Embedded newform data - 27.10.c.a.10.7

Formats: - HTML - YAML - JSON - 2025-07-10T04:49:08.228039

• 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': 2700, 'analytic_conductor': 13.905967576424574, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 9, 'char_degree': 2, 'char_is_minimal': False, 'char_is_real': False, 'char_orbit_index': 3, 'char_orbit_label': 'c', 'char_order': 3, 'char_parity': 1, 'char_values': [27, 3, [2], [1]], 'cm_discs': [], 'conrey_index': 10, 'dim': 16, 'field_disc': 22749734225471978053196717962285733889456042119932823229456, 'field_disc_factorization': [[2, 4], [3, 8], [7, 2], [11597, 2], [5734551486260929875971, 2]], 'field_poly': [1336504689748125, -5266103139591300, 5807598664427172, -1095428523832956, 578928267028062, -37794288146040, 13162328064828, -487156186164, 126210674407, -2964409064, 609566956, -9136628, 1552498, -13748, 1984, -8, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [], 'hecke_orbit': 1, 'hecke_orbit_code': 137606725659, 'hecke_ring_generator_nbound': 11, 'hecke_ring_index': 57566254164663540506443776, 'hecke_ring_index_factorization': [[2, 14], [3, 40], [17, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 9, 3, 1, 3, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '27.10.c.a', 'level': 27, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3], 'level_radical': 3, 'minimal_twist': '9.10.c.a', 'prim_orbit_index': 3, 'qexp_display': 'q+(-2+\\beta _{8}+2\\beta _{9})q^{2}+(2\\beta _{1}-2\\beta _{8}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 8, 'rm_discs': [], 'sato_tate_group': '9.2.3.c3', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '27.10.c', 'trace_display': [-15, 0, -453, -343], 'trace_hash': 2000048965607149896, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '14.693', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '962.301', 'prec': 24}, {'__RealLiteral__': 0, 'data': '357.939', 'prec': 24}, {'__RealLiteral__': 0, 'data': '112345.915', 'prec': 34}], 'trace_zratio': 0, 'traces': [16, -15, 0, -1793, -453, 0, -343, 14478, 0, 1020, -99150, 0, 32435, -394824, 0, -328193, 831078, 0, -170554, -1855164, 0, 529359, -1064559, 0, -2293229, -2436312, 0, 1225724, 1309053, 0, -2359819, -5760063, 0, 981801, 31066554, 0, 16391516, -39490203, 0, -16760496, -54747318, 0, 15249608, 332509926, 0, 2390520, -156295545, 0, 15239583, -315590163, 0, -19773358, 525516228, 0, -7579770, -470339790, 0, 55408560, -307774074, 0, 69192125, 914436924, 0, -403588478, -482470359, 0, 14328044, -915409575, 0, -229271934, 1239601392, 0, 598613198, -1022736000, 0, 119954093, -717995541, 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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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-0.17445966455577774, -0.3964518026588184, -0.42330022799361455, 0.01436708175327541, -0.21097998826932501, -0.2947106239162212, -0.3930042087103357, -0.4998506823047903, -0.46679652537757454, -0.19325837135690233, 0.16939362168885308, -0.0982364154597681, 0.17663220479446795, -0.3024318852706529, -0.32414070521399735, -0.48682627162296205, -0.4911592115768999, -0.28531209714389744, -0.1367977435485819, -0.07261347709874667, -0.414286516841175, -0.35177872601525967, -0.29691206964944006, -0.3225423007520479, -0.08813622283585786, -0.4211923743880942, -0.06397117638816728, -0.39215619387075673, -0.369280407858047, -0.09046885539398548, -0.4254534553516047, -0.3135182643933582, -0.4929464966987372, -0.026235457031804205, -0.08516012325890779, -0.16906006364897666, -0.12603586531064206, -0.45822209670386754, -0.23782480704034784, -0.36383117685120137, -0.40489462047107344, -0.48614236043959624, 0.049409317566773976, -0.28432667367843595, -0.16265340029415726, -0.400152932126515, 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-0.26647558332689536, -0.4890485623017933, 0.015115969105859304, -0.10538372232619153, -0.4536597434540808, -0.3215578412438782, -0.3953139129936901, -0.3056905991937604, -0.2800093313070228, 0.18369602542963653, 0.011089312202212107, -0.127050377095069, -0.25839302348567267, -0.15156015933346892, -0.2870259682720473, -0.31623653934508916, -0.07180062327910045, -0.25910486390729986, -0.33454058115748275, -0.4429508415178958, -0.20155671302244463, 0.037206254206936976, -0.21440439799650454, 0.019148849210279872], 'char_orbit_index': 3, 'conrey_index': 10, 'dual_conrey_index': 19, 'dual_embedding_index': 7, 'dual_embedding_m': 15, 'embedding_index': 7, 'embedding_m': 7, 'embedding_root_imag': 15.677365814046022, 'embedding_root_real': 0.5, 'hecke_orbit': 1, 'hecke_orbit_code': 137606725659, 'label': '27.10.c.a.10.7', 'level': 27, 'weight': 10}
