Embedded newform data - 17.12.b.a.16.14

Formats: - HTML - YAML - JSON - 2024-06-07T14:51:35.252330

• 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': 2448, 'analytic_conductor': 13.061834069513012, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 17, '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': [17, 2, [3], [1]], 'cm_discs': [], 'conrey_index': 16, 'dim': 16, 'field_disc': 579226677010942850513490735374712155212535948289073688672819649188396003015266490991219309418333536273330320076963416761157110310856604778496, 'field_disc_factorization': [[2, 22], [3, 6], [7, 4], [337, 2], [487, 2], [1409, 1], [901451, 1], [17724625283762899, 2], [20611788781085507, 2], [4156773056139724554409, 2]], 'field_poly': [11159369979872736421907749802317490159616, 0, 8663850655413946592880080714919542784, 0, 538160293280924897115168650612736, 0, 12002063596127081323758696960, 0, 122089588908147616630464, 0, 612185482864471968, 0, 1580196076372, 0, 2012924, 0, 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': 68920803345, 'hecke_ring_generator_nbound': 17, 'hecke_ring_index': 12567611179008, 'hecke_ring_index_factorization': [[2, 29], [3, 4], [17, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 17, 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': '17.12.b.a', 'level': 17, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [17], 'level_radical': 17, 'minimal_twist': '17.12.b.a', 'prim_orbit_index': 2, 'qexp_display': 'q+\\beta _{2}q^{2}+\\beta _{1}q^{3}+(1271+\\beta _{3})q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 16, 'rm_discs': [], 'sato_tate_group': '11.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '17.12.b', 'trace_display': [-2, 0, 0, 0], 'trace_hash': 295956175691162687, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.039', 'prec': 17}, {'__RealLiteral__': 0, 'data': '12.259', 'prec': 20}, {'__RealLiteral__': 0, 'data': '2.165', 'prec': 17}, {'__RealLiteral__': 0, 'data': '912.314', 'prec': 24}, {'__RealLiteral__': 0, 'data': '633.495', 'prec': 24}, {'__RealLiteral__': 0, 'data': '111207.713', 'prec': 34}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.513', 'prec': 17}, 'traces': [16, -2, 0, 20338, 0, 0, 0, -4098, -1191496, 0, 0, 0, -1045192, 0, -928176, 34826050, 3554632, -35173654, 4588736, 0, 66662344, 0, 0, 0, -58748400, -317977540, 0, 0, 0, -131021808, 0, 1067460734, 724766552, -775893498, 1999765296, -2520870986, 0, -1607971816, 0, 0, 0, 1845301744, -2666979472, 0, 0, 0, 1869667792, 0, -5944064168, 15444320726, 8437689968, -7784119948, 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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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0.014687252528637285, 0.19026335257796723, -0.26545736226051975, -0.2152861057433271, -0.31529213934328176, -0.40746281148211394, -0.3367242999118542, -0.31987582022717537, 0.013265634248581714, 0.07911839499129768, 0.12463063143201819, 0.08103659077901919, -0.4176874466231087, -0.2733736313953719, 0.04779402569419697, -0.3299925266832742, -0.3036029743337462, -0.25505262188881067, -0.20855624247526935, -0.47552760909695335, 0.032248405302239457, -0.3966485123951754, 0.020993686856517493, -0.46497906778330156, 0.09098001656159, -0.1858735168108872, 0.09015196192122187, -0.13839444586168093, -0.4933772862048606, 0.06224895029296472, -0.2444226940777728, -0.31446496239288746, -0.22680967791356094, -0.1965572705491215, -0.4944300564353319, 0.08896346692085774, 0.12157697917241492], 'char_orbit_index': 2, 'conrey_index': 16, 'dual_conrey_index': 16, 'dual_embedding_index': 13, 'dual_embedding_m': 13, 'embedding_index': 14, 'embedding_m': 14, 'embedding_root_imag': 37.513221553667556, 'embedding_root_real': 0.0, 'hecke_orbit': 1, 'hecke_orbit_code': 68920803345, 'label': '17.12.b.a.16.14', 'level': 17, 'weight': 12}
• 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': 2448, 'analytic_conductor': 13.061834069513012, 'char_conductor': 17, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': 1, 'char_values': [17, 2, [3], [1]], 'conrey_index': 16, 'cusp_dim': 16, 'dim': 16, 'eis_dim': 2, 'eis_new_dim': 2, 'hecke_cutter_primes': [], 'hecke_orbit_code': 68920803345, 'hecke_orbit_dims': [16], 'label': '17.12.b', 'level': 17, 'level_is_powerful': False, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [17], 'level_radical': 17, 'mf_dim': 18, 'mf_new_dim': 18, 'num_forms': 1, 'prim_orbit_index': 2, 'relative_dim': 16, 'sturm_bound': 18, 'trace_bound': 0, 'trace_display': [-2, 0, 0, 0], 'traces': [16, -2, 0, 20338, 0, 0, 0, -4098, -1191496, 0, 0, 0, -1045192, 0, -928176, 34826050, 3554632, -35173654, 4588736, 0, 66662344, 0, 0, 0, -58748400, -317977540, 0, 0, 0, -131021808, 