Embedded newform data - 441.6.a.z.1.4

Formats: - HTML - YAML - JSON - 2024-06-14T11:57:32.917419

• mf_newforms •

  Column	Type
  Nk2	integer
  analytic_conductor	double precision
  analytic_rank	smallint
  analytic_rank_proved	boolean
  artin_degree	integer
  artin_field	numeric[]
  artin_field_label	text
  artin_image	text
  atkin_lehner_eigenvals	integer[]
  atkin_lehner_string	text
  char_conductor	integer
  char_degree	integer
  char_is_minimal	boolean
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  cm_discs	integer[]
  conrey_index	integer
  dim	integer
  embedded_related_objects	text[]
  field_disc	numeric
  field_disc_factorization	numeric[]
  field_poly	numeric[]
  field_poly_is_cyclotomic	boolean
  field_poly_is_real_cyclotomic	boolean
  field_poly_root_of_unity	integer
  fricke_eigenval	smallint
  has_non_self_twist	smallint
  hecke_cutters	jsonb
  hecke_orbit	integer
  hecke_orbit_code	bigint
  hecke_ring_generator_nbound	integer
  hecke_ring_index	numeric
  hecke_ring_index_factorization	numeric[]
  hecke_ring_index_proved	boolean
  inner_twist_count	integer
  inner_twists	integer[]
  is_cm	boolean
  is_largest	boolean
  is_maximal	boolean
  is_polredabs	boolean
  is_rm	boolean
  is_self_dual	boolean
  is_self_twist	boolean
  is_twist_minimal	boolean
  label	text
  level	integer
  level_is_powerful	boolean
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_prime_square	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  minimal_twist	text
  nf_label	text
  prim_orbit_index	smallint
  projective_field	numeric[]
  projective_field_label	text
  projective_image	text
  projective_image_type	text
  qexp_display	text
  related_objects	text[]
  relative_dim	integer
  rm_discs	integer[]
  sato_tate_group	text
  self_twist_discs	integer[]
  self_twist_type	smallint
  space_label	text
  trace_display	numeric[]
  trace_hash	bigint
  trace_moments	numeric[]
  trace_zratio	numeric
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'Nk2': 15876, 'analytic_conductor': 70.72926453752446, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [7, 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': [441, 1, [344, 199], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 4, 'field_disc': 817216, 'field_disc_factorization': [[2, 6], [113, 2]], 'field_poly': [674, 60, -59, -2, 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': 1, 'hecke_cutters': [[2, [-22, -5, 1]], [5, [11669056, 0, -7632, 0, 1]], [13, [76158337024, 0, -1260672, 0, 1]]], 'hecke_orbit': 26, 'hecke_orbit_code': 112589990784926137, 'hecke_ring_generator_nbound': 17, 'hecke_ring_index': 7, 'hecke_ring_index_factorization': [[7, 1]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 7, 2, -1, 2, 0]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '441.6.a.z', 'level': 441, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [3, 7], 'level_radical': 21, 'minimal_twist': '49.6.a.g', 'nf_label': '4.4.817216.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(2-\\beta _{1})q^{2}-5\\beta _{1}q^{4}+(8\\beta _{2}-2\\beta _{3})q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 4, 'rm_discs': [], 'sato_tate_group': '5.