Embedded newform data - 825.6.a.v.1.4

Formats: - HTML - YAML - JSON - 2024-04-19T15:17:34.819494

• 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
  conrey_indexes	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_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	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': 29700, 'analytic_conductor': 132.31665134570903, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [5, -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': [825, 1, [551, 727, 376], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 13, 'field_disc': 1161945696535438595740806543874344753369588925907009536, 'field_disc_factorization': [[2, 16], [3472831, 1], [361168589, 1], [14135535939868315759439555065949189, 1]], 'field_poly': [522579400, 1518551280, -549984598, -448113518, 63733360, 42852537, -2591628, -1788312, 39928, 34574, -206, -306, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [1145312512, -484005120, -1157491968, 125987072, 183538464, -3851488, -11270528, -348208, 292621, 16399, -3286, -228, 13, 1]]], 'hecke_orbit': 22, 'hecke_orbit_code': 94575592275444537, 'hecke_ring_generator_nbound': 17, 'hecke_ring_index': 360000000, 'hecke_ring_index_factorization': [[2, 9], [3, 2], [5, 7]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '825.6.a.v', 'level': 825, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5, 11], 'level_radical': 165, 'minimal_twist': '165.6.c.b', 'prim_orbit_index': 1, 'qexp_display': 'q+(-1+\\beta _{1})q^{2}-9q^{3}+(2^{4}-\\beta _{1}+\\beta _{2}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 13, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '825.6.a', 'trace_display': [-13, -117, 0, -304], 'trace_hash': 1113411499196062315, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '11.076', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '350.024', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '17732.368', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [13, -13, -117, 209, 0, 117, -304, -399, 1053, 0, 1573, -1881, -986, -610, 0, 3501, -1476, -1053, 270, 0, 2736, -1573, -9084, 3591, 0, 2652, -9477, -10920, 11952, 0, 19096, -11661, -14157, -1302, 0, 16929, -39964, -1574, 8874, 0, 35184, 5490, 96, 25289, 0, -4120, -34984, -31509, 14557, 0, 13284, -39002, -22984, 9477, 0, 59802, -2430, -18896, -9192, 0, 5438, -272, -24624, 106557, 0, 14157, -71508, -127948, 81756, 0, 101700, -32319, -77390, 13676, 0, 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3513091830, 318059784, 0, -237590034, 1385905248, 1793277824, 487591608, 0, 327043842, -55190480, 645719202, 300400606, 0, 1700443926, -1019022796, 2009187840, 2201536404, 0, -969879732, -262203804, -155237060, 1293969892, 0], 'weight': 6, 'weight_parity': 1}
• 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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'angles': [-0.33450654181031675, None, None, -0.14557823139198678, None, -0.2397748575936504, -0.25589390090135977, -0.1490235063117073, -0.2341926836500244, -0.23150498586108006, -0.4106168214747758, -0.2876125472432071, -0.322368486507306, -0.30994353302801897, -0.3003969093216563, -0.3571776870280181, -0.22034158926249486, -0.29328695714383923, -0.21311339133265217, -0.09090510938979846, -0.3783538281326856, -0.05458464384063773, -0.23035063786776844, -0.24704509763462554, -0.3682766988435446, -0.21000475955132478, -0.21159112907063882, -0.3503597800286003, -0.1514108057038341, -0.28671085726589607, -0.3935242555295694, -0.3342453545107179, -0.18820967126084864, -0.3648859202442969, -0.21823505200700472, -0.243158035596845, -0.1084714028958788, -0.36140267402302206, -0.09639599309270594, -0.2895115412921291, -0.32178741826813867, -0.2929271061264926, -0.2082462420187335, -0.36593444813186254, -0.34725743539824544, -0.06684190217878654, -0.31913278604732453, -0.3473016801774213, 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-0.28374281572895166, -0.17082380868677602, -0.1670375314576077, -0.19508500667331033, -0.31689465906830605, -0.1604332063162437, -0.20074348582810017, -0.3916782276016974, -0.4652321866719953, -0.21469152650883547, -0.2986903967464585, -0.13730238151777724, -0.22734857602630715, -0.31986543985862664, -0.40974797765283283, -0.3320391119165011, -0.3407357445808993, -0.3464006738085102, -0.38185456306869714, -0.2602627922117899, -0.3269314505589473, -0.20874589600088875, -0.34988504754688726, -0.2261672653438899, -0.4045871945956537, -0.43383392862053827, -0.2892905235719662, -0.14053458527167131], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 