• mf_newspaces •

  Column	Type
  ALdims	integer[]
  ALdims_eis_new	integer[]
  ALdims_eis_old	integer[]
  ALdims_old	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': 2700, 'analytic_conductor': 13.905967576424574, 'char_conductor': 9, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 3, 'char_orbit_label': 'c', 'char_order': 3, 'char_parity': 1, 'char_values': [27, 3, [2], [1]], 'conrey_index': 10, 'cusp_dim': 48, 'dim': 16, 'eis_dim': 12, 'eis_new_dim': 4, 'hecke_cutter_primes': [], 'hecke_orbit_code': 137606725659, 'hecke_orbit_dims': [16], 'label': '27.10.c', 'level': 27, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': True, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3], 'level_radical': 3, 'mf_dim': 60, 'mf_new_dim': 20, 'num_forms': 1, 'prim_orbit_index': 3, 'relative_dim': 8, 'sturm_bound': 30, 'trace_bound': 0, 'trace_display': [-15, 0, -453, -343], 'traces': [16, -15, 0, -1793, -453, 0, -343, 14478, 0, 1020, -99150, 0, 32435, -394824, 0, -328193, 831078, 0, -170554, -1855164, 0, 529359, -1064559, 0, -2293229, -2436312, 0, 1225724, 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122315048664927, 0, 49397162024985, 9431911853754, 0, 266482282089198, 39157561218792, 0, -15040322300252, 23805173636655, 0, -56666845041930, -158260132469538, 0, 23189275227414, 4437905008938, 0, 229935891372, -47640833932575, 0, 6700138963299, -163370744252376, 0, -276836371278718, 149453590233153, 0, 88002449490383, 81566552696046, 0, 149506836404910, 76064997047544, 0, 38841168766066, -39749761069410, 0, -2686163146264, 167887360460346, 0, -126438970550508, -24006228708528, 0, 9626037912354, -35346109450983, 0, -59971683741138, -66222074304306, 0, -9989378117942, -171337354335546, 0, -55123305436912, 48168410317020, 0, 95814160580808, -5751019177332, 0, 100110949158797, 141740556541458, 0, 357711966252192], 'weight': 10, '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: 1612207
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 10, 'target_dim': 16, 'target_embedding_index': 7, 'target_hecke_orbit_code': 137606725659, 'target_is_minimal': False, 'target_label': '27.10.c.a.10.7', 'target_level': 27, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 10}
  • id: 1612208
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 4, 'target_dim': 16, 'target_embedding_index': 2, 'target_hecke_orbit_code': 137606725641, 'target_is_minimal': True, 'target_label': '9.10.c.a.4.2', 'target_level': 9, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 10}
  • id: 1612209
    {'conductor': 9, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 7, 'target_dim': 16, 'target_embedding_index': 2, 'target_hecke_orbit_code': 137606725641, 'target_is_minimal': True, 'target_label': '9.10.c.a.7.2', 'target_level': 9, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '9.2', 'twisting_conrey_index': 2, 'weight': 10}
  • id: 1612210
    {'conductor': 9, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 1, 'target_dim': 8, 'target_embedding_index': 2, 'target_hecke_orbit_code': 13510799049883729, 'target_is_minimal': False, 'target_label': '81.10.a.d.1.2', 'target_level': 81, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '9.4', 'twisting_conrey_index': 4, 'weight': 10}
  • id: 1612211
    {'conductor': 9, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 1, 'target_dim': 8, 'target_embedding_index': 7, 'target_hecke_orbit_code': 9007199422513233, 'target_is_minimal': False, 'target_label': '81.10.a.c.1.7', 'target_level': 81, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '9.5', 'twisting_conrey_index': 5, 'weight': 10}
  • id: 1612212