0, 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188138532922047296, 0, 277467637207484152, -99728069382773296, -4339191828837504, 230606311745236776, 227560202845806444, 0, 16782720318468224, 0, 0, 0, -75171149783315280, 90410535103589080, 0, 0, 0, -99312910968585216, 0, -28552151706629488, -143612007329495094, 106253330100074560, -253686288918750432, -160691523884250000, 0, 241629949551610584, 0, 0, 0, -107039390004744496, -340720745004160160, 0, 0, 0, 200998137870953928, 0, 83559792490529760, 111283575484165504, -62761339977594192, 132356593511245792, 99989138008572496, 0, -209133738952551408, 0, 0, 0, 24011375067241872, 104548395598577616, 0, 0, 0, -208959105245495296, 0], 'weight': 12, '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: 726373
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 16, 'target_dim': 16, 'target_embedding_index': 14, 'target_hecke_orbit_code': 68920803345, 'target_is_minimal': True, 'target_label': '17.12.b.a.16.14', 'target_level': 17, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 12}
  • id: 726374
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 118, 'target_dim': 16, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4503805987127449, 'target_is_minimal': False, 'target_label': '153.12.d.b.118.3', 'target_level': 153, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 12}
  • id: 726375
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 33, 'target_dim': 16, 'target_embedding_index': 8, 'target_hecke_orbit_code': 9007268175544592, 'target_is_minimal': False, 'target_label': '272.12.b.c.33.8', 'target_level': 272, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 12}
  • id: 726376
    {'conductor': 17, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 16, 'target_dim': 16, 'target_embedding_index': 13, 'target_hecke_orbit_code': 68920803345, 'target_is_minimal': True, 'target_label': '17.12.b.a.16.13', 'target_level': 17, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '17.16', 'twisting_conrey_index': 16, 'weight': 12}
  • id: 726377
    {'conductor': 51, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 118, 'target_dim': 16, 'target_embedding_index': 4, 'target_hecke_orbit_code': 4503805987127449, 'target_is_minimal': False, 'target_label': '153.12.d.b.118.4', 'target_level': 153, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '51.50', 'twisting_conrey_index': 50, 'weight': 12}
  • id: 726378
    {'conductor': 68, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 16, 'source_dim': 16, 'source_embedding_index': 14, 'source_hecke_orbit_code': 68920803345, 'source_is_minimal': True, 'source_label': '17.12.b.a.16.14', 'source_level': 17, 'target_conrey_index': 33, 'target_dim': 16, 'target_embedding_index': 9, 'target_hecke_orbit_code': 9007268175544592, 'target_is_minimal': False, 'target_label': '272.12.b.c.33.9', 'target_level': 272, 'twist_class_label': '17.12.b.a.16.13', 'twist_class_level': 17, 'twisting_char_label': '68.67', 'twisting_conrey_index': 67, 'weight': 12}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 70075
    {'charpoly_factorization': [[[5283138650112, 389748811776, -59896416512, -75007904, 51378080, -11228, -13276, 1, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 2}
  • id: 70076
    {'charpoly_factorization': [[[11159369979872736421907749802317490159616, 0, 8663850655413946592880080714919542784, 0, 538160293280924897115168650612736, 0, 12002063596127081323758696960, 0, 122089588908147616630464, 0, 612185482864471968, 0, 1580196076372, 0, 2012924, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 3}
  • id: 70077
    {'charpoly_factorization': [[[493583684423344537519988954162227112757384904704000000000000, 0, 898287947751205015378848255793346002082488320000000000, 0, 135810402867066611418353906431050282700800000000, 0, 8810477283859044147810776713347072000000, 0, 308056735082360158952556418560000, 0, 6189259263421345706265600, 0, 70660332418535872, 0, 419999200, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 5}
  • id: 70078
    {'charpoly_factorization': [[[12431454065791936915210567841160828539016970055032351872074664334747238400, 0, 313890035156745189313952061936641083395826978390191898324962902016, 0, 1142250273276807994715466591600481008344865719666104336384, 0, 1697520919912115167859554938423239246231643926016, 0, 1314771383300466711053882213267717745600, 0, 576215825453984112417914500832, 0, 143410075213088295252, 0, 18790646028, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 7}
  • id: 70079
