Embedded newform data - 8.16.b.a.5.4

Formats: - HTML - YAML - JSON - 2024-12-22T11:03:17.624836

• 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': 2048, 'analytic_conductor': 11.415480407993632, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 8, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': 1, 'char_values': [8, 2, [7, 5], [2, 1]], 'cm_discs': [], 'conrey_index': 5, 'dim': 14, 'field_disc': -2332855790157925610200721816473898566524405817860787588038685079614233694734901643101387369153442687, 'field_disc_factorization': [[-1, 1], [7, 1], [11, 2], [13, 2], [23, 2], [31, 2], [41, 1], [4995169, 2], [74570131, 2], [75069295222420248525406106051, 2]], 'field_poly': [2433324183085485312818967200, -14754933471339430268597775, -184645940533558790286339, 1792289418481984019550, 15458794901317392766, -202833046637545317, -1350212102075609, 52039630950804, -361745089708, -1368564777, 41390651, 136110, -6354, -3, 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': [], 'hecke_orbit': 1, 'hecke_orbit_code': 68987912200, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 1084078019227649467257255698104320000, 'hecke_ring_index_factorization': [[2, 91], [3, 6], [5, 4], [31, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 8, 2, 1, 2, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '8.16.b.a', 'level': 8, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2], 'level_radical': 2, 'minimal_twist': '8.16.b.a', 'prim_orbit_index': 2, 'qexp_display': 'q+(-6-\\beta _{1})q^{2}+\\beta _{2}q^{3}+(3672+5\\beta _{1}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 14, 'rm_discs': [], 'sato_tate_group': '15.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '8.16.b', 'trace_display': [-90, 0, 0, -1647088], 'trace_hash': 1077111728539750712, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '11.401', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.961', 'prec': 17}, {'__RealLiteral__': 0, 'data': '696.310', 'prec': 24}, {'__RealLiteral__': 0, 'data': '245.126', 'prec': 24}, {'__RealLiteral__': 0, 'data': '59865.680', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.506', 'prec': 17}, 'traces': [14, -90, 0, 51444, 0, -189428, -1647088, 1889640, -57395630, 58467784, 0, 399357832, 0, -518960496, 712135312, -1435931120, 728554812, 526853306, 0, -3449250768, 0, 28367364252, -35548816080, 40155187088, -75899954794, 17666210712, 0, 79863955680, 0, -124878825712, -105758138816, -37651613280, -150458001384, 537472307308, 0, 338679650892, 0, 1649727781164, 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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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-0.20923273941138593, -0.26788379878926966, -0.20780706853608683, -0.4642220723313102, -0.477035717040855, -0.1839590060104919, -0.1701848215063919, -0.48283002632370725, -0.43013178276232245, -0.203117155296501, -0.2041274743455487, -0.40763625852285784], 'char_orbit_index': 2, 'conrey_index': 5, 'dual_conrey_index': 5, 'dual_embedding_index': 3, 'dual_embedding_m': 3, 'embedding_index': 4, 'embedding_m': 4, 'embedding_root_imag': -48.16883683000764, 'embedding_root_real': 73.62743084851598, 'hecke_orbit': 1, 'hecke_orbit_code': 68987912200, 'label': '8.16.b.a.5.4', 'level': 8, 'weight': 16}
• 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

  
  {'Nk2': 2048, 'analytic_conductor': 11.415480407993632, 'char_conductor': 8, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': 1, 'char_values': [8, 2, [7, 5], [2, 1]], 'conrey_index': 5, 'cusp_dim': 14, 'dim': 14, 'eis_dim': 2, 'eis_new_dim': 2, 'hecke_cutter_primes': [], 'hecke_orbit_code': 68987912200, 'hecke_orbit_dims': [14], 'label': '8.16.b', 'level': 8, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2], 'level_radical': 2, 'mf_dim': 16, 'mf_new_dim': 16, 'num_forms': 1, 'prim_orbit_index': 2, 'relative_dim': 14, 'sturm_bound': 16, 'trace_bound': 0, 'trace_display': [-90, 0, 0, -1647088], 'traces': [14, -90, 0, 51444, 0, -189428, -1647088, 1889640, -57395630, 58467784, 0, 399357832, 0, -518960496, 712135312, -1435931120, 728554812, 526853306, 0, -3449250768, 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: 745725