    {'conductor': 9, 'degree': 2, 'order': 3, 'parity': 1, 'source_conrey_index': 10, 'source_dim': 16, 'source_embedding_index': 7, 'source_hecke_orbit_code': 137606725659, 'source_is_minimal': False, 'source_label': '27.10.c.a.10.7', 'source_level': 27, 'target_conrey_index': 19, 'target_dim': 16, 'target_embedding_index': 7, 'target_hecke_orbit_code': 137606725659, 'target_is_minimal': False, 'target_label': '27.10.c.a.19.7', 'target_level': 27, 'twist_class_label': '9.10.c.a.4.2', 'twist_class_level': 9, 'twisting_char_label': '9.7', 'twisting_conrey_index': 7, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 103775
    {'charpoly_factorization': [[[48503924617396617216, 35181895349283323904, 21986959903467503616, 2879487737461997568, 388400168688205824, 11921293366935552, 1543547237253120, 30059591007744, 4530674088000, 33548935104, 6457753728, 55967760, 6261552, 29664, 3057, 15, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 2}
  • id: 103776
    {'charpoly_factorization': [[[0, 1], 16]], 'hecke_orbit_code': 137606725659, 'p': 3}
  • id: 103777
    {'charpoly_factorization': [[[89326671861360209796322024490525550182400000000, 2105542426110646383245804767033613598720000000, 47310372633217069955888231233586496768000000, 64604405462443752857689946783641795200000, 183455409080352532354817803236768600000, 168798458191993270505150251145769000, 406365170154216476473234326022425, 328379025401567001376242611445, 454932658467021320629274511, 171634237397641685502918, 191348490621727858869, 44682979538827251, 59837135672925, 6629143446, 9061719, 453, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 5}
  • id: 103778
    {'charpoly_factorization': [[[1827978596039517346244816762762578341662008461997363318252096, 58722980234367288498596579491584660416777192250876769888, 237839456921830679955735185822333710772178670322568192, 845660440885458856426307998643137961923598229512, 19740345950461293027853459020281654252316285872, -94629288438665103779824254079515321434670, 992804832160830570883794425384989787515, -16044905848854875854621655900977973, 36401581157428117786885966457991, -625479483278916773591049980, 887819784678332486211259, -15306622586260052607, 15593704324809521, -139696666312, 153853461, 343, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 7}
  • id: 103779
    {'charpoly_factorization': [[[2183072336927320367410371972052480247552880657229266259114617792406529841, -19315063329861125875589285036495673607852537289851539835527649771002, 26062788976245348543964371329329079658932570752584592059171921366, -2161648263323988289111747055790313274048592223450012248273048, 301827127540250203699324111102516095044096441662798444008, -14880240225820069659438752187165659957683959589512426, 814369323843075018528274154849803439195180203980, -14416225361180106986083588742682074519158266, 534770785153961943864236376154382664009, 1672306562657207149968838770754110, 397305843515779392242365463532, 3023267230796985915205086, 97789670749528920792, 683995748280552, 16352900790, 99150, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 11}
  • id: 103780
    {'charpoly_factorization': [[[277903713056411180105294548045944592933428216653420793909975132309006012675136, 28224313409837765093171402231954404925577860095641666213529382870665888, 506511286277144177059687585431041052452398530761588490139584229051968, 240450888549681807671052977050458422192589632366997199614129752, 754667170590449547937099709203755043061139199894931856601760, 340114296599808716814619653974610689016798731034003294, 270976536202778391930091629289038563524666145594371, 287488949154751124317037025060510936727731097, 68699492360073753321018944268040875133275, 77890420393360868165422698460277920, 9092836689929133276158967321883, 13399164801961541349534135, 867148954131344127449, 703214208769964, 35405187921, -32435, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 13}
  • id: 103781
    {'charpoly_factorization': [[[-820160346163111726316973138784045783985184, -68839487490209772917826765728847916560, 2921921332002359503799777036628768, -20423595596222241800319339144, 17969524198289503868790, 188279448791441391, -367449916563, -415539, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 17}
  • id: 103782
    {'charpoly_factorization': [[[-8853680821769276737028510393515540690764800, 886369399648750303933475235199437320960, -14678087160507131179547511206493824, -4637262835250589662716392928, 379431464431176804469180, -38751124357198789, -1230117863621, 85277, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 19}
