Embedded newform data - 1045.4.a.c.1.5

Formats: - HTML - YAML - JSON - 2024-04-19T07:25:20.263034

• 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': 16720, 'analytic_conductor': 61.656995955998944, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[5, 1], [11, 1], [19, -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': [1045, 1, [837, 761, 496], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 20, 'field_disc': 1177880659565199422764711534361543717328562628234712090932295396734197565127872, 'field_disc_factorization': [[2, 6], [1009, 1], [18005737199, 1], [19327310467, 1], [52414062282683061885553703532600993579965462214106159, 1]], 'field_poly': [150528, -4782848, -47350496, 411232, 122325928, 28436356, -102801526, -23777633, 42786958, 7570653, -9914845, -1160501, 1317797, 95592, -101844, -4345, 4500, 103, -105, -1, 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, [150528, 4782848, -47350496, -411232, 122325928, -28436356, -102801526, 23777633, 42786958, -7570653, -9914845, 1160501, 1317797, -95592, -101844, 4345, 4500, -103, -105, 1, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007199321850901, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 16, 'hecke_ring_index_factorization': [[2, 4]], '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': True, 'label': '1045.4.a.c', 'level': 1045, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [5, 11, 19], 'level_radical': 1045, 'minimal_twist': '1045.4.a.c', 'prim_orbit_index': 1, 'qexp_display': 'q-\\beta _{1}q^{2}+\\beta _{5}q^{3}+(3+\\beta _{2})q^{4}-5q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 20, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1045.4.a', 'trace_display': [-1, -8, -100, 49], 'trace_hash': 2216864655097327626, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '14.670', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '635.472', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '42647.714', 'prec': 30}], 'trace_zratio': 0, 'traces': [20, -1, -8, 51, -100, -54, 49, 9, 146, 5, -220, -59, 60, -89, 40, 275, -155, 45, 380, -255, 105, 11, -154, -397, 500, 176, -206, 155, -305, 270, -759, -254, 88, -565, -245, 705, 698, -19, -758, -45, 547, 106, -925, -561, -730, -254, -681, -540, 213, -25, -899, 889, -419, -2241, 1100, -2473, -152, -1440, -2829, 295, -959, 1575, -426, 93, -300, 594, -1020, -4218, 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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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[0.17075005158010903, 0.0], [-0.0697550838229297, 0.0], [-0.00464866331291787, 0.0], [-0.18910935849756877, 0.0], [1.0628842014552982, 0.0], [-0.21975138060342891, 0.0], [0.0814073561610767, 0.0], [-1.1768589947217456, 0.0], [-0.7737517601931039, 0.0], [1.3483463719936728, 0.0], [0.0006909431427625343, 0.0], [2.705559565542982, 0.0], [1.2729771537427137, 0.0], [0.22955741659412, 0.0], [0.7616082689209077, 0.0], [0.07595109380880191, 0.0], [-0.29523579517585, 0.0], [-0.701732088507577, 0.0], [-0.008622145979923971, 0.0], [0.10581765790038446, 0.0], [-0.7511313519570237, 0.0], [-0.03412273540005161, 0.0], [-0.31036042835116345, 0.0], [0.8315312780913474, 0.0], [0.008477413733802217, 0.0], [-0.12586342991250948, 0.0], [-0.010539316572276733, 0.0], [0.8800120743599182, 0.0], [0.032787356422166715, 0.0], [-1.3884863421995943, 0.0], [0.08865602072741344, 0.0]], 'angles': [-0.33293213723207105, -0.19797942316327885, None, -0.04780495056934916, None, -0.22173511712744018, -0.291007343666211, 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-0.1129529201007025, -0.17216728784770957, -0.15893894407716527, -0.2267487725542253, -0.17325882267656847, -0.19299447506778664, -0.15758910496099224, -0.2192679654074116, -0.11553563477190625, -0.2623067287437417, -0.2551188066251479, -0.30566808895915865, -0.3357815270664329, -0.2650713595483164, -0.1322500660576494, -0.3070563760950316, -0.18175682867509968, -0.17748814907296873, -0.3721303843622862], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 5, 'dual_embedding_m': 5, 'embedding_index': 5, 'embedding_m': 5, 'embedding_root_imag': 0.0, 'embedding_root_real': 2.816068855583185, 'hecke_orbit': 3, 'hecke_orbit_code': 9007199321850901, 'label': '1045.4.a.c.1.5', 'level': 1045, 'weight': 4}