4, 'dual_embedding_m': 4, 'embedding_index': 4, 'embedding_m': 4, 'embedding_root_imag': 0.0, 'embedding_root_real': -4.72892542269773, 'hecke_orbit': 22, 'hecke_orbit_code': 94575592275444537, 'label': '825.6.a.v.1.4', 'level': 825, 'weight': 6}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  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_prime	boolean
  level_is_prime_power	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

  
  {'AL_dims': [[[[3, -1], [5, -1], [11, -1]], 23, 2], [[[3, 1], [5, -1], [11, -1]], 20, 2], [[[3, 1], [5, -1], [11, 1]], 22, 2], [[[3, -1], [5, 1], [11, -1]], 16, 5], [[[3, 1], [5, 1], [11, 1]], 18, 4], [[[3, -1], [5, -1], [11, 1]], 21, 2], [[[3, -1], [5, 1], [11, 1]], 19, 4], [[[3, 1], [5, 1], [11, -1]], 21, 4]], 'ALdims': [18, 21, 22, 20, 19, 16, 21, 23], 'Nk2': 29700, 'analytic_conductor': 132.31665134570903, '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': [825, 1, [551, 727, 376], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 588, 'dim': 160, 'eis_dim': 24, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 100664121, 'hecke_orbit_dims': [1, 1, 2, 2, 2, 3, 3, 3, 3, 3, 5, 5, 7, 7, 7, 8, 8, 9, 9, 10, 10, 13, 13, 13, 13], 'label': '825.6.a', 'level': 825, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 5, 11], 'level_radical': 165, 'mf_dim': 612, 'mf_new_dim': 160, 'num_forms': 25, 'plus_dim': 75, 'prim_orbit_index': 1, 'relative_dim': 160, 'sturm_bound': 720, 'trace_bound': 4, 'trace_display': [-8, -18, 0, -36], 'traces': [160, -8, -18, 2644, 0, -180, -36, 108, 12960, 0, 0, -864, -544, -1508, 0, 45132, 2700, -648, -6856, 0, 2664, -968, 4896, -540, 0, -22324, -1458, 11240, 26148, 0, 18556, 16428, -2178, 46080, 0, 214164, 7872, 59320, -4896, 0, 32636, 13068, -50236, 4840, 0, 67416, -62360, -77040, 371972, 0, 23328, -33704, 94088, -14580, 0, -69732, 32220, -40704, -72608, 0, 56964, -156976, -2916, 865796, 0, 17424, -60648, 200344, 21096, 0, -60456, 8748, 162488, 179720, 0, 67192, 29524, -61740, -56420, 0, 1049760, 20568, 98992, 84240, 0, 202096, 95904, -161172, -454528, 0, 102588, -116724, -236376, -879944, 0, -491940, 380896, 233152, 0, 0, -834772, 96912, -206304, -554932, 0, -772448, -363040, -69984, -599148, 0, 665892, 692032, -280600, 722232, 0, -78160, 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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: 48413535
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 13, 'source_embedding_index': 4, 'source_hecke_orbit_code': 94575592275444537, 'source_is_minimal': False, 'source_label': '825.6.a.v.1.4', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 13, 'target_embedding_index': 4, 'target_hecke_orbit_code': 94575592275444537, 'target_is_minimal': False, 'target_label': '825.6.a.v.1.4', 'target_level': 825, 'twist_class_label': '165.6.c.b.34.7', 'twist_class_level': 165, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 48413536
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 13, 'source_embedding_index': 4, 'source_hecke_orbit_code': 94575592275444537, 'source_is_minimal': False, 'source_label': '825.6.a.v.1.4', 'source_level': 825, 'target_conrey_index': 34, 'target_dim': 26, 'target_embedding_index': 7, 'target_hecke_orbit_code': 4503737166987429, 'target_is_minimal': True, 'target_label': '165.6.c.b.34.7', 'target_level': 165, 'twist_class_label': '165.6.c.b.34.7', 'twist_class_level': 165, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 48413537
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 13, 'source_embedding_index': 4, 'source_hecke_orbit_code': 94575592275444537, 'source_is_minimal': False, 'source_label': '825.6.a.v.1.4', 'source_level': 825, 'target_conrey_index': 34, 'target_dim': 26, 'target_embedding_index': 20, 'target_hecke_orbit_code': 4503737166987429, 'target_is_minimal': True, 'target_label': '165.6.c.b.34.20', 'target_level': 165, 'twist_class_label': '165.6.c.b.34.7', 'twist_class_level': 165, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 6}
