbit_code': 58546795290034539, 'n': 61, 'trace_an': 0}
  • id: 59181884
    {'hecke_orbit_code': 58546795290034539, 'n': 62, 'trace_an': 0}
  • id: 59181885
    {'hecke_orbit_code': 58546795290034539, 'n': 63, 'trace_an': 0}
  • id: 59181886
    {'hecke_orbit_code': 58546795290034539, 'n': 64, 'trace_an': -12033562}
  • id: 59181887
    {'hecke_orbit_code': 58546795290034539, 'n': 65, 'trace_an': 0}
  • id: 59181888
    {'hecke_orbit_code': 58546795290034539, 'n': 66, 'trace_an': 0}
  • id: 59181889
    {'hecke_orbit_code': 58546795290034539, 'n': 67, 'trace_an': -6969974}
  • id: 59181890
    {'hecke_orbit_code': 58546795290034539, 'n': 68, 'trace_an': 0}
  • id: 59181891
    {'hecke_orbit_code': 58546795290034539, 'n': 69, 'trace_an': 2935440}
  • id: 59181892
    {'hecke_orbit_code': 58546795290034539, 'n': 70, 'trace_an': 2942924}
  • id: 59181893
    {'hecke_orbit_code': 58546795290034539, 'n': 71, 'trace_an': 8330556}
  • id: 59181894
    {'hecke_orbit_code': 58546795290034539, 'n': 72, 'trace_an': 0}
  • id: 59181895
    {'hecke_orbit_code': 58546795290034539, 'n': 73, 'trace_an': 0}
  • id: 59181896
    {'hecke_orbit_code': 58546795290034539, 'n': 74, 'trace_an': 0}
  • id: 59181897
    {'hecke_orbit_code': 58546795290034539, 'n': 75, 'trace_an': -10678446}
  • id: 59181898
    {'hecke_orbit_code': 58546795290034539, 'n': 76, 'trace_an': 0}
  • id: 59181899
    {'hecke_orbit_code': 58546795290034539, 'n': 77, 'trace_an': 0}
  • id: 59181900
    {'hecke_orbit_code': 58546795290034539, 'n': 78, 'trace_an': -13450698}
  • id: 59181901
    {'hecke_orbit_code': 58546795290034539, 'n': 79, 'trace_an': 0}
  • id: 59181902
    {'hecke_orbit_code': 58546795290034539, 'n': 80, 'trace_an': 34706754}
  • id: 59181903
    {'hecke_orbit_code': 58546795290034539, 'n': 81, 'trace_an': 6377292}
  • id: 59181904
    {'hecke_orbit_code': 58546795290034539, 'n': 82, 'trace_an': 19876174}
  • id: 59181905
    {'hecke_orbit_code': 58546795290034539, 'n': 83, 'trace_an': 0}
  • id: 59181906
    {'hecke_orbit_code': 58546795290034539, 'n': 84, 'trace_an': 0}
  • id: 59181907
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