  • id: 103783
    {'charpoly_factorization': [[[1026505529468467846955438993962981788274311004174543928581890826194751714671001693729707484224, 7131919799492171480402987346906549840272476533520905780352940766960488660671402679251488, 81274791653873166270862784989133740418176624249418474380010508105682463298630825408, -46254321173813249772055401066616708255414557384959444413081512608987568333000, 1295288343624659673411317918861119773400940648488902441048402768099935904, -1403095672613747952071940236404774214795167631143583054464720160178, 16442048269257152994079751430484407772182644449186532457691047, -29661041331902446409409943524421302641709580118500933173, 71757389088650015731545613191927431633863533484071, -48000715888621131056176060471417342047191616, 53783225260021645899371462607824694447, -11392624700248835873755936587735, 22351199832493919173126377, -1847506681865888388, 6548231882553, 1064559, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 23}
  • id: 103784
    {'charpoly_factorization': [[[75019272230955843469839960009922542362170071080043283058140362941294849808475851194683909140489262656, -1083898152252738946837446857047605624943340229991283333435104882066919425322625788043520345303008, 16967231822692801598115428045670007822767691298096037101547326479129539128994627245378712192, 18829194163640418879318597481974428412478356553916505538365577851954979306320498783384, 22854544056938685550376539612739149550202535914769470334113800803683737854011120, 7696431257157649327002887484644238148115296391545542769091847339972242670, 5005671854683339779411728737472604118147330911962715327917981409855, 633412033713417921035679780713826363854604762310449923797359, 778292471397177066427808640177306346487572815865097379, 45879379316087116935799438663472445449079333828, 53171954721484239429068321232837674990847, 903371176159490477289606756977601, 2603224691648228134666175121, 15598708228728274032, 61632074698269, -1309053, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 29}
  • id: 103785
    {'charpoly_factorization': [[[6975851086729721515889545628788645229766468752442222584396295551564187226151728925294074445698429849600, -10126611715183159562479841286689192621534716183841589774445700100358745599204640186948308234634240, 23606486431882380202141881611020250515100236320414837274996985836063376173579356677450927616, -10134927043709892946347681256256374594014410891750517866212578443614501275113108950336, 24822348723306573303860666269796072034602958000966491783186393029929646075122656, -6177100145050497012089981624408357053926210060438770133131288383938400212, 21281357153270277520175824147559843676784292410159265520522230978053, 3267319134954405559535755480151821599143900003652139688016667, 2848388776910650636908623969548131042313804584518524275, 386206552096803343246162367100060445480935126130, 250685996329728815978396923860586499078761, 36256356513283456229531487314741505, 9574564033565615970754663973, 523075257540068088578, 105192792017415, 2359819, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 31}
  • id: 103786
    {'charpoly_factorization': [[[9927783149188608401934367807278489189646594791545325568, 2417403027146829849214759980023140830212115262976, -1607081074113151216562158819575257062477184, -181470665458964364679799688274503904, 58007588177767374883668569296, 4024864499036434869008, -534769176904448, -8195758, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 37}
  • id: 103787
    {'charpoly_factorization': [[[66601620240543729156304069020505955712736505622732945652400013711821331056054757077224514711448194494455284025, 7525383226234195096725262296315612753934086669056968932918213171388271931448937802347952506274585039630, 15563359081365014246375448240416855087280557376448299657874904988806863764311665566311171356101786, 1862358514187225005265818809484114344865825997615645885998654275439894971337675813478050176, 2860192661636656102430919180091916185052367356800569467256008898294867386074987325316, 317902721747265445418028420613284946925447127142557635870813331935496634068630, 160555930157251251435368069865685358099288473056204991996375327702321452, 10707793696815226775131838918144834757558533313031366080390878790, 5729121542573063985344959534605457676120312353175124715653, 398460593511918063588883766417932182256386556340526, 90002718702872117291828983707419565116448972, 3824679952157199558841734500117619918, 809030082300315588577252605420, 46229706887618372782608, 2429141614785330, 54747318, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 41}