  • id: 48413538
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 13, 'source_embedding_index': 4, 'source_hecke_orbit_code': 94575592275444537, 'source_is_minimal': False, 'source_label': '825.6.a.v.1.4', 'source_level': 825, 'target_conrey_index': 1, 'target_dim': 13, 'target_embedding_index': 10, 'target_hecke_orbit_code': 108086391157556025, 'target_is_minimal': False, 'target_label': '825.6.a.y.1.10', 'target_level': 825, 'twist_class_label': '165.6.c.b.34.7', 'twist_class_level': 165, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1379025
    {'charpoly_factorization': [[[1145312512, -484005120, -1157491968, 125987072, 183538464, -3851488, -11270528, -348208, 292621, 16399, -3286, -228, 13, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 2}
  • id: 1379026
    {'charpoly_factorization': [[[9, 1], 13]], 'hecke_orbit_code': 94575592275444537, 'p': 3}
  • id: 1379027
    {'charpoly_factorization': [[[0, 1], 13]], 'hecke_orbit_code': 94575592275444537, 'p': 5}
  • id: 1379028
    {'charpoly_factorization': [[[-11192240237236501008930048, -1433959612676577143557632, -21688183303081364369664, 2035786138014888379584, 47882112719551424320, -338065837543138752, -10621799599588336, 5021043180272, 816139507760, 1346162340, -26257308, -70316, 304, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 7}
  • id: 1379029
    {'charpoly_factorization': [[[-121, 1], 13]], 'hecke_orbit_code': 94575592275444537, 'p': 11}
  • id: 1379030
    {'charpoly_factorization': [[[519388179356855122619296977107712, -38630327329144799326233859053312, -23470776845969055975522896256, 4622704213606751488134679488, 17659508337416002894422016, -55617199854277101334976, -303625446985028293872, 68068664695624144, 1590938704624936, 1061014095828, -2369239244, -2155020, 986, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 13}
  • id: 1379031
    {'charpoly_factorization': [[[48728715704537302040188983310269546496, -88460636755506843537587341094617088, -8612875778132128598488584705214464, -11772853769025260362060460127232, 44902705287413399980936882368, 48012692230201830844843584, -75387222440148071667840, -68677232424367390992, 52273797502422976, 42182620809712, -15326895580, -11140292, 1476, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 17}
  • id: 1379032
    {'charpoly_factorization': [[[58982443653194274976461698763304140800000, -309545253400755681773007746648391680000, 488029713389166528696590305598464000, 55018066631928573983331109273600, -788741754894131705033910295040, 403650867464297607096936704, 436884574190753756602624, -349405155628401864704, -105750723149091072, 117756230794784, 10448839856, -17772144, -270, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 19}
  • id: 1379033
    {'charpoly_factorization': [[[-4456532597308357020126490793849648054272, -413834622517914860192851950642686853120, -1476537593539493998516302388827914240, 4047313329484741851016559542108160, 4959138919648073951188920467456, -5959724883730733948299304960, -4784409359370427790672384, 2150355175039425878144, 1480783803122093936, -235127711799644, -192149721488, -1242364, 9084, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 23}
  • id: 1379034
    {'charpoly_factorization': [[[3695411189982132027035128505238464692224000, -51862315108442464889772103169692021555200, 29572663631129247860285667548706570240, 121871327317476545379767488082853888, -93383753231777167895361907638272, -70918850577855882378805307392, 66828408139831523128980992, 4351707292931534887936, -10976853913465515776, 417959431975056, 657865583776, -38080456, -11952, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 29}
  • id: 1379035
    {'charpoly_factorization': [[[2200150769880941056377749706362491639955456, 24526398552206690102491816153925782339584, -41495476280902199871948073312901398528, -215360893852445573115058949469044736, 350724469208589967297760930951168, 136480505096861398753348024320, -342026153226553124946424832, 108776024972377723325696, 13034488179025805056, -10962034237605184, 1459613597776, 35365560, -19096, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 31}
  • id: 1379036
