Embedded newform data - 14.16.c.a.9.4

Formats: - HTML - YAML - JSON - 2024-05-23T22:19:35.514151

• 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_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': 3584, 'analytic_conductor': 19.977090713988858, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 7, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 3, 'char_orbit_label': 'c', 'char_order': 3, 'char_parity': 1, 'char_values': [14, 3, [3], [1]], 'cm_discs': [], 'conrey_index': 9, 'dim': 10, 'field_disc': -117487454599798669637698941808333100238103232425242585747059761200, 'field_disc_factorization': [[-1, 1], [2, 4], [3, 5], [5, 2], [13, 2], [17, 2], [24183536081, 2], [205707695156932889, 2]], 'field_poly': [120052637231856930389048520650625, 238948900825518555440992768500, 531639154391012701500584575, 130403899669863282233290, 266968630608932668831, 67517626050179350, 100086056086567, 10251836788, 11041039, -2, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[3, [43730929878318859578428185822355625, 75430897314295115334897224452125, 127852211206531957384714851675, 21709953086608883377889010, 15895642904482576081509, 1176939196031463975, 1475209864305117, 62709703674, 46514011, -1979, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 137707388942, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 145723627929600, 'hecke_ring_index_factorization': [[2, 18], [3, 3], [5, 2], [7, 7]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 7, 3, 1, 3, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '14.16.c.a', 'level': 14, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 7], 'level_radical': 14, 'minimal_twist': '14.16.c.a', 'prim_orbit_index': 3, 'qexp_display': 'q+(-2^{7}-2^{7}\\beta _{1})q^{2}+(-396\\beta _{1}-\\beta _{2}+\\cdots)q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 5, 'rm_discs': [], 'sato_tate_group': '15.2.3.c3', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '14.16.c', 'trace_display': [-640, 1979, 300953, 4054316], 'trace_hash': 1511512977675749899, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.004', 'prec': 17}, {'__RealLiteral__': 0, 'data': '8.866', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.275', 'prec': 17}, {'__RealLiteral__': 0, 'data': '321.727', 'prec': 24}, {'__RealLiteral__': 0, 'data': '322.709', 'prec': 24}, {'__RealLiteral__': 0, 'data': '21016.024', 'prec': 30}], 'trace_zratio': 0, 'traces': [10, -640, 1979, -81920, 300953, -506624, 4054316, 20971520, -17367046, 38521984, 14189887, 32423936, -772602348, -815024000, 1426775646, -1342177280, -145564295, -2222981888, 3550131629, -9861627904, -9326509885, -3632611072, 9869524537, 4150263808, -51839554204, 49446550272, -342946209778, 37897158656, -165255956188, -91313641344, 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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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-0.43480779992807644, -0.15490530106336992, -0.2311539620089756, -0.4246404743265925, -0.45452004803829044, -0.23364819901454642, -0.13070443761098083, -0.46984090598844913, -0.13396732356507318, -0.25516148990549503, -0.3434219881310582, 0.019834101710671924, -0.43753329814937947, -0.11663248179699444, -0.05450409021649627], 'char_orbit_index': 3, 'conrey_index': 9, 'dual_conrey_index': 11, 'dual_embedding_index': 4, 'dual_embedding_m': 9, 'embedding_index': 4, 'embedding_m': 4, 'embedding_root_imag': -1347.942953211433, 'embedding_root_real': 778.23522688888, 'hecke_orbit': 1, 'hecke_orbit_code': 137707388942, 'label': '14.16.c.a.9.4', 'level': 14, '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': 3584, 'analytic_conductor': 19.977090713988858, 'char_conductor': 7, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 3, 'char_orbit_label': 'c', 'char_order': 3, 'char_parity': 1, 'char_values': [14, 3, [3], [1]], 'conrey_index': 9, 'cusp_dim': 56, 'dim': 20, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 137707388942, 'hecke_orbit_dims': [10, 10], 'label': '14.16.c', 'level': 14, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 7], 'level_radical': 14, 'mf_dim': 64, 'mf_new_dim': 20, 'num_forms': 2, 'prim_orbit_index': 3, 'relative_dim': 10, 'sturm_bound': 32, 'trace_bound': 2, 'trace_display': [0, 4374, 311922, 6429592], 'traces': [20, 0, 4374, -163840, 311922, 106496, 6429592, 0, -62872460, 37117952, 10784478, 71663616, -403194072, -403476480, 1880445436, -2684354560, -3347277582, 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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: 1672135
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 9, 'target_dim': 10, 'target_embedding_index': 4, 'target_hecke_orbit_code': 137707388942, 'target_is_minimal': True, 'target_label': '14.16.c.a.9.4', 'target_level': 14, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 16}
  • id: 1672136