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 5, 'target_dim': 14, 'target_embedding_index': 4, 'target_hecke_orbit_code': 68987912200, 'target_is_minimal': True, 'target_label': '8.16.b.a.5.4', 'target_level': 8, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 16}
  • id: 745726
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 37, 'target_dim': 14, 'target_embedding_index': 11, 'target_hecke_orbit_code': 4503806054236232, 'target_is_minimal': False, 'target_label': '72.16.d.b.37.11', 'target_level': 72, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 16}
  • id: 745727
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 17, 'target_dim': 14, 'target_embedding_index': 8, 'target_hecke_orbit_code': 68987912224, 'target_is_minimal': False, 'target_label': '32.16.b.a.17.8', 'target_level': 32, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 16}
  • id: 745728
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 17, 'target_dim': 14, 'target_embedding_index': 7, 'target_hecke_orbit_code': 68987912224, 'target_is_minimal': False, 'target_label': '32.16.b.a.17.7', 'target_level': 32, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 16}
  • id: 745729
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 5, 'target_dim': 14, 'target_embedding_index': 3, 'target_hecke_orbit_code': 68987912200, 'target_is_minimal': True, 'target_label': '8.16.b.a.5.3', 'target_level': 8, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 16}
  • id: 745730
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 5, 'source_dim': 14, 'source_embedding_index': 4, 'source_hecke_orbit_code': 68987912200, 'source_is_minimal': True, 'source_label': '8.16.b.a.5.4', 'source_level': 8, 'target_conrey_index': 37, 'target_dim': 14, 'target_embedding_index': 12, 'target_hecke_orbit_code': 4503806054236232, 'target_is_minimal': False, 'target_label': '72.16.d.b.37.12', 'target_level': 72, 'twist_class_label': '8.16.b.a.5.3', 'twist_class_level': 8, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 16}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 32025
    {'charpoly_factorization': [[[40564819207303340847894502572032, 111414603535684224740921180160, -818745011334007608569757696, -3255112459246787478159360, 18706259498637149077504, 86099571385464520704, -647786415194636288, -7699051805933568, -19768872534016, 80186474496, 531663872, -2823360, -21672, 90, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 2}
  • id: 32026
    {'charpoly_factorization': [[[7760643336694276992888940594032577075844333568, 0, 10435453844020909090363148712084520689954816, 0, 6609251422424855177257792654344047616, 0, 1447449095935946384255855837952, 0, 138202514498740313712960, 0, 6215453779437648, 0, 129140164, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 3}
  • id: 32027
    {'charpoly_factorization': [[[75446513399770476429159712961572881652008188084343679680512000000000000, 0, 785799058901683474162434711700388506187557013996011520000000000, 0, 232111065300074913752676202820113703619881779200000000, 0, 23716718451490239457238877376278211584000000, 0, 1080765276869438224859995845120000, 0, 23956419139524580435200, 0, 251573024272, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 5}
  • id: 32028
    {'charpoly_factorization': [[[1089844585989011003920078719561952902774784, -3349640726790485380020799907712729088, -56231139956999680709729401798656, 75810537952432041153540096, -3649639828734552576, -18384199270080, 823544, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 7}
  • id: 32029
    {'charpoly_factorization': [[[69565731468017110682933859125772559973407533442900834319427419640439881822441742470245055092845129390080000, 0, 2990927347415019505386802417721847675976853065024812128608790155826570718544131593615923507200, 0, 9497899840797461959291685845413666298405464015052783660847369093506289704578048, 0, 7537034779513435616583762933454130581758185888513940599820362496, 0, 2540252122374990580621679795940404752855502384960, 0, 416852617001142881437189691643216, 0, 32896094745442404, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 11}
  • id: 32030