    {'charpoly_factorization': [[[2980564299532706908238376786467560901562229850112, -4014016930108952506576815016645451053707558912, -6161553796902146620882456835247754126491648, -1445908058028023479872635864856187846656, 949405600722370052215796407890845696, 638072531373259937037282893639680, 151611425040600301132025560576, 14502260231011393486431744, -320555753003287356736, -176353703161265392, -10386182756288, 233953736, 39964, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 37}
  • id: 1379037
    {'charpoly_factorization': [[[321212244614654800765226601030824906967815320240128, -29178332506344490744942803880447037237907947520, -59724305540870034518989354954188223518081024, 11213279441632124410836732373775706488832, 2593963146030542544237908757720039424, -751610579093045807324439760273408, -8601228385476836260942704640, 15752346398953536146861056, -881441418673067697152, -109146680751323520, 11328777136480, 41930240, -35184, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 41}
  • id: 1379038
    {'charpoly_factorization': [[[16580058974938760208460541180101533148316674560000, -848869066041058030205774777958214734638592000, -19418720206808321483183988420528637809868800, -993006272812806040238694974826971804160, 5373373781290110753266479871541495232, 178049647786274232312251483671680, -338054862017549164498495551744, -39212647814808779116702288, 1833654488016560029856, 341178837797807904, -2299234761964, -1021280528, -96, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 43}
  • id: 1379039
    {'charpoly_factorization': [[[-1254280272252762521998622600972994827456924256960512, 1179965128498415541206881569179692054179573202944, -176339565804852283145452558824782391738499072, -79366536017395518145180924448903777259520, 16100402527677534122620680476027953152, 1838148394146291400451834789139456, -424478454209235182374639324800, -18212380971962168688313152, 4595165922562212196960, 98763946547974884, -20953473515744, -452916268, 34984, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 47}
  • id: 1379040
    {'charpoly_factorization': [[[-4501024148691328676224615115810772377786268337042997248, -2168166868014732967933478863631438650636183128670208, -203084644430533663693237838361143471391393497088, 27297966239159422601384469737993924769197056, 4651681887978420479812060027057576296448, 8001113943584774416829791556051968, -24995790536878214521853759251776, -633895307814765716202689664, 56744786404367833570752, 1984384397151636708, -58821393849824, -2365215988, 22984, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 53}
  • id: 1379041
    {'charpoly_factorization': [[[-13720491983165447605765446366804273105472123402223616000, 588790313026272350762670050815940856503185126195200, 698986214832991521749458682587537396261645516800, -62640104718261037692555020873320816071622656, -6512644938583264063849764891573184188416, 723613768226861626010452162378788864, 19451579199222413395367371852800, -2931907418753722270520313088, -12586726440443468309760, 4914669653652158784, -10614678306416, -3642983280, 9192, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 59}
  • id: 1379042
    {'charpoly_factorization': [[[212488168163883180228081353368217006268830603842193408, -14737569814399556251012504507445669305731850812416, -274709239394185958052045999518201907828504932352, 6824175199762383423113185253058712328443904, 15093233489347834156402764888412559039744, 1057040094639814127333931041198674560, -60782936374904044904156940760960, -6022250940194534391941732544, 34131159477819371654344, 9084835723768867620, 10354041096408, -5254106804, -5438, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 61}
  • id: 1379043
    {'charpoly_factorization': [[[-1162328064468774062745160224429124480585377509193126248448, 686990828833707693170285639211742860338280160803422208, 178637670615375659348477011103479527107428840636416, 10623107705688969696099925430584336087479091200, -349294879829014872468551697241925184290816, -55914518806386882589585644744556199936, -1406498662227013383816987384844288, 34261927478010619441833243136, 1877665715904876192880832, 7013297259143232144, -671624760096448, -7177820472, 71508, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 67}