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 37, 'target_dim': 10, 'target_embedding_index': 4, 'target_hecke_orbit_code': 18014811094777982, 'target_is_minimal': False, 'target_label': '126.16.g.e.37.4', 'target_level': 126, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 16}
  • id: 1672137
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 2, 'target_hecke_orbit_code': 40532396914770018, 'target_is_minimal': False, 'target_label': '98.16.a.j.1.2', 'target_level': 98, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '7.2', 'twisting_conrey_index': 2, 'weight': 16}
  • id: 1672138
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 67, 'target_dim': 10, 'target_embedding_index': 2, 'target_hecke_orbit_code': 54043333235834978, 'target_is_minimal': False, 'target_label': '98.16.c.m.67.2', 'target_level': 98, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 16}
  • id: 1672139
    {'conductor': 7, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 11, 'target_dim': 10, 'target_embedding_index': 4, 'target_hecke_orbit_code': 137707388942, 'target_is_minimal': True, 'target_label': '14.16.c.a.11.4', 'target_level': 14, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '7.4', 'twisting_conrey_index': 4, 'weight': 16}
  • id: 1672140
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 1, 'target_dim': 5, 'target_embedding_index': 4, 'target_hecke_orbit_code': 45035996542140514, 'target_is_minimal': False, 'target_label': '98.16.a.k.1.4', 'target_level': 98, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 16}
  • id: 1672141
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 79, 'target_dim': 10, 'target_embedding_index': 2, 'target_hecke_orbit_code': 54043333235834978, 'target_is_minimal': False, 'target_label': '98.16.c.m.79.2', 'target_level': 98, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 16}
  • id: 1672142
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 9, 'source_dim': 10, 'source_embedding_index': 4, 'source_hecke_orbit_code': 137707388942, 'source_is_minimal': True, 'source_label': '14.16.c.a.9.4', 'source_level': 14, 'target_conrey_index': 109, 'target_dim': 10, 'target_embedding_index': 4, 'target_hecke_orbit_code': 18014811094777982, 'target_is_minimal': False, 'target_label': '126.16.g.e.109.4', 'target_level': 126, 'twist_class_label': '14.16.c.a.9.4', 'twist_class_level': 14, 'twisting_char_label': '21.11', 'twisting_conrey_index': 11, 'weight': 16}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 58125
    {'charpoly_factorization': [[[16384, 128, 1], 5]], 'hecke_orbit_code': 137707388942, 'p': 2}
  • id: 58126
    {'charpoly_factorization': [[[43730929878318859578428185822355625, 75430897314295115334897224452125, 127852211206531957384714851675, 21709953086608883377889010, 15895642904482576081509, 1176939196031463975, 1475209864305117, 62709703674, 46514011, -1979, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 3}
  • id: 58127
    {'charpoly_factorization': [[[421037071354195274656734521006399779085626972265625, -18576095315228329398906085373301738343304765625, 1112459953901268922629703276627148213109375, 10585850239325007687949651403829506250, 249100527017428832731070455903125, -288177218858613804849933375, 6631142617935261329725, -11414991893674070, 147500076519, -300953, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 5}
  • id: 58128
    {'charpoly_factorization': [[[2411865032257058775038130904326570702735480588505508642005857943, -2059681158346426843999592764752543798600009652994996230316, 794492974079942767232212416108174099448620582531285, 87967865971672123245537277963472747286645488, -244260638145878374216706105907578272138, 169041193204839419176371940598520, -51449704787250035521831366, 3902858949602838512, 7424688886755, -4054316, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 7}
  • id: 58129
    {'charpoly_factorization': [[[1970855314863189965238059455985954459853641401057555453820701638526688228460225, -66297988866308015370361578454146309114730066399723869971279141167737495, 2605427903812575018175376475752735477867429513015424831350106339, -27017880937721635530441829620317843483556287573123414190, 718240782723126721152936610889521300214128183821, -3837007537815234228026921418097960133853, 155886964311828698450579445382381, -334212212446534456338166, 14319408792027291, -14189887, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 11}
  • id: 58130
    {'charpoly_factorization': [[[727020489120397219596407513876286423458400, 3061840224729680949975467103922320, -37828164772013901444054896, -103800355267236264, 386301174, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 13}
  • id: 58131