• 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': [[[[5, -1], [11, -1], [19, -1]], 20, 1], [[[5, 1], [11, 1], [19, -1]], 21, 2], [[[5, -1], [11, 1], [19, 1]], 22, 1], [[[5, 1], [11, 1], [19, 1]], 23, 1], [[[5, -1], [11, 1], [19, -1]], 24, 1], [[[5, -1], [11, -1], [19, 1]], 22, 1], [[[5, 1], [11, -1], [19, 1]], 23, 1], [[[5, 1], [11, -1], [19, -1]], 25, 1]], 'ALdims': [23, 21, 23, 25, 22, 24, 22, 20], 'Nk2': 16720, 'analytic_conductor': 61.656995955998944, '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': [1045, 1, [837, 761, 496], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 356, 'dim': 180, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 67109909, 'hecke_orbit_dims': [1, 20, 20, 22, 22, 23, 23, 24, 25], 'label': '1045.4.a', 'level': 1045, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [5, 11, 19], 'level_radical': 1045, 'mf_dim': 364, 'mf_new_dim': 180, 'num_forms': 9, 'plus_dim': 94, 'prim_orbit_index': 1, 'relative_dim': 180, 'sturm_bound': 480, 'trace_bound': 2, 'trace_display': [0, 0, -20, 0], 'traces': [180, 0, 0, 720, -20, -136, 0, 24, 1676, 0, 0, -128, 0, -128, 0, 2824, 0, 1024, 0, -200, -64, 0, -552, -152, 4500, 1504, -528, 0, -56, 560, -176, 2152, 0, 376, -80, 9192, 0, -456, 360, 0, 568, 1864, -1520, 616, 780, -1968, -2688, 1880, 7964, 0, -3280, -3672, -256, 2304, -440, 584, 0, -2648, 2464, 0, -184, 1712, 968, 8672, -320, 0, -384, 5248, 3584, 1960, 896, 8840, -768, 920, 0, 0, -880, 4808, -464, -1920, 8420, 1472, 2128, 8520, 1120, -312, 9640, 0, -2072, 0, 2448, -10272, -11664, -352, 0, 4888, -1184, -6344, 0, 18000, 840, 10248, -2192, 11688, 2080, -10680, -496, -7680, 1448, 0, 4960, -12672, -3168, 0, -960, -656, -11808, -13288, -168, 6720, 21780, 9400, 13648, 6680, -500, -1200, -1600, 12792, -1152, -5240, -992, 0, -1064, 1488, 0, -18312, -6512, -5096, 3920, -1280, 5664, 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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

  
  {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 20, 'source_embedding_index': 5, 'source_hecke_orbit_code': 9007199321850901, 'source_is_minimal': True, 'source_label': '1045.4.a.c.1.5', 'source_level': 1045, 'target_conrey_index': 1, 'target_dim': 20, 'target_embedding_index': 5, 'target_hecke_orbit_code': 9007199321850901, 'target_is_minimal': True, 'target_label': '1045.4.a.c.1.5', 'target_level': 1045, 'twist_class_label': '1045.4.a.c.1.5', 'twist_class_level': 1045, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1418850
    {'charpoly_factorization': [[[150528, 4782848, -47350496, -411232, 122325928, -28436356, -102801526, 23777633, 42786958, -7570653, -9914845, 1160501, 1317797, -95592, -101844, 4345, 4500, -103, -105, 1, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 2}
  • id: 1418851
    {'charpoly_factorization': [[[353918232320, -5680081523264, -3347090800224, 4981234806264, 2186993166324, -1556721423766, -458826991589, 226203325202, 48148768465, -17546651366, -2985194551, 780417038, 115594664, -20368658, -2784185, 306356, 40006, -2446, -311, 8, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 3}
  • id: 1418852
    {'charpoly_factorization': [[[5, 1], 20]], 'hecke_orbit_code': 9007199321850901, 'p': 5}
  • id: 1418853
    {'charpoly_factorization': [[[4024373426954008883200, 5191797700841582378624, 685795057684611620800, -841856874575110470832, -147920954069926106080, 34380181686418242504, 3799704075495518456, -630848237624266849, -37091233561933415, 5932103950132976, 163776804213452, -31019508355629, -265383501723, 93106689223, -333682289, -157745180, 1820196, 138798, -2336, -49, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 7}
  • id: 1418854
    {'charpoly_factorization': [[[11, 1], 20]], 'hecke_orbit_code': 9007199321850901, 'p': 11}
  • id: 1418855
    {'charpoly_factorization': [[[3046492599122316893093298171392, -35467819931676362186220079360, -74300043222784604711031277792, 386817135833781240406554320, 598636279593690979309935596, 2916618731145473090112004, -2131650087283216402681897, -24501763957113825996808, 3709985075379954373612, 50370927825104373604, -3617239721761390826, -47841248510126736, 2120772112189691, 24375754318106, -763260295368, -6868131904, 165001888, 1007666, -19689, -60, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 13}
  • id: 1418856
    {'charpoly_factorization': [[[-119504086482881592830950153760256, -70738821674998773054420069594752, -4301022412307181208096707307776, 1926850934299151152827875707920, 355446682991014624072007346928, 23988241227482462991766038384, 597645843576231440174723752, -7652869115295172608845895, -663783487980964280789455, -6534609629940656370517, 216500326160174887149, 4292748483516459781, -25090591437229807, -1018170693817862, -878851574870, 119101933922, 458715080, -6866284, -37646, 155, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 17}
  • id: 1418857
    {'charpoly_factorization': [[[-19, 1], 20]], 'hecke_orbit_code': 9007199321850901, 'p': 19}
  • id: 1418858