    {'charpoly_factorization': [[[117707464367387364774983324675865786617094777115344714969121416522918468311066975037030400, 0, 65260658771935741014579744431496056657674213535048150093373414837075730291326976, 0, 2019664214739153961120628747893646476438633227778667896834722673463296, 0, 26237481673563289066009809345945775666332515700229770080768, 0, 182405121796967930809084200722909764956368166080, 0, 729347587195822342331083027513120928, 0, 1671000513164603927253844, 0, 2024420976124, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 11}
  • id: 70080
    {'charpoly_factorization': [[[9084496617317722705338556841979863980189312000, 200706842466921845591314449869295652832768, -2876957001504784630488467706613131968, -1416524454121235462077547671744, 8086729575612116321847472, 363330750231437888, -5836925534996, 522596, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 13}
  • id: 70081
    {'charpoly_factorization': [[[1903290506131989107938425231177804232857273673377419454612921974633741991360936510281780681016390527054739841, -197406565357930322441839852472752055506347922524058570350059707581873192533640760076840764251966085064, -90925663854763808644042035795824695652729187845687009556134291580750684339714212771821744010472, 25663827853577935656818688655109554562326068114715711637156980816069143242540247443989032, -936272601671676843997623943868093191165712896749089979022375529308165021514854308, -1175013012756453173722843360926866919742961270443692856285137739913771534152, 185783635295424134121682874290558129335696461297201493549675057717672, 17901246780592331463600438692301772545826454358930550929110504, -7290141150536780262820495783403575617051103059817235642, 522330209566063170364537970223411717638488323688, 158172575525018330423428968247672331297448, -29189608542829635552429678341393096, -678656126634413287082435748, 542788649898074413224, -56112248205288, -3554632, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 17}
  • id: 70082
    {'charpoly_factorization': [[[-1277205383668142752209646897681611321823887614538874880, -5350494495993612500303361127996372447572560183296, -2331083936169080513376843446309393539334144, -67493262987317211323403817670828032, 59362035132585763987353172480, 1955201328245595284480, -518068230046592, -2294368, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 19}
  • id: 70083
    {'charpoly_factorization': [[[785323729352277375109321559682013034645872882982767836758881814408831793278343212632116780554759183774147332343332864, 0, 52593958152591883566146136775555616520972276941578895621930947615346432303305958018419443975351161061376, 0, 1157987997124378659913118927245295523096759491670278406992068499827553659070552849496162304, 0, 9423976600459743066061264140587588945715841893615323138790242385096504260096, 0, 26597458871122303734762411839443972754658932176480247103714752, 0, 34910657918191603308901352722234697451513713120, 0, 23391748561384461329182500020884, 0, 7744553595574828, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 23}
  • id: 70084
    {'charpoly_factorization': [[[948630537953526348177476496250472630001957276821335032648591249096385900913843637723918830426829490644717624551285728106810179584, 0, 661426691767360148657822315033621787365171047336468351270278540130235445792493216050868312965110413739671456579584, 0, 193620719586961167251506128046295462674081195992423922104307291378907159735576653789746092331761664, 0, 31166580661618542434867429390698243673645534163028967764492805251673437391639543808, 0, 3018769282807873051868167949546461714839877638459368810161948323840, 0, 179907769304969716458994833317156362430660350417920, 0, 6420175609840739301967448327072704, 0, 124692592246581856, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 29}
  • id: 70085
    {'charpoly_factorization': [[[1906935086044553896932579468036311095573039647670750709982768595988868459660920122727372569310559410988739989221953936923033600, 0, 28804198958147440819806693786920932372490365925163536166054516476968589148789814279513151373344820187480820023296, 0, 32925034605554148232423406927575751733157772702445626096931064977964402649872812254403938215788544, 0, 13717403592321252115408162731773913553457038320889029695337744782550568222442196480, 0, 2571691771800644190881598082100105614331315663998506371534076206016, 0, 223347908935844005469681529616080136723745629161440, 0, 8891989033873472378678401680859860, 0, 158062547619444108, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 31}
  • id: 70086