    {'charpoly_factorization': [[[42678175868480141322895697651886397322016032784354976250596956921093501346144889705625, 4067136369567710442320134694008499836021346912980550557775943173054191094804775, 417807828099345306041392921196316255571077941287227569199622614285079839, -2949144871033916313969657031668349876631075930122934425172436054, 18092054453611902883994396836899257314115012597123706261, -24385029440392511632414625158844779858987054143, 28139739490504206295896793812979845949, -10024162315763982619934401846, 5330661804775905351, 145564295, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 17}
  • id: 58132
    {'charpoly_factorization': [[[173306355152592246091949350125999670681053334829771554735664618520415111107255490171390869675625, 225576169010107783378530376180467572974919073063874883603288569226737526065899437300875, 268750899239513089366406550759618397926177875072949286870653335527511158725075, 69023733346069528376565329005483410165810898419434184213901744496310, 28906274552317814171169381043822728271313851540376030395461, 1633866273401761438512651482399538659982363792441, 1609482565236894372515351724491126474685, 36908398411571486034985422174, 56641387259663817315, -3550131629, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 19}
  • id: 58133
    {'charpoly_factorization': [[[124532845518411432089410467895172045439194099400944034739758140847582373537541367903048749275443201, 186387672761287618588429648758695172277597144341147597322546393403676331026001935455385183, 374241377850136572707147562283435067226180814029365484045514792316226620629883115, -161035704551243984542365887834654021939202244911818515455285491985295866, 58985162503762367046452327012934735510209759076502176930953181, -7393515576045105101402545326513654107824517035838211, 783343053612963665174459722069438745434621, -8922573793150922296280896440946, 923469080976709732515, -9869524537, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 23}
  • id: 58134
    {'charpoly_factorization': [[[-368221760411075155981760909312410914920048777870832672, 71456725960588617713625117839946614585830800, -852021071626069295532082880694192, -18039998757510408638696, 82627978094, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 29}
  • id: 58135
    {'charpoly_factorization': [[[6929711133816660661289188796200560418418696280801708985725343235957390424969176831934611000794721107790223225, 838233509038412451060138655929848506795189631761826503172583020508206126640421026068386881021052365, 76273494734678023749625967011527672054343831220872495285531878210580100927785587800446131, 2740864830874106006104128470271136556202576515619182743083239009214643466642298, 73334740592462554574641780973699816736989359154628086469184441225285, 605259790921699828347330989424418976179460462756536217823, 4538221025252153675633716725464501418084162669, 13042530978602647696512913871748482, 67983505079855301520995, 106825666677, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 31}
  • id: 58136
    {'charpoly_factorization': [[[39107812544820101320824166417419458211259420398372130044104399352453179465381793299817346866528711898210930419671809, 67219428201217300148112491619190762334950842096518801831055170971522594626022283756303842214494826639851, 1263647740812467221291272134104096561735562541755314925670490027741033295968215063766791497535, 2396321732457270600073417750137891413024926485255713693098275610769273411219837298, 33728903761739866916795606624852554317471432789181303455667038316597773, 57565894546686164962337160035098572244491088905929565312717, 220881014561086598205041251366481877032657633037, 158675341162742124604680953070515634, 705544481819038961079807, 596799401515, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 37}
  • id: 58137
    {'charpoly_factorization': [[[5872888603263266242212306083435451170634517100237639984544, -90148751545489239798966758237320016060506031472, -914389998473187798090102429894911376, -2151507446044511533523496, -878490594870, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 41}
  • id: 58138
    {'charpoly_factorization': [[[-299226135586549993752545905569401598075441168852446509552640, 1876810202434440929861653326020158478159859033344, -2883922685525555162624730938061548672, -1005786071562162302315360, 2652558286172, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 43}
  • id: 58139
    {'charpoly_factorization': [[[2905938422350523403630419221244993562235986306207093738008531904889203272971982576968588471961042514722551883686968536705625, -6617007418234613359185084229050485653984021540935446516442488848346199590208039980256648276008132353115061090525, 10415414167403144577213128278937287475002102965742276504998365843711285632615333488733237473021455379, -9082752779263137732060305393534829180082137356785059797667080288137313044281241842341754, 5958765328682207071547097359049390595636755394732788125712919062321690393381, -2206535326289345222093399544602060618085448412661044461288173423, 688633182444827578256812676723924106957189238403949, -112586165149734804276184501339445618946, 32361670181604109316142051, -4284391851525, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 47}