    {'charpoly_factorization': [[[-795924092471592579364915132501137447936, -21968958473004205459172074715732744192, 1819995007809605630893761813951198832, 51972148228098543857736933443766816, -1018671031119808614888638276635224, -35283255310921049986444469541416, 224079571296940251164277030991, 11622513348086144948238570692, -11055843553345524353910566, -2186382942901275929301550, -4141268079099970090942, 249805568519339824226, 901994866106385512, -17524813687293420, -82984003188875, 731292883768, 4032188455, -16504574, -100272, 154, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 23}
  • id: 1418859
    {'charpoly_factorization': [[[-234403279554479059470872899238511151104, 171160958417621544772809045802973258240, -5987503084008052463291599935023736992, -522862955855661119759000822633426640, 6319480342164288224325228169726272, 679212801138301727026909803824088, 7144891783240668025804879553902, -153944969450902470925003505445, -3293918894993992408442235569, -1618868408040581291230223, 386217331109725399157303, 2325647289116521830021, -14236007951392198087, -163547875866376954, 47647259150696, 4676032227598, 7823143432, -61243026, -163378, 305, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 29}
  • id: 1418860
    {'charpoly_factorization': [[[-223792809231766112991281801305137033216, -217745886263919466272951338701197913088, -30974971471679243119369660807711625856, -438638244078135858385323837192318400, 67982354482690194794073500013766752, 2290704203368564427510080941939312, -17033724876942077181364596415688, -1508724408202290429007106500612, -13109769515196156935273633526, 155347059204227678814963941, 2238016147167968142215543, -2823333420167169825150, -128062377053705599832, -239407522451168767, 3041737153480207, 11282144957771, -24953735237, -162266427, -44159, 759, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 31}
  • id: 1418861
    {'charpoly_factorization': [[[150541542137565408350555094929458779027505152, -23596310023602737593915021538722715980619776, 349415285521529248056413415626782236575744, 7779157407499481174765339846431257192960, -160396346633617706337307972777239671552, -509347052937486400675131864292006272, 21935429573902266607993884334769568, -24607914814966038605019838281448, -1387272263007987522541035554260, 4203011994325183511013741602, 45470916724431498921706291, -197974532462972213366226, -762920764278959778019, 4553149741474022836, 5174225246063838, -54483998468012, 12642672774, 316637386, -312449, -698, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 37}
  • id: 1418862
    {'charpoly_factorization': [[[2624384601694445155155934909587819126720737280, -225987036757719930143488948947590253388962816, 6337003789259252607247957500969352228753792, -42957092516412009051110136594711387442880, -861950223812908245216022722175601622496, 11731809202603314673453186812521448912, 37690197376626924560204960292680152, -919355980050932846590820312971028, -306611255149615950310786178058, 35512663930398878770058925499, -25140970433213694781903813, -777523966730033443188131, 932547119875535026397, 10099638478816682665, -14861270048132789, -76997085769720, 126230571864, 317760051, -556361, -547, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 41}
  • id: 1418863
    {'charpoly_factorization': [[[578517154206248353477316531845481499168473088, 117506382281830347904565229271342570953711616, 8111636131449021096493776854392967339724160, 263847382538899395731273279289905478143360, 4291485684167523279585321780575895829936, 27869158260511918084184835046458298296, -112605916954166621110589891468556636, -2664083360195596781144763841654882, -9620729376342571225331875809358, 51104005445183996666824108007, 429215732452284819597293463, 181551076038994034116675, -6144935080342959565019, -13627551057269983988, 35083514954320342, 141754863232579, -33251386025, -600377497, -380677, 925, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 43}
  • id: 1418864
    {'charpoly_factorization': [[[-3044497034236804275896717857587997889726545920, -268947412057800328242843906210948866468794368, -965009091807559416718161131816679440891392, 131625880353765265913578258462103453840192, 569279396755315925639287659144976910336, -23290482462915820215871561205201331472, -66452464576770120188475767621611728, 1836520166246143754109663316863084, 3180635666836043065843119567880, -70972243949612608140721790535, -91076731302860431980518799, 1497140250975752255538996, 1729767684511571039506, -18117831175987435065, -21240588169374837, 125100222288906, 156842300844, -456486238, -620460, 681, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 47}
  • id: 1418865