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '441.6.a', 'trace_display': [10, 0, 0, 0], 'trace_hash': 1857140158979569447, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.071', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.816', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.439', 'prec': 17}, {'__RealLiteral__': 0, 'data': '75.664', 'prec': 20}, {'__RealLiteral__': 0, 'data': '40.145', 'prec': 20}, {'__RealLiteral__': 0, 'data': '2132.013', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.506', 'prec': 17}, 'traces': [4, 10, 0, 10, 0, 0, 0, 270, 0, 0, 1952, 0, 0, 0, 0, -1566, 0, 0, 0, 0, 0, 3524, 7136, 0, 2764, 0, 0, 0, 3352, 0, 0, -27810, 0, 0, 0, 0, -9208, 0, 0, 0, 0, 0, 20448, -1900, 0, 56712, 0, 0, 0, 43070, 0, 0, 102920, 0, 0, 0, 0, 96972, 0, 0, 0, 0, 0, -40318, 63168, 0, -22896, 0, 0, 0, 153824, 0, 0, -17596, 0, 0, 0, 0, -90688, 0, 0, 0, 0, 0, 272656, 161860, 0, 154812, 0, 0, 0, 212200, 0, 0, -108224, 0, 0, 0, 0, 187710, 0, 0, 0, 0, 0, 550196, 201456, 0, 151320, 0, 0, 0, 72624, 0, 0, 451340, 0, 0, 0, 0, 324644, 0, 0, 0, 0, 0, -395744, 439390, 0, -576128, 0, 0, 0, 1257176, 0, 0, 596112, 0, 0, 0, 0, -102696, 0, 0, 0, 0, 0, 4100, -79272, 0, -676416, 0, 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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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[-1.2745254273931335, 0.0], [0.0, 0.0], [0.06063550430808372, 0.0], [-1.3102498111534904, 0.0], [0.0, 0.0], [0.2985233876998539, 0.0], [-0.6950603146337058, 0.0], [0.0, 0.0], [0.0, 0.0], [1.40139848224528, 0.0], [0.0, 0.0], [-0.023273700513077807, 0.0], [-1.8205338642224063, 0.0], [0.0, 0.0], [-0.041081174476021574, 0.0], [0.0, 0.0], [0.0, 0.0], [-1.8800109528722304, 0.0], [-0.2388766974226305, 0.0], [0.0, 0.0], [-0.46857222144524, 0.0], [-0.15141774404816552, 0.0], [0.0, 0.0], [-0.18813361731003486, 0.0], [-1.1793456815029457, 0.0], [0.0, 0.0], [-1.5139994389177616, 0.0], [0.6979711510151172, 0.0], [0.0, 0.0], [0.0, 0.0], [-1.3685971764340348, 0.0], [0.0, 0.0], [1.9979594819352064, 0.0], [1.3017009319565018, 0.0], [0.0, 0.0], [0.8449505420542784, 0.0], [0.0, 0.0], [0.0, 0.0], [-1.3580232429521162, 0.0], [-1.5307771580812877, 0.0], [0.0, 0.0], [-1.242671614839783, 0.0], [1.3751567965005147, 0.0], [0.0, 0.0], [1.243104382760425, 0.0], [-0.5628741251720532, 0.0], [0.0, 0.0], 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[0.8887362064425238, 0.0], [1.0200082672269326, 0.0], [0.0, 0.0], [0.0393602593754284, 0.0]], 'angles': [-0.12863775271358116, None, -0.13435663937428005, None, -0.16136967517884782, -0.2831806487921483, -0.1733152110910469, -0.2503272485399107, -0.12390799768343616, -0.15682523050247152, -0.207532062183396, -0.2696099683687329, -0.3218675340548212, -0.18002991372490748, -0.34507020289223295, -0.04165713873429693, -0.3594708223315968, -0.16908036950632482, -0.11176389832605818, -0.22072652581075428, -0.4144476712667458, -0.3169983406622677, -0.2517520876102455, -0.17376755560838808, -0.1500853834442721, -0.26396842054715747, -0.22643036074901657, -0.25553075426580046, -0.2571033555655177, -0.2885923868341818, -0.33999414578013354, -0.147176281185732, -0.1744169415431191, -0.23144796403024803, -0.2202359665165973, -0.4022236827916727, -0.2968017013652039, -0.19154457118627038, -0.2759556723033158, -0.3056540450926371, -0.3223633650462248, -0.33206184847292686, -0.344839783034092, -0.16720211758947603, -0.205820523020072, -0.33886361152135497, -0.26732713114221945, -0.24994743578403353, -0.3124662577318416, -0.25359827868405194, -0.3857286582206361, -0.19703682356335045, -0.389024431786414, -0.2758830753864361, -0.418494550241686, -0.2172626331501111, -0.27810352374075886, -0.3107269861074652, -0.27803948363451153, -