  • id: 58140
    {'charpoly_factorization': [[[247601630442262717208885066222516335015152170464731543607193304401835680783756929681891762748486219479154650014462080599705335129, 75213181625647622004452746513145633665794985282818330631480899310809078457559233059830020290428505905862392846770023, 30703929664952502907075575713177139079608514012546181754665015800263845445484286632924504823455613177343, 2103118437753786561274462938636605285541771091920734529818025776851771531347371782873814154, 867676089103877125737747680562716463039073133702321146019445109908514708755285, 48366485222348549708141016220239030115861458524264382482746273569, 17588937731871933703181980690607555802710768067382845, 422553319119836462078163912068831877354, 158966901301869414978597927, 4037801378823, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 53}
  • id: 58141
    {'charpoly_factorization': [[[769933899666402023972594765889312980982200852961702545337276752182742288864339594968873949958270465006298490782721239607396958305625, -266606497460997040622192635393893907559735371872044952563142849784869736413795103954324621208057795668654557011138071275, 99404844732194008745919138933923634642755968920520661477239270309593788982294252146040157415808354378760059, 266883527907893196990351526826597431843595758766179893064178098649828101258069636005036768354, 438531225148927510840364618269133402838230855821848141093835413454711998681160341, -7246082013670539758259017725899051716616951652857227503417407920529, 1298284745835388459394600834038678279634685322954476637, -8573042392260064171800598293642916944374, 1283186265118505334600114603, -6081930248483, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 59}
  • id: 58142
    {'charpoly_factorization': [[[12613530789254824392647249120285677520304407942736745241944742896279351411745383333921805394672407534104262566591579848295609755228225, 2472434975424913571376279011462472911098838368916548048499544438703512992432652271341166188682707540057642858274580632395, 418927826584303436984575267074104695052145550839939058723656389943966146849069158441844936321664815811263679, 22683871674073153289206626371345036625833009703318876264005040212673273713496576502226392462770, 1407911337494862354596811195246966711591350454343320786734370079274422463494188109, 19066108059369037783452351473918871525237958330850326759600348450029, 1754648015361185845293335429676779609511699153487835661, 3697456364360136158957724717042736014962, 2249663454048320891972781759, -29484338931189, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 61}
  • id: 58143
    {'charpoly_factorization': [[[6156014305739880622008619346732266331889416510707819388503144357251460763600213263310257903762035198199156180499097398493557103847225, -1529587327070854111581379053387977028467425774796472021494294126666255060438742072505297184786200277486562216839562521515, 368591738268925118978669674931029863138681903351694736835329145784893365243049965143011484308569139560404011, -17335629418506519607622539425011754164653767414507989972800554791926197891662640469857277767758, 1828199811863502884548207931994119270324080392048673637266244203818892757845948949, 7494093172240440724142697921060406201186110563604259336904392215039, 7919556868929138861776925185184765880308805200544437245, 918348855029202776817877665800045298394, 2927524625567877369876598779, 2851190345117, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 67}
  • id: 58144
    {'charpoly_factorization': [[[157949741489796270484122683919756854190623790473051817067569959731200, -14052577992475407455460096866336050126299344310555549696, 382760570467763711110635750824462178659328, -1042999503369220441467606080, -95084863966928, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 71}
  • id: 58145
    {'charpoly_factorization': [[[166724390573276932600187737885490781421494262848891923920788060595214803494667154784678162070401224476756678409514150667009315457033740225, 21820374862632070992727603066678379508640967384473924324082468714905898353441126491896631609151210369361735797566262470819035, 3343041180142911086766641768276153999860617713848218321279532062236174645822385789456851100449030841028678731471, -52104271649459250206871350824437164598980890550732102066488313654168370824636098218049170816876446, 2071420695977514730482049158887846513419444503347818762799823547526539238918890168301, -13735760473173561396113502097448199277464527501276899334042034570843603, 596676988667448101888465926904994073138198589052994634285, -6446783955272846375870847500739603184702622, 66485246205860635516691847951, -284202883487269, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 73}
  • id: 58146