  • id: 103788
    {'charpoly_factorization': [[[1497571568263301931837556718878916032117917186926828855783241739825524849359576729383420759056201104953283927061121, -1287705524193719909031627925022722567594279870286078998105693748388887881239492848298227562506588607955341584, 902431640987739281371742260902539914690751981643355394844925740671101171044831393921854612637999572124, -190836462888926904406081084475799084946068034593922332841588550246325732542459041446241510222000, 35629884898667862072254604373403804660647729997216137983592903636550106890976784475522042, -1231158982822708498335179383061817123296324544625783238944862925994786715044372416, 197946121028057373611261857942248818125163602201777394648383015452329829424, -2212352101019088204075454124966021099127791912121757928220197025080, 882120984547140202046630024823724517827819400740700348512275, 688167964709338128984877065042775988231542889713360, 1806184595056686833807736054346452490509364912, -6479898696441340027056719738547076584, 2512216250745137894291862324218, -8249040049934223600736, 2046740038101756, -15249608, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 43}
  • id: 103789
    {'charpoly_factorization': [[[2244725962515020764029126262091608844189615597387288951746453806643875861974192326027236572716387438665989872588321344, -377627515195113745203867430276975670403299248679340485824289886488794177766594729849014816041735863591548261728, 78814898663760711269930908780903790295133367002254342245478991942402460108516145954691282825851010575744, -3530859105644748457800804597636814580165894040045540921595679987586661871615493736753911874409736, 508661826274587366674406354690860671573463164004183310941264960431646507263530837902812560, 9650288657816864842064188801882487626670038429179959094755282501803032069766477758, 3065361465856732215561311572250333343323826215597617677804798837237832040523, 122611818898720313615102998799928532609804403751556200880573064388357, 13509914836498106752428974450584943568817761701259925712162103, 828360596718017442895053103420261092731866287705834972, 46679453687602488093641628124352597146862799147, 1732441006992814033123472810294492284959, 50790508351610593194511025143473, 1036483236024811918832808, 16132064579762613, 156295545, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 47}
  • id: 103790
    {'charpoly_factorization': [[[11889078669482818405504359431759563721437688882278351535781888, -789057007905076860736683135848182769489678481361552896, -7705212064937673143005911784467855713439390336, 1627786546647685647675158096953277328864, -30231834156164318738271807654576, -505955822159827198144656, 22832880952316400, -262758114, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 53}
  • id: 103791
    {'charpoly_factorization': [[[1516822241251157824059534624753949437209010344569592251560242576696257014971501275521370670471787676701775027653587355090145809, 24410884243115328008089199690074977604878594269828048773842950776448086851399767480263462438259773194174958982432101554, 1755280207233795700074024313132547964582616882714035818195453101927536147519395041020751762458472743369028812150, 22468578327478632954787794555334769829453711916574645626953882221975742945840575033551337227959370805976, 1268354004752277761111956557356050627554030775752170480126341832016464822183127807168675573264888, 15261616857462823558670996300569995089008972559824298425567020876667812302868694978860258, 497240852856262775351559640996192811841813432965637447762348861240418257739529772, 4546871379179459522527732753537784629348591548689776218420073639898045442, 122530097020183259432900461311773523548997703818872512263762033465, 1112917029327443258903844994909746395163513042867423872826, 18028592704619094090372160048484940240412764719628, 135713269399261034972010305501487566965674, 1677540058847675265047862259499976, 11460045915108721196078040, 85908135197216598, 307774074, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 59}