  • id: 1379044
    {'charpoly_factorization': [[[2782437437880983381572358000365161131159341888863509299200, -1911066178583088407379100433552017074454624430203699200, 177647517815375614041606283387210104974294037958656, 29988055982812028435852260405044717602859027456, -883780906335236197993426530183398549660672, -90224584067103603569486620716253471232, 2649245600667783350599582867926976, 87133551162483762813524356416, -3496382759736364008017392, -1443787289904955292, 1131401517184656, -7847498156, -101700, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 71}
  • id: 1379045
    {'charpoly_factorization': [[[-28245002167919579244529033855402622292501756200722181409792, -6730720261538598775443997196707490224325281131908318208, 238432798019694396883137179560665432980792890199040, 129656184718666555053786438364162653749533826304, 6003828791734842118507618377766845605857088, -128263856344018937236179863507448799936, -10399074773061589574225873981218592, -18759907636191317067358062160, 5632661574068105090470800, 46459767351419681568, -1172225083487084, -13091604344, 77390, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 73}
  • id: 1379046
    {'charpoly_factorization': [[[-24355848386123303194322483770254205518314406436775680000, -20228945447124140914588413580868831047399513892326400, -1754261293781551551365064392344928840840324756480, 1482021786591775961880920287579114536277460992, 310417330583895450116979139730466476803072, 8008441348978952596719505354348205184, -2031163103998236394647306761498816, -135652175889268615411171659392, -1186668772241064093586664, 62461769772381267812, 748648789922840, -11653783820, -93954, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 79}
  • id: 1379047
    {'charpoly_factorization': [[[-40927119862998082154938361178478345291313836091689065988096, -5796643916206763863320455269712138792256504898398044160, 361868546570796612118448345293074734223041702066176, 56362100447416987159570518498494622248786862080, -1163336240523794983750513093053483153655104, -171481765652796245119149362287741054272, 634197818111080987305858279866016, 213067434819550766131427491248, 1851674498472391866625328, -92921071564440046992, -1713489917390932, 724995776, 185918, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 83}
  • id: 1379048
    {'charpoly_factorization': [[[-977341093898240849496772552601218974476596515369469824000000, 1051484443866601588777319450469406027234699964240666112000, -228746655891592175888822232512560435675050428742512640, -9727534229203571563357895636963434033983653658624, 447965973316680493353150321466673658371106304, 13321423151602868369545432403000252925696, -153198011136542644232873839443614720, -4650889051328414568050963479296, 19859131174722496989939040, 670336104659398163024, -1057469451003024, -42778594448, 18418, 1], 1]], 'hecke_orbit_code': 94575592275444537, 'p': 89}
  • id: 1379049
    {'charpoly_factorization': [[[8789356185056720646549192188970906551751549335181717355364352, 2611494441877006258739354133566157264785234752644405264384, 303402618139178352118302661053858508054511193144950784, 16548320469637935223161166799362818940462042447872, 342876152698248598049589501736683255054663680, -4402102673688707093042832225226317873152, -270229511894595594663302240556181504, -1321141116362387754772380473344, 54127719144204693752276608, 451550238985070750480, -3951712010186944, -38447744328, 94312, 1], 1]], 'hecke_orbit_code': 94575592275444537, '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': 22, 'label': '825.6.a.v', 'level': 825, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 253017000
    {'hecke_orbit_code': 94575592275444537, 'n': 1, 'trace_an': 13}
  • id: 253017001
    {'hecke_orbit_code': 94575592275444537, 'n': 2, 'trace_an': -13}
  • id: 253017002
    {'hecke_orbit_code': 94575592275444537, 'n': 3, 'trace_an': -117}
  • id: 253017003
    {'hecke_orbit_code': 94575592275444537, 'n': 4, 'trace_an': 209}
  • id: 253017004
    {'hecke_orbit_code': 94575592275444537, 'n': 5, 'trace_an': 0}
  • id: 253017005
    {'hecke_orbit_code': 94575592275444537, 'n': 6, 'trace_an': 117}
  • id: 253017006
    {'hecke_orbit_code': 94575592275444537, 'n': 7, 'trace_an': -304}