0.20312103451000302, -0.395292971197876, -0.0953937306495574, -0.11746664521486194, -0.19504549436373098, -0.32932308469053045, -0.28686086253490395, -0.25381980084583144, -0.15377460706557688, -0.26743966596891083, -0.4382015354196137, -0.36853623584327994, -0.12739952320861567, -0.18770482777633654, -0.36206110897233557, -0.26200021086531405, -0.32695070682059413, -0.3369678353230584, -0.2344350029316977, -0.3221971041785206, -0.19521077454272068, -0.18983615953214955, -0.18385046276213243, -0.19864848464450705, -0.293732802284863, -0.152404783351576, -0.34006193504211557, -0.10648435945872735, -0.36448616415150364, -0.27712143078782947, 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-0.34090229619241613, -0.26836712958560427, -0.08926983912294204, -0.31180625409178914, -0.19970121479653105, -0.2649994946811509, -0.32666438104939927, -0.4400970604056185, -0.20883784543112, -0.16396882480264233, -0.22669410869555984, -0.1886371328210411, -0.24131308090705617, -0.2986728949326944, -0.32419741030205906, -0.16390533108723965, -0.26589015287831497, -0.29290237669383645, -0.29705793902445476, -0.22615515813369322, -0.12643574675285554, -0.4445902114646136, -0.1932631085150668, -0.18058066495239852, -0.3887265947838948, -0.2954055328538828, -0.37436092584178293, -0.3022379160830366, -0.06757430379962485, -0.3843970454700528, -0.19644358684707314, -0.1620278545880636, -0.1767141186674218], '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': -6.22928646874042, 'hecke_orbit': 26, 'hecke_orbit_code': 112589990784926137, 'label': '441.6.a.z.1.4', 'level': 441, 'weight': 6}
• 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

  
  {'ALdims': [15, 19, 25, 24], 'Nk2': 15876, 'analytic_conductor': 70.72926453752446, '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': [441, 1, [344, 199], [1, 1]], 'conrey_index': 1, 'cusp_dim': 264, 'dim': 83, 'eis_dim': 32, 'eis_new_dim': 5, 'hecke_cutter_primes': [2, 5, 13], 'hecke_orbit_code': 100663737, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 4, 4, 4, 4, 4, 6, 6, 6, 6, 8], 'label': '441.6.a', 'level': 441, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [3, 7], 'level_radical': 21, 'mf_dim': 296, 'mf_new_dim': 88, 'num_forms': 31, 'plus_dim': 39, 'prim_orbit_index': 1, 'relative_dim': 83, 'sturm_bound': 336, 'trace_bound': 13, 'trace_display': [2, 0, -36, 0], 'traces': [83, 2, 0, 1296, -36, 0, 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39185754, 14998530, 0, 0, -43934494, 0, -21225760, 17290776, 0, 40867248, 0, 0, -14736493, -58756086, 0, 9178220, 26993808, 0, 21081912, -12799224, 0, -57604552, -39136128, 0, 0, -33451712, 0, 32157912, 48568274, 0, -4686376, 0, 0, 137840436, -17893776, 0, -3310560, 45874920, 0, 42083896, -30819710, 0, -40047456, -8208606, 0, 0, 48878596, 0, 9567512, -111974328, 0, -165681270, 0, 0, -27815600, 9464436, 0, 30522720, 1275360, 0, 6508022, -83389344, 0, 34707688, -20179980, 0, 0, -66570288, 0, -4833072, -22921484, 0, 103470264, 0, 0, -168720736, -5276760, 0, 5076032, 1869792, 0, -117223844, 76970244, 0, -46782720, 59518656, 0, 0, -41792150, 0, -14355920, -3806128, 0, 67227342, 0, 0, 90634922, 31294128, 0, -74341566, -8610816, 0, 55118760, -92806472, 0, -102025804, -34383120, 0, 0, 123741898, 0, -24613492, 28874446, 0, -109296040, 0, 0, -123820332, 2491968, 0, 69804224, -6324696, 0, 128223328, 33139232, 0, 157691392, 29844456, 0, 0, 29989060, 0, -14767608, 41354444, 0, 221385144, 0, 0, 