    {'charpoly_factorization': [[[745934293151004062835356378256617076492425716902863876960739374902464990793307907095165545584437537226969215009315263730655229378560000, 0, 816313626993672819101467839721521666673050628828009582203349329279558928955373569773037256736700843472777125310385618944, 0, 49750245842143120066516692812020689366443298118562799800190901337948454675543397771630947182862712176640, 0, 1265899350478453549157340316830502739162535017279671844575022263132504789165944147542016, 0, 16982337790890500216821529362702099413004712525493180039215217218678784, 0, 128009861780859146088158082632178914333002541109533696, 0, 537225789268908532105760163572239296, 0, 1160448805146557280, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 37}
  • id: 70087
    {'charpoly_factorization': [[[275747090668712900474077122285210397031814973007825599700472232265285554899870803674799110579755235841365105717639683365829104131008102400, 0, 50354004314116294743142538511151753095465653850751678726119309777628947012270271553101671218933960927537235351627624349696, 0, 3016733030865081099961740607903442678232086461069659161235227997541608887456255626991783734822722403827712, 0, 70252755469370787357209001686507438326042898968785361978218038703736888688334326573563904, 0, 708680854825735857115176513900133423664303167513649214453199878908542976, 0, 3004736979862610324535916731223477780012845480933588992, 0, 5333211775474034739338805920034752512, 0, 3925244078198266432, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 41}
  • id: 70088
    {'charpoly_factorization': [[[31626559359530290649209084259474985214830172717289247422126210940928, 2104751961262368623931564515157433025916587566544538760577024, -10634708088610289460803819839240522518368903068921856, -185158943586939157253217181394240421865216000, 1038871613957945404289372077430573824, -1057647896518766231632956928, -1444009822817771216, 1333489736, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 43}
  • id: 70089
    {'charpoly_factorization': [[[152059103022766082392942055472545868698181653824905364856095905587134464, -1695414434305898590950203220630437620694144223764880461307838464, -16749333247257199943802976409738915058666825141249376256, -6617620319996386200808292317954825914713292800, 21723565124517918635442697431663488000, 5332893523185087930182920960, -8526040562878781104, -934833896, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 47}
  • id: 70090
    {'charpoly_factorization': [[[2967896380522809982826730703018679666724699019497010279336363470074777856, -11516427089428228654765483295247296092178246452118608393056978432, -48931468519559881264259149086190614812674654855955479296, 60981318766038553289123819068182835106577546624, 36424501737989105978724513142625825376, -32266750994362202607804286368, -12085022896232952624, 2971091880, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 53}
  • id: 70091
    {'charpoly_factorization': [[[4670965112832632229636933781961625165038586783487685430026665445214136565760, 11903576485579221853716925671716230452317276679463484264454049234944, 699741976826525684925527794344406182210603061574119428096, -7607952937857621523607576181870612021666312652800, 1336036813115681543412339265547112742656, 431743799278724068499526763776, -90526800646647147408, -3747059400, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 59}
  • id: 70092
    {'charpoly_factorization': [[[122785988443830547560529572238757880395650031607651051709256574197118057717769830399712337474429413336557153308781350287640248349137979642986049660623257600, 0, 204742774956272442180637358767694317412501832973461304922449749446880909989957949154771975128205800849059989978156882244188379470903640064, 0, 44026173468168226393459238177606120000405102565531598030585368515182167142711210257971762111197951703724079556667375616, 0, 3958717903177249023527868874451072767015057287161918214117270189354801217017625689277479656006615040, 0, 181912881314892683222002250552957730030147480196462613607188579366986780174184448, 0, 4513398779688356402829474797211703762681234250511438654381056, 0, 60266298680181341103256165005833137257408, 0, 399754127682245162592, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 61}
  • id: 70093
    {'charpoly_factorization': [[[-21309818423201382173025197944645021663550507879481515150216903495054899423150080, 16826711047511244855496782465431492459291857474790488888206217063170048, -2753079430012384195470388643117672260687838644762877768663040, -397212542687197073401363095701769456160332040888320, 68281087303539853784456967833516818420224, 3164675538297545058799050200064, -486114061832238854144, -8503645408, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 67}
  • id: 70094