  • id: 253017007
    {'hecke_orbit_code': 94575592275444537, 'n': 8, 'trace_an': -399}
  • id: 253017008
    {'hecke_orbit_code': 94575592275444537, 'n': 9, 'trace_an': 1053}
  • id: 253017009
    {'hecke_orbit_code': 94575592275444537, 'n': 10, 'trace_an': 0}
  • id: 253017010
    {'hecke_orbit_code': 94575592275444537, 'n': 11, 'trace_an': 1573}
  • id: 253017011
    {'hecke_orbit_code': 94575592275444537, 'n': 12, 'trace_an': -1881}
  • id: 253017012
    {'hecke_orbit_code': 94575592275444537, 'n': 13, 'trace_an': -986}
  • id: 253017013
    {'hecke_orbit_code': 94575592275444537, 'n': 14, 'trace_an': -610}
  • id: 253017014
    {'hecke_orbit_code': 94575592275444537, 'n': 15, 'trace_an': 0}
  • id: 253017015
    {'hecke_orbit_code': 94575592275444537, 'n': 16, 'trace_an': 3501}
  • id: 253017016
    {'hecke_orbit_code': 94575592275444537, 'n': 17, 'trace_an': -1476}
  • id: 253017017
    {'hecke_orbit_code': 94575592275444537, 'n': 18, 'trace_an': -1053}
  • id: 253017018
    {'hecke_orbit_code': 94575592275444537, 'n': 19, 'trace_an': 270}
  • id: 253017019
    {'hecke_orbit_code': 94575592275444537, 'n': 20, 'trace_an': 0}
  • id: 253017020
    {'hecke_orbit_code': 94575592275444537, 'n': 21, 'trace_an': 2736}
  • id: 253017021
    {'hecke_orbit_code': 94575592275444537, 'n': 22, 'trace_an': -1573}
  • id: 253017022
    {'hecke_orbit_code': 94575592275444537, 'n': 23, 'trace_an': -9084}
  • id: 253017023
    {'hecke_orbit_code': 94575592275444537, 'n': 24, 'trace_an': 3591}
  • id: 253017024
    {'hecke_orbit_code': 94575592275444537, 'n': 25, 'trace_an': 0}
  • id: 253017025
    {'hecke_orbit_code': 94575592275444537, 'n': 26, 'trace_an': 2652}
  • id: 253017026
    {'hecke_orbit_code': 94575592275444537, 'n': 27, 'trace_an': -9477}
  • id: 253017027
    {'hecke_orbit_code': 94575592275444537, 'n': 28, 'trace_an': -10920}
  • id: 253017028
    {'hecke_orbit_code': 94575592275444537, 'n': 29, 'trace_an': 11952}
  • id: 253017029
    {'hecke_orbit_code': 94575592275444537, 'n': 30, 'trace_an': 0}
  • id: 253017030
    {'hecke_orbit_code': 94575592275444537, 'n': 31, 'trace_an': 19096}
  • id: 253017031
    {'hecke_orbit_code': 94575592275444537, 'n': 32, 'trace_an': -11661}
  • id: 253017032
    {'hecke_orbit_code': 94575592275444537, 'n': 33, 'trace_an': -14157}
  • id: 253017033
    {'hecke_orbit_code': 94575592275444537, 'n': 34, 'trace_an': -1302}
  • id: 253017034
    {'hecke_orbit_code': 94575592275444537, 'n': 35, 'trace_an': 0}
  • id: 253017035
    {'hecke_orbit_code': 94575592275444537, 'n': 36, 'trace_an': 16929}
  • id: 253017036
    {'hecke_orbit_code': 94575592275444537, 'n': 37, 'trace_an': -39964}
  • id: 253017037
    {'hecke_orbit_code': 94575592275444537, 'n': 38, 'trace_an': -1574}
  • id: 253017038
    {'hecke_orbit_code': 94575592275444537, 'n': 39, 'trace_an': 8874}
  • id: 253017039
    {'hecke_orbit_code': 94575592275444537, 'n': 40, 'trace_an': 0}
  • id: 253017040
    {'hecke_orbit_code': 94575592275444537, 'n': 41, 'trace_an': 35184}
  • id: 253017041
    {'hecke_orbit_code': 94575592275444537, 'n': 42, 'trace_an': 5490}
  • id: 253017042
    {'hecke_orbit_code': 94575592275444537, 'n': 43, 'trace_an': 96}
  • id: 253017043
    {'hecke_orbit_code': 94575592275444537, 'n': 44, 'trace_an': 25289}
  • id: 253017044
    {'hecke_orbit_code': 94575592275444537, 'n': 45, 'trace_an': 0}
  • id: 253017045
    {'hecke_orbit_code': 94575592275444537, 'n': 46, 'trace_an': -4120}
  • id: 253017046
    {'hecke_orbit_code': 94575592275444537, 'n': 47, 'trace_an': -34984}
  • id: 253017047
    {'hecke_orbit_code': 94575592275444537, 'n': 48, 'trace_an': -31509}
  • id: 253017048
    {'hecke_orbit_code': 94575592275444537, 'n': 49, 'trace_an': 14557}
  • id: 253017049
    {'hecke_orbit_code': 94575592275444537, 'n': 50, 'trace_an': 0}
  • id: 253017050
    {'hecke_orbit_code': 94575592275444537, 'n': 51, 'trace_an': 13284}
  • id: 253017051
    {'hecke_orbit_code': 94575592275444537, 'n': 52, 'trace_an': -39002}
  • id: 253017052
    {'hecke_orbit_code': 94575592275444537, 'n': 53, 'trace_an': -22984}
  • id: 253017053
    {'hecke_orbit_code': 94575592275444537, 'n': 54, 'trace_an': 9477}
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