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198642120, 0, 50758780, 54455568, 0, 0, 6140964, 0, 28019048, 90631272, 0, 98058216, 0, 0, -76384588, 57322176, 0, -28282512, -5760, 0, -33772392, -110123964, 0, -24920416, 24863946, 0, 0, -171694288, 0, -71482416, 205469148, 0, -432130444, 0, 0, -98448124, 140585328, 0, -49635828, -89688432, 0, 160019342, 173706244, 0, 158223928, -22578096, 0, 0, -76100744, 0, -119710818, -321528648, 0, 167458244, 0, 0, -270878424, 2057820, 0, 55813080, 12744906, 0, 20966448, 60524768, 0, -133064636, -50475018, 0, 0, 1729274, 0, 66675528, -463540760, 0, 88842444, 0, 0, 460178771, 53291040, 0, -51253030, 115598232, 0, -162635756, -304898196, 0, -413611512, 91565328, 0, 0, -68685576, 0, -18316696, -80453074, 0, -223844472, 0, 0, -263669608, 7110816, 0, -27531480, 2382276, 0, -38712656, 161024256, 0, -22506316, 24374820, 0, 0, -160891872, 0, 28458488, 228489504, 0, 465142992], 'weight': 6, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 48594613
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 4, 'target_hecke_orbit_code': 112589990784926137, 'target_is_minimal': False, 'target_label': '441.6.a.z.1.4', 'target_level': 441, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 6}
  • id: 48594614
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 2, 'target_hecke_orbit_code': 27021597864886321, 'target_is_minimal': True, 'target_label': '49.6.a.g.1.2', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 48594615
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 3, 'target_hecke_orbit_code': 112589990784926137, 'target_is_minimal': False, 'target_label': '441.6.a.z.1.3', 'target_level': 441, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 6}
  • id: 48594616
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 139611588549149456, 'target_is_minimal': False, 'target_label': '784.6.a.bf.1.1', 'target_level': 784, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 6}
  • id: 48594617
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 18, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 31525334931210289, 'target_is_minimal': False, 'target_label': '49.6.c.h.18.3', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '21.2', 'twisting_conrey_index': 2, 'weight': 6}
  • id: 48594618
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 18, 'target_dim': 8, 'target_embedding_index': 4, 'target_hecke_orbit_code': 31525334931210289, 'target_is_minimal': False, 'target_label': '49.6.c.h.18.4', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '21.5', 'twisting_conrey_index': 5, 'weight': 6}
  • id: 48594619
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 30, 'target_dim': 8, 'target_embedding_index': 3, 'target_hecke_orbit_code': 31525334931210289, 'target_is_minimal': False, 'target_label': '49.6.c.h.30.3', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '21.11', 'twisting_conrey_index': 11, 'weight': 6}
  • id: 48594620
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 30, 'target_dim': 8, 'target_embedding_index': 4, 'target_hecke_orbit_code': 31525334931210289, 'target_is_minimal': False, 'target_label': '49.6.c.h.30.4', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '21.17', 'twisting_conrey_index': 17, 'weight': 6}
  • id: 48594621
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597864886321, 'target_is_minimal': True, 'target_label': '49.6.a.g.1.1', 'target_level': 49, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 6}