    {'charpoly_factorization': [[[11702744986776051349314845327458291044687655951281771275544627599584142506868862937450885033801168272450650112000000, 0, 5934108705589520136209355404365689103059442158331398192199034881438351680457261445679937895792640000, 0, 1030048190273719811399924400167198128780630216939910384161951872189435457371714355200, 0, 74038867765935517020498772440215430899141586762401641675222927212544, 0, 2568835285264931552791844382775844866327192127131648, 0, 44333861084250819402507427314947328, 0, 351857865163490704, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 13}
  • id: 32031
    {'charpoly_factorization': [[[-214324516465186791197742167812666812997303916594207927941940352, -2249525564134237138147001823172160717708153625092063808, -2994031884880476414241934102244400925097834912, 11320338762875334654604464330257327152, 5105917284353663136942682920, -8128494412137610220, -364277406, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 17}
  • id: 32032
    {'charpoly_factorization': [[[1739767865802213322920030107059555148659398603047867305401805616119380390770759870040983478217130122872404219353751924391604642234368, 0, 8354986365069014192147224500764241689989008791115403705799403458466158536387590970056338421522670672267669019652096, 0, 9838661336490007800490958419113609288508884664947313351203805955931660920865011376445832951368704, 0, 1891186780749190747485009456382947933719043403634210761902448133615880521679616, 0, 153862841623627167366981319910426371029820401915259219782976, 0, 6266091221793071987137946287246173474384, 0, 126136428234628648324, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 19}
  • id: 32033
    {'charpoly_factorization': [[[-2831350228237426041110490835805761419562535909795312276705354289512448, 2764103661905625508071856809716387638209989881467174311952384, 816266992463016065546965006350423855188372049592320, -34535155670913731431007348133112791486464, -16554000453849915269230820593152, -702557636800479104192, 17774408040, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 23}
  • id: 32034
    {'charpoly_factorization': [[[180819094172670913675274340752914423289234405635087002465041556750830280300765432159676471372560306266702704518739129187036761744070176806040240128000000, 0, 325777766373399822492325473563120862665770851884601126575450374990058274059531560097668442707291501809825594729895495047567114240000, 0, 215926599058611552963304270354183300518246446939100142367941513541586394443118636786362812950040348008828108800, 0, 70408897245588445973833673795768365318306257660465551124753594726798323061206469518229504, 0, 12404948944138024879800591136931240647295901575944810995402566488064, 0, 1184816443025776219198696072785342791765943552, 0, 56264235346962959754768, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 29}
  • id: 32035
    {'charpoly_factorization': [[[-256652738408550448331026781838692721482242927972894634885522718682195429425152, 4698971205126034685468900869335237972642340962694112414200854740992, 251607004752483900159464278548441400698859306308650139648, 1719427932414173147601073765269115179197530112, -8220417477128548499904918653403136, -83946812557748367731712, 52879069408, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 31}
  • id: 32036
    {'charpoly_factorization': [[[3931515991141007213765806160212261551697152019319942389626312006653285890481068072790440082060061475075890499115719617196016066448945674636011018668827271235633152, 0, 317474370884716081447312269098063647113087439886931066969431828970254570208662009613401865361373128162129248401620919802382077384863829196800, 0, 8167893235446472701114290092447296924241276438482670964273459668228210905407733846406388450779311136541909143161667584, 0, 92984454618588275808603226356892839624789828754166257933218695053859998397217144795415271636992, 0, 519306329943225863297477304730352822696134352061334961517534191410106368, 0, 1462596739032229020041917297330222530514844976384, 0, 1972030947195826983282448, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 37}
  • id: 32037
    {'charpoly_factorization': [[[-2398829454930604199607541404787559764990091162293419144085321471314546867588240000, 15384845197340390094704649039768750739230919704020616565953428296459200, 128614429329143331232000685544654699209392186014159532024800, -28569999537208946485138452514546027759074886352, -1228414102071393652329722576687279352, -1870425463917357068336780, 26614592970, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 41}