    {'charpoly_factorization': [[[66080195597869899357630541947228478455178231270647014809128268818939469801346597324130793721282377783520167346733447390735527720859615251343463602660468326400, 0, 12315399643649371643548860561802727734377847253888591026160282264285895458727440138019879774644737652705283416364156348791080829839785590784, 0, 962208382296341785817565298384378989371880944086516972146026222307622731244979897906989433934709440602152761675549917184, 0, 40920356215746376192556871127043674988468015308706074605296021812489042956687075539069466404645905920, 0, 1027967402105739465522722465458493928244923950626591838804245744900366108666047936, 0, 15456622655982844113684633465129133746946191695364527094774240, 0, 133856151543745384208516672530412690004820, 0, 596620387435603333132, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 71}
  • id: 70095
    {'charpoly_factorization': [[[2143590322656041769732587498795477211609393737300326494208749009278074949185474795529577104937860676361294655643560247890793407791170893588418103373398523510784, 0, 1790139666180966493474222707754053329150492850440501438360377824629297326479182377682560003680922194136831872847015771484127229272912662888448, 0, 128338711528172731124180777840782476601808171817251370658117706367697576460277498033652712408535198125927885738382867824640, 0, 3151617298234282523047574242194612676640552001859065678792107084229174048707108726793721661967915024384, 0, 37548686343496065060474366537378009085763721195310190188493845615736515350994354176, 0, 241979147215810371428829355438568848227814795313871515020689408, 0, 851101599201437111686794554153684762456064, 0, 1503414764064306145920, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 73}
  • id: 70096
    {'charpoly_factorization': [[[100541979238436038810820642968998110912809879803676139518557891027127148234822491483380547461067648843467936145118578306783080077222960139168229858099279639766278078464, 0, 1328865969172446994425069618078889118371353544877197376440889366865500499247773437906415115857014089186389842971636324020770931775414784896340066304, 0, 7269802442568121227162911564724602542578181546309444980178950354810608728989457161815932644863103249450501920343761971473301504, 0, 21397695039394406721121247442174045158803457979196105071307694962988629672595856836934516852903670243296768, 0, 36925455150546919015359679176047715227453486076729771730453764715683719580416724141504, 0, 38174802281796084861078543672028914715724428986113416591374886112, 0, 23088638796462937516201132283559436744067412, 0, 7485638770338106645836, 0, 1], 1]], 'hecke_orbit_code': 68920803345, 'p': 79}
  • id: 70097
    {'charpoly_factorization': [[[-51523284269366913278389590613285568890367833583144461467698027681826712737099546624, 27928806434070644495940975066266325439653206872753956653790326783125487616, -3191786326963404995982327133825282560417782807877679996158406656, 44503873780406546406986099060040138722960608811698176, 5970917849498532479942484606692131654893312, -131608179361235247093829574205696, -3624711832808774854416, 56353115592, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 83}
  • id: 70098
    {'charpoly_factorization': [[[1069597215876997356672062468930993497677993107448528935569719312692893070277127357440, -79396745512223191747452980917793951127711578861744475228492030732879991296, -5170612271139389090701655929070453405062143206436518551496871104, 301873054198644904827839752113846439297948767446552000, 10709199411447587344912552963756384948002992, -280761413312571291334512409526272, -8049963392863202983540, 44733207404, 1], 2]], 'hecke_orbit_code': 68920803345, 'p': 89}
  • id: 70099
    {'charpoly_factorization': [[[69346615005383560863631110193739048365967653282285506587981688106207115677940342430179012264042294701466447640746504638170941673245761221538007715641900925487101662724096, 0, 1195355787961741066892702527355650022406560712149682333351870953371823652130979452930208658076163742983565205314028000037990298776864661066103488774144, 0, 6404118157586442895624459323391916644404039113464717557356172125955833089258768555894039489039248784281220447375691427273200631808, 0, 14105752472811778025629867548673984380997645925709172880525587023465265310107854782017711526705027596481986560, 0, 12944283816281756619482544248523909187616654126577784839061082598544272107898906357006336, 0, 5057989620307682871430871975488354739150062916026036765548210814976, 0, 794387794635388239335285643374669985650386944, 0, 48592469862362448546240, 0, 1], 1]], 'hecke_orbit_code': 68920803345, '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': '17.12.b.a', 'level': 17, 'portrait': 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', 'weight': 12}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 5132941
    {'hecke_orbit_code': 68920803345, 'n': 1, 'trace_an': 16}
  • id: 5132942
    {'hecke_orbit_code': 68920803345, 'n': 2, 'trace_an': -2}
  • id: 5132943
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