    {'charpoly_factorization': [[[-58601804658383261802381190026645693593296896, 17877031941869764979244990311483873052531712, 1090997352168296674861253405479755928489216, -18053045640328314692262099584986538952384, -1330903240825747299286740173915278798960, -1499977995913376072705301209437847032, 430646498788072696973633285292248394, 3476833717104351785654163141848147, -19066238233070910547209943024725, -219546343330736527668301198061, 91464988340458517141893491, 4577781461838829099706207, 4441910347283181369005, -43148647921780194638, -67904985654517610, 203751209554650, 391562661130, -469681692, -1019638, 419, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 53}
  • id: 1418866
    {'charpoly_factorization': [[[394552902673260847392173503553506382334233542656, 7568889433870403427564675465560065168257033728, -381952700740831895715956396938116849022329728, -11144030479921434543739498875358752900385696, -13784173880669546167165170260781688657128, 2704071415730765023532513215776730538740, 40798297678450236752441135815103332814, 253119433758393076506747672081460225, 442761077232572209200994160928977, -3177955074737700542514302926817, -19602143550018639850621190515, -25944577946374343288144881, 106274612566941745926307, 422521594750584168000, 285596159963315880, -1151658814763994, -2556527912286, -1058840870, 2199310, 2829, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 59}
  • id: 1418867
    {'charpoly_factorization': [[[88233153613430894425677003369271386467795468288, -9743739506507219185033743567072215015241187328, 128747978695479712382448810882167178183665664, 5715296619025533764873602020022770680850176, -108890177320720049900972490455707532954880, -468443271134441706379647200148518073680, 11030198057304878463696080332361858800, 43694236204995070546179965528085352, -309217630637590645561671531463160, -1416808068599090991933813466361, 3515811879966078276151723615, 20663155156112581928735388, -15028324409458583380200, -155057303550111377395, -18873823433332637, 616837259325677, 363733900475, -1227804825, -1065903, 959, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 61}
  • id: 1418868
    {'charpoly_factorization': [[[-5798863298041911094287716738477416549930772561664, -441470492265128281349734046501469707692249085120, -8548528479556196402291250027430488719653100128, 44988974341295371500992011862155212295124200, 2583692030046343035215476080172284953901692, 19898061335623774296407555041986809043270, -18516029431774137954659480756670962767, -818942989926757868001057124238650668, -2652075907515246908940749130590472, 6482589489766299049983535149944, 52109027901508710795587897991, 57845577865986546082699280, -231741253512253601183605, -582350826514025832464, 212052125319292648, 1745310721963490, 731487420062, -2212693660, -1705210, 1020, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 67}
  • id: 1418869
    {'charpoly_factorization': [[[-5223899417444940207765635049567708437716377082177880064, 59675839557666053669873398269756850412162711542380544, 26187820452574562982076389045331627747842958542336, -2038378393899070181224428516303651253377934093760, 2961817594790534115865018724698799193022757600, 26690393806135171745163570026329720860364704, -55606075084619459507295461634271568533184, -181193783407744571275702452890310235548, 443668189956086612251970539061439910, 712054375945338447143827778556476, -1961386066643415722128982466143, -1685397517240268860123630908, 5215357328410804360650520, 2391212421859437278090, -8508362807136585621, -1930765755003804, 8307193812790, 775578218, -4443156, -106, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 71}
  • id: 1418870
    {'charpoly_factorization': [[[-202532924417689043903567420597021100982662480998912, 13466097875403268317946938508292280307186115890112, 327692935688165296299102775209345143764211580032, -6232575752254417671608349719656691009369293032, -134950830641767266316864938764034637608036084, -417988883205163860322663912228444949858618, 2964239195381598905349741587554851197981, 17294170925249871735865778587753879750, -4637237761174397628012637240290260, -184387786436537768675800307617510, -232474913579053237911468776623, 719498700056891275341663878, 1585562559506123672293649, -1028272647584816181654, -4158998607266899802, 84908779477088, 5381699243322, 931958912, -3558072, -558, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 73}
  • id: 1418871