  • id: 32038
    {'charpoly_factorization': [[[124527723199111397000284827066160398540357371174942451694172743439556099085752909549452880715728384459067321199014076371563666975944501319199460731064974015500402590466048, 0, 506942309435538121937650247719032399901551512615409419166320681829983442545349286550081720095692409062664960623248399245116696204002805062536556544, 0, 834954484833587554360349185301835243632950053312884178592866024489729228924865858656349761767763517783136062708728554302464, 0, 723720066043910929358018909943158229725513881738645026015764843989278601133806308206303582436205312, 0, 358901930424312688054001595660045848796585456920645105611422657660202596160, 0, 102506888672962692507980121782280044472801538621776, 0, 15702670125669987783861220, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 43}
  • id: 32039
    {'charpoly_factorization': [[[-6946303701297025936048326014182399148624243408648929260551853591433984347704643255533568, 9714645956035250308166228048027887249054297539525696025200726824580575920128, -3636142804750106858916616442893813928163302418210699520219545600, -238213120535881482421062938423556435654468795432960, 359936377724628198133989513214820880384, -40412231877556715288396544, -6263999223216, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 47}
  • id: 32040
    {'charpoly_factorization': [[[195313990251272451932136832142387930286619548721223579495817406929602275364990616384484124518838740010587524677873023834360849149660428943288859606705255980898719112016877846528, 0, 770133619600769402797796484026199597832208152595308140803834998707947134027127342103626747373481167741037030699520360234266143801581748236548889534005248, 0, 491571789258465599666225538744594881793501455345713435197372239763473259262125559952478803889182299528207412332036330243551657984, 0, 86410331251774771792577142827558658245122892406430271937673809061408655640430358493942635559188919681024, 0, 4142597739453210445355947570935632692782849470923519764351962346378229931233280, 0, 70083069694317683511712830200717506604022988634092800, 0, 466452734373319604718383760, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 53}
  • id: 32041
    {'charpoly_factorization': [[[649408780185441149785495480426495716693194336473129711347351013423446757806112372887882348249119897967215406692014006414076189459222378085476342459231989377335061946700357483984296067072, 0, 16413467706753007270878893385903525427477780625863732819145441570020884311263975334476519398886368663581683982509105159031969136100673337283628175507589617840128, 0, 164847335252719635171796263949223006296958242488653720792485222938542253757523285822693985325737329152993680799017299330382341707066368, 0, 847229656378336837308682566573111911833505029481695882567075888192250852277980908677563016800184094608483072, 0, 2399875370081043427547119734763137339319203928267218221443225969142356926512999232, 0, 3764665865176280526214561536722412457815067853249183568, 0, 3056030531625444678365201572, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 59}
  • id: 32042
    {'charpoly_factorization': [[[374247685249077633473468035333592830619724948857028420948987384254926275260597485098956111387039576985877877998697977194817181272891612680230763999633577251382828114310617544785920000, 0, 65567001507017627456475319034420250638764921076258057313551442957289447664108330787418698207653953669683455415914833372949702109700826145224559252798544281600, 0, 4079192630867230009575979875892842915583640967759419460047911127926987720096399812380826341284489717801624791897917866256200350302208, 0, 106031372758820848586752886225615964770434335884996779858545044093667896574676069269693925266008016993583104, 0, 1033610261680681898758515735322390774752572026761968499644770678109747166215688192, 0, 2954542925272428922108821210417277675945437210007356672, 0, 3007106559720851208415341840, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 61}
  • id: 32043