  • id: 103792
    {'charpoly_factorization': [[[770162923808356021028217334381334082301023751501063064127150273780034562072047290895887518267778272954565510684764868087906304, 24888188730401476371833787108892177150923744087307857310796681972610045333038862980468098288095903478712736451162439680, 1820750907846701915255187020321291289311724991928452719786235848895723841954765660704098085481506488198763487232, -7948077427130830605957169112054069221405811841470922228474017613686404620493848568876460032742382630400, 1421128456678556613470201300585223984179332920864007785997518174378173439472353529246716400249472, -2642594115270503978616652016682826751036492298397437853178359288205192400470945623759128, 505781423768084470210704346328829709089891915441119357089145217015814074160700185, -1592999841833027637729034136088305366819289382746822448078098011639473613, 117276767130791716037841948823787076368324578101656373438196011663, -173280715426307483820061822144178080748204520174328017638, 14201698417901873025591014119658688162662076726709, -37212064541598956072045650043978286438363, 1091929473862855970017362056234141, -1558162877466056108014678, 41103877743074007, -69192125, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 61}
  • id: 103793
    {'charpoly_factorization': [[[8833695533396704863008452547414700202305962162249848456830237915551878233529580291517259160379731653324774289575765019169769, -96707331554340036373546967000409464841903982761446036979835088797642483749684579923277492887771763475683909078852140, 219828097363658282965305894792030269066799082116669839080068517184263518268841304351349123533539969026858050960, -18883115002031158690196969152078133214374161273972041239594993423651530656595657137264347208917247388792, 5365438061705800502210873054698421308277245359396611672309741557252471195201093828459966539152894, -260103105523010788663218730401838501928231925355267305839170260278667959388234657576662244, 16976911211232918426408731299679018692139982022328375671811049951702131021372438992, 187584519369788535022923481390094794278800818379760117704225780345273448412, 3413752640322309197081722448410779271453336900573036387934267117127, 13783442606259112733812218520541895637615239144080275908412, 166807785913500510490395696206866456139566480552816, 466225458747136928665026259385691034495164, 5889855220139830821373749045566390, 8116457221564710009601064, 88161715305946008, -14328044, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 67}
  • id: 103794
    {'charpoly_factorization': [[[-1650740730178120838501316176203169488629495138312020327635500662784, 5795231712906336559665057823608806333737826273431668129792, 285952791904013355323769048366842401971946093547520, -1534690794385887335903604844772608913620992, -10255314542422109952035021693577984, 76610379672672087281493888, -24112648412643888, -619800696, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 71}
  • id: 103795
    {'charpoly_factorization': [[[-108003460020869426973571271644097198583453432068139157909850081504, 26399371013892611147178221020930060222747639784603847458096, -118004081597065068708682559586075910435969655550272, -2047922173547414623477132228019660465663848, 8609137133375677132168706314000426, 46584916200965635904888003, -171046531788728999, -299306599, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 73}
  • id: 103796
    {'charpoly_factorization': [[[3851041500337857382445902982501543425910039371105968891533792706183682063941224730222154526871325104430855080993263006995135408474230784, -388340338930684550226242227607257988884034733823778464280694028541160122606157160994262058182418057722399960462481047881968640, 209638685203936421192657652677615659477267239439389098150450856444555484248068868004278735284823662732615317811975702016, -5937566387924654948300386333747028619154925745331529089277702413449605660877356877856492640272779203851607488, 7656684370180261944366185271936022000540100449986809691328949396256668264763844282614798329990550921056, 182011887258677747976409232163109972252830398004146521860027634686100848682014715665483301476, 151723750101269833958968793707636294926657630715870625442663685177955069708561020010197, 31594771077872799276277536791446626937946682942167095840143941896090362355477, 2163449260310776025446566109958771036239498759836321075045385087341939, 438575424080081667606704128133721258746447574638795238835966, 18873638362140688410505894952471112107028367427607961, 2771754111888277641008745677582017618395759, 119057877833400231300990170857075973, 7597366388556952820080334, 424528118754722487, -30257531, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 79}