    {'charpoly_factorization': [[[37239433604096800574163930094394697750715882012672, 8499476172706497526792804914174567166252175654912, -849437821566606223711284907475816012203136593920, 26254901837387313153664693316801237158067190784, -323249687132630873905517490790619458907612672, 916347302233348164437909933239951197251840, 11637936409406421455209395061314201277872, -77305675652816085133131188365499209116, -10184315202919788078779006037422246, 805466424566310832080190318293264, -652243097658325465906534531207, -3331232918880400097974514336, 3726824204612005778789513, 6665480501703959741040, -8578551456381772678, -6689572670696524, 9558910943148, 3137027616, -5030707, -536, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 79}
  • id: 1418872
    {'charpoly_factorization': [[[-799691177259440986904489665261491060814279120415256576, -8831659122347877012233211396555223407618801819894272, 30381339580172215243840120103684108218195901465728, 766142391777982017651524819640697955353080513984, 2607716964293937661199968658594344340289426224, -8203099741587908450947557197776139735890216, -65603197416682771233897375536937929646844, -57494830926466537815097086838146928942, 462887042908178622498855400220576042, 1150210054723325352738122984267279, -718141742288526787950447570179, -5369452972843614380458737660, -3540279070309759069396468, 9197523859340342275689, 13972629396592921329, -2069922812524859, -15472611931687, -7798408089, 3582069, 4179, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 83}
  • id: 1418873
    {'charpoly_factorization': [[[-282567643908013764457574579640151696285444981671367680, 421907208495246538972814666265273381592819547326658304, 5248583327560309887159208412364317097249566436998272, 10571914381513364087376841038750420927606334894784, -132494105206312401572678306465718727586344789408, -864260506639336023541509699388868567598136368, -1629776000522041147471245977836770701904792, 1999325130720161923742892114620360778788, 13478479499442923783291778745994138550, 18189991965917724797145911603193208, -8807346791032926272957866831205, -48147260850914015478507716896, -35392720357213857436631292, 29119453828051636554668, 55410021092706367038, 12454410640585344, -25359832529023, -16880642912, 1430432, 4120, 1], 1]], 'hecke_orbit_code': 9007199321850901, 'p': 89}
  • id: 1418874
    {'charpoly_factorization': [[[-186709938549487065633473499843104836359508801778623447040, 5864796454622658205470657177213039794928383527948713984, -21314543276143374090656983037836417054507464754366464, -164600803408349201926573581271113256270054726892800, 594743934639526747703041790154817191017894467648, 1770603978349408926784612505885926552996242432, -5269620727698886644986600935207002458182024, -9958797174180182950011502991081995406968, 22200034703598092772576486394431350778, 31435985144058440459444950896655734, -51399907486326581567531743533937, -56731717911096914972628480536, 70905669432321102562024888, 59390538812119138220388, -60041751111401558854, -35480732782145018, 30594086099817, 11145649200, -8562788, -1414, 1], 1]], 'hecke_orbit_code': 9007199321850901, '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': 3, 'label': '1045.4.a.c', 'level': 1045, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 110557000
    {'hecke_orbit_code': 9007199321850901, 'n': 1, 'trace_an': 20}
  • id: 110557001
    {'hecke_orbit_code': 9007199321850901, 'n': 2, 'trace_an': -1}
  • id: 110557002
    {'hecke_orbit_code': 9007199321850901, 'n': 3, 'trace_an': -8}
  • id: 110557003
    {'hecke_orbit_code': 9007199321850901, 'n': 4, 'trace_an': 51}
  • id: 110557004
    {'hecke_orbit_code': 9007199321850901, 'n': 5, 'trace_an': -100}
  • id: 110557005
    {'hecke_orbit_code': 9007199321850901, 'n': 6, 'trace_an': -54}
  • id: 110557006
    {'hecke_orbit_code': 9007199321850901, 'n': 7, 'trace_an': 49}
  • id: 110557007
    {'hecke_orbit_code': 9007199321850901, 'n': 8, 'trace_an': 9}
  • id: 110557008
    {'hecke_orbit_code': 9007199321850901, 'n': 9, 'trace_an': 146}
  • id: 110557009
    {'hecke_orbit_code': 9007199321850901, 'n': 10, 'trace_an': 5}
  • id: 110557010
    {'hecke_orbit_code': 9007199321850901, 'n': 11, 'trace_an': -220}
  • id: 110557011
    {'hecke_orbit_code': 9007199321850901, 'n': 12, 'trace_an': -59}
  • id: 110557012
    {'hecke_orbit_code': 9007199321850901, 'n': 13, 'trace_an': 60}
  • id: 110557013
    {'hecke_orbit_code': 9007199321850901, 'n': 14, 'trace_an': -89}
  • id: 110557014
    {'hecke_orbit_code': 9007199321850901, 'n': 15, 'trace_an': 40}
  • id: 110557015
    {'hecke_orbit_code': 9007199321850901, 'n': 16, 'trace_an': 275}
  • id: 110557016
    {'hecke_orbit_code': 9007199321850901, 'n': 17, 'trace_an': -155}
  • id: 110557017
    {'hecke_orbit_code': 9007199321850901, 'n': 18, 'trace_an': 45}
  • id: 110557018
    {'hecke_orbit_code': 9007199321850901, 'n': 19, 'trace_an': 380}
  • id: 110557019
    {'hecke_orbit_code': 9007199321850901, 'n': 20, 'trace_an': -255}
  • id: 110557020