    {'charpoly_factorization': [[[5219811049304118028626155932230150955451412570200357475415813709008697218923370833698652129119550652780754156234503194346442877728962127207409536102920520419762968572742064173506503133478912, 0, 112802043853632593803520251678001347946017189458865804298156307799046803374188406197760148833979091923667895171911523019608850890539070047366620162155066177887367168, 0, 471930868128075729905099865343836924110995729174252281598023171941124052175399293802384299668043489146886489314437941388400954443903978496, 0, 660267749335297291249759772587340803002846630597254460355224137321638240383509115219246754652008196468258390784, 0, 417217053503821944387320854283547376019652440922079469299116216147885396992966441280, 0, 128981713814950843573077120717995743613746911951334482000, 0, 18713235074206987230696556740, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 67}
  • id: 32044
    {'charpoly_factorization': [[[30945974891905913641824030497669165185593537208249114834382656565253228378715756068941126959104, 9877674377050492955132757775780636815074919842813628793571269493668600677607931904, 231538196312351205120874913256964751161622058783939604374819266789376, -28335218131851368055399695787798896661826063696326414336, -1233599235511931367652762191335908116011520, -10446438221698070254012611264, 86624963854008, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 71}
  • id: 32045
    {'charpoly_factorization': [[[11056892423863982311550141623481688876777967940266037280186560129863245141963925484624607250916736, 2172946833062323405635337620003572636044924193531215576288703846537079768113345551296, 56628280236001258968193344986427421033299572865206139200418020360660448, 246984659168343059460764352551000317653467051665556406576, -5060587233003650532660209062900277818345592, -40106862891550355696147863308, 91028918941098, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 73}
  • id: 32046
    {'charpoly_factorization': [[[291631000843882940010608553511009863477084671135760215141076517439431140836792565421056616038400, 21904759183922941493079651103311888650568047262262910271571835893837482970201456640, -10894079496980672492773734119652630058081002336906319023384579655335936, 347321563126811326687196500688443583192616533417505521664, -1418020934556379195400919833931063945695232, -34808195858319221312247460608, 147185136635696, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 79}
  • id: 32047
    {'charpoly_factorization': [[[488391483329733963892977646862888228955979691270830490019902788759448233794283041693905738028701697422901284867324668367565027918431795304249852077036268166248111957666820395039941652528972225532510208, 0, 99314667840850633178926755968638843967711589955533450950199590296283620342141230310664120926849462758358356638797911966939735028457567258690639694025459891878290546037714944, 0, 8025236671081803137282709435776965386270465585306394343024267739662850128271405586344772886208797468433055117253445452584914270538081852727430144, 0, 328883790483389272463429476456293193816944093834609726816085025997656137886833011879124890742587360044288555113612032, 0, 7253602477200415307145773404020180867847906877137259687487336298481857668115256052874560, 0, 84580732755967917406494556111927660233377158026957094667856, 0, 474240248888125348115246491780, 0, 1], 1]], 'hecke_orbit_code': 68987912200, 'p': 83}
  • id: 32048
    {'charpoly_factorization': [[[274755567137004334968014865656054619427483658753095373157300723578562573214218698651802655039881600, -60637799450526734109912793450098870474114316590303203311929011989117498302129731311680, 490325327575385847533923724640411697604276910630028694249075177918963424, 6981248116602159603749956991021506241572623804530115709744, -30906641676293734653710647687371203156701752, -304647119137633768493803382348, -157106975824614, 1], 2]], 'hecke_orbit_code': 68987912200, 'p': 89}
  • id: 32049