  • id: 103797
    {'charpoly_factorization': [[[79957813372660235975022136416024530802328762658045354790533077924215263709771492056264516192610002606213635847862488334060611354136576, -6107668072261487790200109703669161240378140533669384092245174408280072627825153211268832811075607205074870748088669165394942976, 556998953754585783280010926618576168891632099609482871683696593524709150273493787627493980677163632052776756704440854016, 7249972606921593172302483256279568952925918212938926210873337377490800646868386381170932718030970832753272575296, 88359143538004232191856042643630999812714963059251802523282452210916317247997086044529843204990902394208, 345725395498444604223451952001886289199830146003522725377361405424115548788175332280365991145172, 1715292258937555185514743229293604899940087186575964127521368622988156967546408530936973, 5161418243940916447565013416732230561788559359388658292641300298469398202831779, 19677728646080266575677914556486350615682291054644474463671871192573835, 48769690669412838047765182516591002200170515280681390081033410, 133343789521482390921391647662693637443836913451729009, 249776365625223983784585986710344287001622209, 534969690324393605528947800204563877, 803961654759467554550935842, 1305712660158225591, 1176168291, 1], 1]], 'hecke_orbit_code': 137606725659, 'p': 83}
  • id: 103798
    {'charpoly_factorization': [[[-3121806533511596365502036535517673531620813649514563881120720117344000, 4338433462683108967247071268226953248570865166796727349542400, 82106662478470418415324120863482822496350390239962880, -154735952156793283536192165241829651774612352, -531743662098300035773458058888311840, 1425374295754423731160820256, -169064792330582736, -1658520648, 1], 2]], 'hecke_orbit_code': 137606725659, 'p': 89}
  • id: 103799
    {'charpoly_factorization': [[[200012127294541797275058174663010396533993480337552920272776978629948009610702080530090124965519692162811474618760495137222640260070990001, -775750243453527955180439835975067002957295379842950885568108382405444479168304742828823891676776234610930825142800457600413686994, 20327009579773179773933000960873346451468162262598576469727272623416035451065646821601308828109014124579186836120584616974, -180385148581809550503894275773469850322482146947026685753758480209381508531937731672909866340434219833715538686296, 2168819864258015896777625172844127610399544722965106458102724355846943958857603299551719661834375680107208, -12513836267282563670317198095377916996316111401937931568818647723671584563964883766858489565633394, 60684843696059795415714891144816634616526039513601657350400206826456325657801670952984060, -177513031528020216872551313868726796854536975326736729793819994995943211233679162, 459297729020381430970637770285818334319446644889679634474352071457150041, -756785692615355797362923736127664549083164906747551110193699354, 1516670178828894849601877179863010281140119787152056316, -1936253840920135407518376144118287906316157778, 3185620602638817339079658953914088472, -1990956665079890419375388344, 2022134439792934494, 267311278, 1], 1]], 'hecke_orbit_code': 137606725659, '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': '27.10.c.a', 'level': 27, 'portrait': 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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 6153847
    {'hecke_orbit_code': 137606725659, 'n': 1, 'trace_an': 16}
  • id: 6153848
    {'hecke_orbit_code': 137606725659, 'n': 2, 'trace_an': -15}
  • id: 6153849
    {'hecke_orbit_code': 137606725659, 'n': 3, 'trace_an': 0}
  • id: 6153850
    {'hecke_orbit_code': 137606725659, 'n': 4, 'trace_an': -1793}
  • id: 6153851
    {'hecke_orbit_code': 137606725659, 'n': 5, 'trace_an': -453}