    {'hecke_orbit_code': 9007199321850901, 'n': 21, 'trace_an': 105}
  • id: 110557021
    {'hecke_orbit_code': 9007199321850901, 'n': 22, 'trace_an': 11}
  • id: 110557022
    {'hecke_orbit_code': 9007199321850901, 'n': 23, 'trace_an': -154}
  • id: 110557023
    {'hecke_orbit_code': 9007199321850901, 'n': 24, 'trace_an': -397}
  • id: 110557024
    {'hecke_orbit_code': 9007199321850901, 'n': 25, 'trace_an': 500}
  • id: 110557025
    {'hecke_orbit_code': 9007199321850901, 'n': 26, 'trace_an': 176}
  • id: 110557026
    {'hecke_orbit_code': 9007199321850901, 'n': 27, 'trace_an': -206}
  • id: 110557027
    {'hecke_orbit_code': 9007199321850901, 'n': 28, 'trace_an': 155}
  • id: 110557028
    {'hecke_orbit_code': 9007199321850901, 'n': 29, 'trace_an': -305}
  • id: 110557029
    {'hecke_orbit_code': 9007199321850901, 'n': 30, 'trace_an': 270}
  • id: 110557030
    {'hecke_orbit_code': 9007199321850901, 'n': 31, 'trace_an': -759}
  • id: 110557031
    {'hecke_orbit_code': 9007199321850901, 'n': 32, 'trace_an': -254}
  • id: 110557032
    {'hecke_orbit_code': 9007199321850901, 'n': 33, 'trace_an': 88}
  • id: 110557033
    {'hecke_orbit_code': 9007199321850901, 'n': 34, 'trace_an': -565}
  • id: 110557034
    {'hecke_orbit_code': 9007199321850901, 'n': 35, 'trace_an': -245}
  • id: 110557035
    {'hecke_orbit_code': 9007199321850901, 'n': 36, 'trace_an': 705}
  • id: 110557036
    {'hecke_orbit_code': 9007199321850901, 'n': 37, 'trace_an': 698}
  • id: 110557037
    {'hecke_orbit_code': 9007199321850901, 'n': 38, 'trace_an': -19}
  • id: 110557038
    {'hecke_orbit_code': 9007199321850901, 'n': 39, 'trace_an': -758}
  • id: 110557039
    {'hecke_orbit_code': 9007199321850901, 'n': 40, 'trace_an': -45}
  • id: 110557040
    {'hecke_orbit_code': 9007199321850901, 'n': 41, 'trace_an': 547}
  • id: 110557041
    {'hecke_orbit_code': 9007199321850901, 'n': 42, 'trace_an': 106}
  • id: 110557042
    {'hecke_orbit_code': 9007199321850901, 'n': 43, 'trace_an': -925}
  • id: 110557043
    {'hecke_orbit_code': 9007199321850901, 'n': 44, 'trace_an': -561}
  • id: 110557044
    {'hecke_orbit_code': 9007199321850901, 'n': 45, 'trace_an': -730}
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  • id: 110557051
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  • id: 110557060
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  • id: 110557063
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  • id: 110557065
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  • id: 110557066
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  • id: 110557070
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  • id: 110557071
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  • id: 110557072
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  • id: 110557077
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  • id: 110557078
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  • id: 110557079
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  • id: 110557090
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  • id: 110557091
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  • id: 110557092
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  • id: 110557093
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  • id: 110557120
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  • id: 110557121
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  • id: 110557122
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  • id: 110557128
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  • id: 110557130
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  • id: 110557131
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  • id: 110557132
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  • id: 110557133
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  • id: 110557134
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  • id: 110557135
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  • id: 110557136
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  • id: 110557137
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  • id: 110557139
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  • id: 110557140
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  • id: 110557141
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  • id: 110557142
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  • id: 110557143
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  • id: 110557144
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  • id: 110557145
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  • id: 110557146