    {'charpoly_factorization': [[[29147189321215991626019592020772601607886157804137092964768539010181430940269417393136192596379470161792, -214195247735070875200056420119947295959965206649173565725437136179848331047094876540663360, 97458273820346036900882866439247974567797151512626810925162639548299256672, 1156763149437712807647793838871844081672736766494287828999728, -604416498936629326828053192650210261877886872, -2141928786727090382544766908204, 336287145929618, 1], 2]], 'hecke_orbit_code': 68987912200, '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': 1, 'label': '8.16.b.a', 'level': 8, 'portrait': 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', 'weight': 16}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 5198989
    {'hecke_orbit_code': 68987912200, 'n': 1, 'trace_an': 14}
  • id: 5198990
    {'hecke_orbit_code': 68987912200, 'n': 2, 'trace_an': -90}
  • id: 5198991
    {'hecke_orbit_code': 68987912200, 'n': 3, 'trace_an': 0}
  • id: 5198992
    {'hecke_orbit_code': 68987912200, 'n': 4, 'trace_an': 51444}
  • id: 5198993
    {'hecke_orbit_code': 68987912200, 'n': 5, 'trace_an': 0}
  • id: 5198994
    {'hecke_orbit_code': 68987912200, 'n': 6, 'trace_an': -189428}
  • id: 5198995
    {'hecke_orbit_code': 68987912200, 'n': 7, 'trace_an': -1647088}
  • id: 5198996
    {'hecke_orbit_code': 68987912200, 'n': 8, 'trace_an': 1889640}
  • id: 5198997
    {'hecke_orbit_code': 68987912200, 'n': 9, 'trace_an': -57395630}
  • id: 5198998
    {'hecke_orbit_code': 68987912200, 'n': 10, 'trace_an': 58467784}
  • id: 5198999
    {'hecke_orbit_code': 68987912200, 'n': 11, 'trace_an': 0}
  • id: 5199000
    {'hecke_orbit_code': 68987912200, 'n': 12, 'trace_an': 399357832}
  • id: 5199001
    {'hecke_orbit_code': 68987912200, 'n': 13, 'trace_an': 0}
  • id: 5199002
    {'hecke_orbit_code': 68987912200, 'n': 14, 'trace_an': -518960496}
  • id: 5199003
    {'hecke_orbit_code': 68987912200, 'n': 15, 'trace_an': 712135312}
  • id: 5199004
    {'hecke_orbit_code': 68987912200, 'n': 16, 'trace_an': -1435931120}
  • id: 5199005
    {'hecke_orbit_code': 68987912200, 'n': 17, 'trace_an': 728554812}
  • id: 5199006
    {'hecke_orbit_code': 68987912200, 'n': 18, 'trace_an': 526853306}
  • id: 5199007
    {'hecke_orbit_code': 68987912200, 'n': 19, 'trace_an': 0}
  • id: 5199008
    {'hecke_orbit_code': 68987912200, 'n': 20, 'trace_an': -3449250768}
  • id: 5199009
    {'hecke_orbit_code': 68987912200, 'n': 21, 'trace_an': 0}
  • id: 5199010
    {'hecke_orbit_code': 68987912200, 'n': 22, 'trace_an': 28367364252}
  • id: 5199011
    {'hecke_orbit_code': 68987912200, 'n': 23, 'trace_an': -35548816080}
  • id: 5199012
    {'hecke_orbit_code': 68987912200, 'n': 24, 'trace_an': 40155187088}
  • id: 5199013
    {'hecke_orbit_code': 68987912200, 'n': 25, 'trace_an': -75899954794}
  • id: 5199014
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  • id: 5199208
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  • id: 5199209
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  • id: 5199210
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  • id: 5199212
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  • id: 5199213
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  • id: 5199214
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  • id: 5199215
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  • id: 5199216
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  • id: 5199217
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  • id: 5199218
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  • id: 5199219
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  • id: 5199220
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  • id: 5199221
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  • id: 5199222
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  • id: 5199223
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  • id: 5199224
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  • id: 5199228
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  • id: 5199230
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  • id: 5199231
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  • id: 5199232
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  • id: 5199238
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  • id: 5199239
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  • id: 5199240
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  • id: 5199246
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