    {'charpoly_factorization': [[[18186467326140667150317489962491125884197812502707534389618271321655855475759795003721202225105171220918213095876111656015400793409449390625, -8844395815570053790918521472569454545002578077022065582249796251945519532636973020570078777163269542590093138316166220517500625, 4242191591581862175517692970083540106047050499789525912005431066265372809243171719410147921020403123770849397383275, -29108586211505401429036585986016770527113647067949405049267121775850238468900444390924835354747440410, 295692569705917777413100812810045594648951921104770756190097729337647165630110450374429, -1540513329075063307748810995349784995474705393077616096180086151628440499, 11917016523363039031320523169235485616146369072583942586269, -54066609522306173898585365282740271785727026, 238657864643900521306247162403, -536529323488905, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 79}
  • id: 58147
    {'charpoly_factorization': [[[-17334996395105355726100158258051139907579411353957410982537464524620800, -496781840946885435105403844619270137206770957163505403648, -1599043527920326632634965628072681552463232, 55685215605535730254055168608, 474820975063708, 1], 2]], 'hecke_orbit_code': 137707388942, 'p': 83}
  • id: 58148
    {'charpoly_factorization': [[[8585940274626872339315073833548247099490910950031905334088721193419218159204927352132673110787659500625427169608944926941551231327890094509025, -381060120675563919180275984068499629887474832754491361692775112071181325688331815012516508828656810897495636546443213627327050165, 11685355471466074733050379717386862919176423594433577704485169468607770916263205109959437047629756610664461166066639, -187554575789428062486375047256428644278810911610422755693197270738004847365636506223045329418162175166, 2210986906995415147407645526115855536667328867434160518236964585114086969736897862793293, -14745451187751829800930459541316346904601176557919082467264803576810754947, 70600999555831510509804541112679191315174884421466293460333, -74429386959134991985393525354403319350158398, 265344894530043186978280095471, -160148042721333, 1], 1]], 'hecke_orbit_code': 137707388942, 'p': 89}
  • id: 58149
    {'charpoly_factorization': [[[-10827780343549122035973837075198913966295591589952633405774762659394152800, -42037766244499026286858881869457907550004257453635895942000, 220793439208399638268233317417430011636680432, 1297574509585620719775450193240, 2028565790926234, 1], 2]], 'hecke_orbit_code': 137707388942, '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': 3, 'hecke_orbit': 1, 'label': '14.16.c.a', 'level': 14, 'portrait': 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', 'weight': 16}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 24220000
    {'hecke_orbit_code': 137707388942, 'n': 1, 'trace_an': 10}
  • id: 24220001
    {'hecke_orbit_code': 137707388942, 'n': 2, 'trace_an': -640}
  • id: 24220002
    {'hecke_orbit_code': 137707388942, 'n': 3, 'trace_an': 1979}
  • id: 24220003
    {'hecke_orbit_code': 137707388942, 'n': 4, 'trace_an': -81920}
  • id: 24220004
    {'hecke_orbit_code': 137707388942, 'n': 5, 'trace_an': 300953}
  • id: 24220005
    {'hecke_orbit_code': 137707388942, 'n': 6, 'trace_an': -506624}
  • id: 24220006
    {'hecke_orbit_code': 137707388942, 'n': 7, 'trace_an': 4054316}
  • id: 24220007
    {'hecke_orbit_code': 137707388942, 'n': 8, 'trace_an': 20971520}
  • id: 24220008
    {'hecke_orbit_code': 137707388942, 'n': 9, 'trace_an': -17367046}
  • id: 24220009
    {'hecke_orbit_code': 137707388942, 'n': 10, 'trace_an': 38521984}
  • id: 24220010
    {'hecke_orbit_code': 137707388942, 'n': 11, 'trace_an': 14189887}
  • id: 24220011
    {'hecke_orbit_code': 137707388942, 'n': 12, 'trace_an': 32423936}
  • id: 24220012
    {'hecke_orbit_code': 137707388942, 'n': 13, 'trace_an': -772602348}
  • id: 24220013
    {'hecke_orbit_code': 137707388942, 'n': 14, 'trace_an': -815024000}
  • id: 24220014
    {'hecke_orbit_code': 137707388942, 'n': 15, 'trace_an': 1426775646}
  • id: 24220015
    {'hecke_orbit_code': 137707388942, 'n': 16, 'trace_an': -1342177280}
  • id: 24220016
    {'hecke_orbit_code': 137707388942, 'n': 17, 'trace_an': -145564295}
  • id: 24220017
    {'hecke_orbit_code': 137707388942, 'n': 18, 'trace_an': -2222981888}
  • id: 24220018
    {'hecke_orbit_code': 137707388942, 'n': 19, 'trace_an': 3550131629}
  • id: 24220019
    {'hecke_orbit_code': 137707388942, 'n': 20, 'trace_an': -9861627904}
  • id: 24220020
    {'hecke_orbit_code': 137707388942, 'n': 21, 'trace_an': -9326509885}
  • id: 24220021
    {'hecke_orbit_code': 137707388942, 'n': 22, 'trace_an': -3632611072}
  • id: 24220022
    {'hecke_orbit_code': 137707388942, 'n': 23, 'trace_an': 9869524537}
  • id: 24220023
    {'hecke_orbit_code': 137707388942, 'n': 24, 'trace_an': 4150263808}
  • id: 24220024
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