  • id: 48594622
    {'conductor': 84, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 4, 'source_embedding_index': 4, 'source_hecke_orbit_code': 112589990784926137, 'source_is_minimal': False, 'source_label': '441.6.a.z.1.4', 'source_level': 441, 'target_conrey_index': 1, 'target_dim': 4, 'target_embedding_index': 4, 'target_hecke_orbit_code': 139611588549149456, 'target_is_minimal': False, 'target_label': '784.6.a.bf.1.4', 'target_level': 784, 'twist_class_label': '49.6.a.g.1.1', 'twist_class_level': 49, 'twisting_char_label': '84.83', 'twisting_conrey_index': 83, 'weight': 6}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 895275
    {'charpoly_factorization': [[[-22, -5, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 2}
  • id: 895276
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 112589990784926137, 'p': 3}
  • id: 895277
    {'charpoly_factorization': [[[11669056, 0, -7632, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 5}
  • id: 895278
    {'charpoly_factorization': [[[0, 1], 4]], 'hecke_orbit_code': 112589990784926137, 'p': 7}
  • id: 895279
    {'charpoly_factorization': [[[234076, -976, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 11}
  • id: 895280
    {'charpoly_factorization': [[[76158337024, 0, -1260672, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 13}
  • id: 895281
    {'charpoly_factorization': [[[1700202150724, 0, -2613668, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 17}
  • id: 895282
    {'charpoly_factorization': [[[56942116, 0, -1359892, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 19}
  • id: 895283
    {'charpoly_factorization': [[[-160336, -3568, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 23}
  • id: 895284
    {'charpoly_factorization': [[[-16661788, -1676, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 29}
  • id: 895285
    {'charpoly_factorization': [[[614334295349824, 0, -85120848, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 31}
  • id: 895286
    {'charpoly_factorization': [[[5234116, 4604, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 37}
  • id: 895287
    {'charpoly_factorization': [[[14370455329863556, 0, -251093444, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 41}
  • id: 895288
    {'charpoly_factorization': [[[-998756, -10224, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 43}
  • id: 895289
    {'charpoly_factorization': [[[17113573085148736, 0, -349180624, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 47}
  • id: 895290
    {'charpoly_factorization': [[[472236292, -51460, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 53}
  • id: 895291
    {'charpoly_factorization': [[[111991443063303076, 0, -1249753044, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 59}
  • id: 895292
    {'charpoly_factorization': [[[1187821342581020224, 0, -2284246736, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 61}
  • id: 895293
    {'charpoly_factorization': [[[-3789557552, 11448, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 67}
  • id: 895294
    {'charpoly_factorization': [[[953601968, -76912, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 71}
  • id: 895295
    {'charpoly_factorization': [[[20948903958719044, 0, -6121721124, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 73}
  • id: 895296
    {'charpoly_factorization': [[[386672, 45344, 1], 2]], 'hecke_orbit_code': 112589990784926137, 'p': 79}