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  • id: 110557147
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  • id: 110557148
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  • id: 110557149
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  • id: 110557150
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  • id: 110557151
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  • id: 110557152
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  • id: 110557153
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  • id: 110557154
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  • id: 110557155
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  • id: 110557156
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  • id: 110557158
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  • id: 110557159
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  • id: 110557160
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  • id: 110557161
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  • id: 110557162
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  • id: 110557163
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  • id: 110557164
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  • id: 110557165
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  • id: 110557166
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  • id: 110557167
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  • id: 110557168
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  • id: 110557169
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  • id: 110557170
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  • id: 110557171
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  • id: 110557172
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  • id: 110557173
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  • id: 110557174
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  • id: 110557175
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  • id: 110557176
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  • id: 110557178
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  • id: 110557179
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  • id: 110557180
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  • id: 110557181
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  • id: 110557182
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  • id: 110557185
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  • id: 110557186
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  • id: 110557187
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  • id: 110557188
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  • id: 110557189
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  • id: 110557190
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  • id: 110557191
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  • id: 110557192
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  • id: 110557193
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  • id: 110557194
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  • id: 110557195
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  • id: 110557196
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  • id: 110557197
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  • id: 110557198
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  • id: 110557199
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  • id: 110557200
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  • id: 110557201
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  • id: 110557211
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  • id: 110557212
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  • id: 110557216
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  • id: 110557217
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  • id: 110557218
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  • id: 110557219
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  • id: 110557220
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  • id: 110557224
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  • id: 110557225
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  • id: 110557230
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  • id: 110557231
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  • id: 110557232
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  • id: 110557435
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  • id: 110557923
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