  • id: 895297
    {'charpoly_factorization': [[[17246872858022500, 0, -9034370100, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 83}
  • id: 895298
    {'charpoly_factorization': [[[13633253463731899396, 0, -7617937028, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, 'p': 89}
  • id: 895299
    {'charpoly_factorization': [[[114671792612888644, 0, -11859566628, 0, 1], 1]], 'hecke_orbit_code': 112589990784926137, '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': 26, 'label': '441.6.a.z', 'level': 441, 'portrait': 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', 'weight': 6}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 67097779
    {'hecke_orbit_code': 112589990784926137, 'n': 1, 'trace_an': 4}
  • id: 67097780
    {'hecke_orbit_code': 112589990784926137, 'n': 2, 'trace_an': 10}
  • id: 67097781
    {'hecke_orbit_code': 112589990784926137, 'n': 3, 'trace_an': 0}
  • id: 67097782
    {'hecke_orbit_code': 112589990784926137, 'n': 4, 'trace_an': 10}
  • id: 67097783
    {'hecke_orbit_code': 112589990784926137, 'n': 5, 'trace_an': 0}
  • id: 67097784
    {'hecke_orbit_code': 112589990784926137, 'n': 6, 'trace_an': 0}
  • id: 67097785
    {'hecke_orbit_code': 112589990784926137, 'n': 7, 'trace_an': 0}
  • id: 67097786
    {'hecke_orbit_code': 112589990784926137, 'n': 8, 'trace_an': 270}
  • id: 67097787
    {'hecke_orbit_code': 112589990784926137, 'n': 9, 'trace_an': 0}
  • id: 67097788
    {'hecke_orbit_code': 112589990784926137, 'n': 10, 'trace_an': 0}
  • id: 67097789
    {'hecke_orbit_code': 112589990784926137, 'n': 11, 'trace_an': 1952}
  • id: 67097790
    {'hecke_orbit_code': 112589990784926137, 'n': 12, 'trace_an': 0}
  • id: 67097791
    {'hecke_orbit_code': 112589990784926137, 'n': 13, 'trace_an': 0}
  • id: 67097792
    {'hecke_orbit_code': 112589990784926137, 'n': 14, 'trace_an': 0}
  • id: 67097793
    {'hecke_orbit_code': 112589990784926137, 'n': 15, 'trace_an': 0}
  • id: 67097794
    {'hecke_orbit_code': 112589990784926137, 'n': 16, 'trace_an': -1566}
  • id: 67097795
    {'hecke_orbit_code': 112589990784926137, 'n': 17, 'trace_an': 0}
  • id: 67097796
    {'hecke_orbit_code': 112589990784926137, 'n': 18, 'trace_an': 0}
  • id: 67097797
    {'hecke_orbit_code': 112589990784926137, 'n': 19, 'trace_an': 0}
  • id: 67097798
    {'hecke_orbit_code': 112589990784926137, 'n': 20, 'trace_an': 0}
  • id: 67097799
    {'hecke_orbit_code': 112589990784926137, 'n': 21, 'trace_an': 0}
  • id: 67097800
    {'hecke_orbit_code': 112589990784926137, 'n': 22, 'trace_an': 3524}
  • id: 67097801
    {'hecke_orbit_code': 112589990784926137, 'n': 23, 'trace_an': 7136}
  • id: 67097802
    {'hecke_orbit_code': 112589990784926137, 'n': 24, 'trace_an': 0}
  • id: 67097803
    {'hecke_orbit_code': 112589990784926137, 'n': 25, 'trace_an': 2764}
  • id: 67097804
    {'hecke_orbit_code': 112589990784926137, 'n': 26, 'trace_an': 0}
  • id: 67097805
    {'hecke_orbit_code': 112589990784926137, 'n': 27, 'trace_an': 0}
  • id: 67097806
    {'hecke_orbit_code': 112589990784926137, 'n': 28, 'trace_an': 0}
  • id: 67097807
    {'hecke_orbit_code': 112589990784926137, 'n': 29, 'trace_an': 3352}
  • id: 67097808
    {'hecke_orbit_code': 112589990784926137, 'n': 30, 'trace_an': 0}
  • id: 67097809
    {'hecke_orbit_code': 112589990784926137, 'n': 31, 'trace_an': 0}
  • id: 67097810
    {'hecke_orbit_code': 112589990784926137, 'n': 32, 'trace_an': -27810}
  • id: 67097811
    {'hecke_orbit_code': 112589990784926137, 'n': 33, 'trace_an': 0}
  • id: 67097812
    {'hecke_orbit_code': 112589990784926137, 'n': 34, 'trace_an': 0}
  • id: 67097813
    {'hecke_orbit_code': 112589990784926137, 'n': 35, 'trace_an': 0}
  • id: 67097814
    {'hecke_orbit_code': 112589990784926137, 'n': 36, 'trace_an': 0}
  • id: 67097815
    {'hecke_orbit_code': 112589990784926137, 'n': 37, 'trace_an': -9208}
  • id: 67097816
    {'hecke_orbit_code': 112589990784926137, 'n': 38, 'trace_an': 0}
  • id: 67097817
    {'hecke_orbit_code': 112589990784926137, 'n': 39, 'trace_an': 0}
  • id: 67097818
    {'hecke_orbit_code': 112589990784926137, 'n': 40, 'trace_an': 0}
  • id: 67097819
    {'hecke_orbit_code': 112589990784926137, 'n': 41, 'trace_an': 0}
  • id: 67097820
    {'hecke_orbit_code': 112589990784926137, 'n': 42, 'trace_an': 0}
  • id: 67097821
    {'hecke_orbit_code': 112589990784926137, 'n': 43, 'trace_an': 20448}
  • id: 67097822
    {'hecke_orbit_code': 112589990784926137, 'n': 44, 'trace_an': -1900}
  • id: 67097823
    {'hecke_orbit_code': 112589990784926137, 'n': 45, 'trace_an': 0}
  • id: 67097824
    {'hecke_orbit_code': 112589990784926137, 'n': 46, 'trace_an': 56712}
  • id: 67097825
    {'hecke_orbit_code': 112589990784926137, 'n': 47, 'trace_an': 0}
  • id: 67097826
    {'hecke_orbit_code': 112589990784926137, 'n': 48, 'trace_an': 0}
  • id: 67097827
    {'hecke_orbit_code': 112589990784926137, 'n': 49, 'trace_an': 0}
  • id: 67097828
    {'hecke_orbit_code': 112589990784926137, 'n': 50, 'trace_an': 43070}
  • id: 67097829
    {'hecke_orbit_code': 112589990784926137, 'n': 51, 'trace_an': 0}
  • id: 67097830
    {'hecke_orbit_code': 112589990784926137, 'n': 52, 'trace_an': 0}
  • id: 67097831
    {'hecke_orbit_code': 112589990784926137, 'n': 53, 'trace_an': 102920}
  • id: 67097832
    {'hecke_orbit_code': 112589990784926137, 'n': 54, 'trace_an': 0}
  • id: 67097833
    {'hecke_orbit_code': 112589990784926137, 'n': 55, 'trace_an': 0}
  • id: 67097834
    {'hecke_orbit_code': 112589990784926137, 'n': 56, 'trace_an': 0}
  • id: 67097835
    {'hecke_orbit_code': 112589990784926137, 'n': 57, 'trace_an': 0}
  • id: 67097836
    {'hecke_orbit_code': 112589990784926137, 'n': 58, 'trace_an': 96972}
  • id: 67097837
    {'hecke_orbit_code': 112589990784926137, 'n': 59, 'trace_an': 0}
  • id: 67097838
    {'hecke_orbit_code': 112589990784926137, 'n': 60, 'trace_an': 0}
  • id: 67097839
    {'hecke_orbit_code': 112589990784926137, 'n': 61, 'trace_an': 0}
  • id: 67097840
    {'hecke_orbit_code': 112589990784926137, 'n': 62, 'trace_an': 0}
  • id: 67097841
    {'hecke_orbit_code': 112589990784926137, 'n': 63, 'trace_an': 0}
  • id: 67097842
    {'hecke_orbit_code': 112589990784926137, 'n': 64, 'trace_an': -40318}
  • id: 67097843
    {'hecke_orbit_code': 112589990784926137, 'n': 65, 'trace_an': 63168}
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  • id: 67098031
    {'hecke_orbit_code': 112589990784926137, 'n': 967, 'trace_an': -86448032}
  • id: 67098032
    {'hecke_orbit_code': 112589990784926137, 'n': 971, 'trace_an': 0}
  • id: 67098033
    {'hecke_orbit_code': 112589990784926137, 'n': 977, 'trace_an': -183023184}
  • id: 67098034
    {'hecke_orbit_code': 112589990784926137, 'n': 983, 'trace_an': 0}
  • id: 67098035
    {'hecke_orbit_code': 112589990784926137, 'n': 991, 'trace_an': 12106144}
  • id: 67098036
    {'hecke_orbit_code': 112589990784926137, 'n': 997, 'trace_an': 0}