  • id: 6153852
    {'hecke_orbit_code': 137606725659, 'n': 6, 'trace_an': 0}
  • id: 6153853
    {'hecke_orbit_code': 137606725659, 'n': 7, 'trace_an': -343}
  • id: 6153854
    {'hecke_orbit_code': 137606725659, 'n': 8, 'trace_an': 14478}
  • id: 6153855
    {'hecke_orbit_code': 137606725659, 'n': 9, 'trace_an': 0}
  • id: 6153856
    {'hecke_orbit_code': 137606725659, 'n': 10, 'trace_an': 1020}
  • id: 6153857
    {'hecke_orbit_code': 137606725659, 'n': 11, 'trace_an': -99150}
  • id: 6153858
    {'hecke_orbit_code': 137606725659, 'n': 12, 'trace_an': 0}
  • id: 6153859
    {'hecke_orbit_code': 137606725659, 'n': 13, 'trace_an': 32435}
  • id: 6153860
    {'hecke_orbit_code': 137606725659, 'n': 14, 'trace_an': -394824}
  • id: 6153861
    {'hecke_orbit_code': 137606725659, 'n': 15, 'trace_an': 0}
  • id: 6153862
    {'hecke_orbit_code': 137606725659, 'n': 16, 'trace_an': -328193}
  • id: 6153863
    {'hecke_orbit_code': 137606725659, 'n': 17, 'trace_an': 831078}
  • id: 6153864
    {'hecke_orbit_code': 137606725659, 'n': 18, 'trace_an': 0}
  • id: 6153865
    {'hecke_orbit_code': 137606725659, 'n': 19, 'trace_an': -170554}
  • id: 6153866
    {'hecke_orbit_code': 137606725659, 'n': 20, 'trace_an': -1855164}
  • id: 6153867
    {'hecke_orbit_code': 137606725659, 'n': 21, 'trace_an': 0}
  • id: 6153868
    {'hecke_orbit_code': 137606725659, 'n': 22, 'trace_an': 529359}
  • id: 6153869
    {'hecke_orbit_code': 137606725659, 'n': 23, 'trace_an': -1064559}
  • id: 6153870
    {'hecke_orbit_code': 137606725659, 'n': 24, 'trace_an': 0}
  • id: 6153871
    {'hecke_orbit_code': 137606725659, 'n': 25, 'trace_an': -2293229}
  • id: 6153872
    {'hecke_orbit_code': 137606725659, 'n': 26, 'trace_an': -2436312}
  • id: 6153873
    {'hecke_orbit_code': 137606725659, 'n': 27, 'trace_an': 0}
  • id: 6153874
    {'hecke_orbit_code': 137606725659, 'n': 28, 'trace_an': 1225724}
  • id: 6153875
    {'hecke_orbit_code': 137606725659, 'n': 29, 'trace_an': 1309053}
  • id: 6153876
    {'hecke_orbit_code': 137606725659, 'n': 30, 'trace_an': 0}
  • id: 6153877
    {'hecke_orbit_code': 137606725659, 'n': 31, 'trace_an': -2359819}
  • id: 6153878
    {'hecke_orbit_code': 137606725659, 'n': 32, 'trace_an': -5760063}
  • id: 6153879
    {'hecke_orbit_code': 137606725659, 'n': 33, 'trace_an': 0}
  • id: 6153880
    {'hecke_orbit_code': 137606725659, 'n': 34, 'trace_an': 981801}
  • id: 6153881
    {'hecke_orbit_code': 137606725659, 'n': 35, 'trace_an': 31066554}
  • id: 6153882
    {'hecke_orbit_code': 137606725659, 'n': 36, 'trace_an': 0}
  • id: 6153883
    {'hecke_orbit_code': 137606725659, 'n': 37, 'trace_an': 16391516}
  • id: 6153884
    {'hecke_orbit_code': 137606725659, 'n': 38, 'trace_an': -39490203}
  • id: 6153885
    {'hecke_orbit_code': 137606725659, 'n': 39, 'trace_an': 0}
  • id: 6153886
    {'hecke_orbit_code': 137606725659, 'n': 40, 'trace_an': -16760496}
  • id: 6153887
    {'hecke_orbit_code': 137606725659, 'n': 41, 'trace_an': -54747318}
  • id: 6153888
    {'hecke_orbit_code': 137606725659, 'n': 42, 'trace_an': 0}
  • id: 6153889
    {'hecke_orbit_code': 137606725659, 'n': 43, 'trace_an': 15249608}
  • id: 6153890
    {'hecke_orbit_code': 137606725659, 'n': 44, 'trace_an': 332509926}
  • id: 6153891
    {'hecke_orbit_code': 137606725659, 'n': 45, 'trace_an': 0}
  • id: 6153892
    {'hecke_orbit_code': 137606725659, 'n': 46, 'trace_an': 2390520}
  • id: 6153893
    {'hecke_orbit_code': 137606725659, 'n': 47, 'trace_an': -156295545}
  • id: 6153894
    {'hecke_orbit_code': 137606725659, 'n': 48, 'trace_an': 0}
  • id: 6153895
    {'hecke_orbit_code': 137606725659, 'n': 49, 'trace_an': 15239583}
  • id: 6153896
    {'hecke_orbit_code': 137606725659, 'n': 50, 'trace_an': -315590163}
  • id: 6153897
    {'hecke_orbit_code': 137606725659, 'n': 51, 'trace_an': 0}
  • id: 6153898
    {'hecke_orbit_code': 137606725659, 'n': 52, 'trace_an': -19773358}
  • id: 6153899
    {'hecke_orbit_code': 137606725659, 'n': 53, 'trace_an': 525516228}
  • id: 6153900
    {'hecke_orbit_code': 137606725659, 'n': 54, 'trace_an': 0}
  • id: 6153901
    {'hecke_orbit_code': 137606725659, 'n': 55, 'trace_an': -7579770}
  • id: 6153902
    {'hecke_orbit_code': 137606725659, 'n': 56, 'trace_an': -470339790}
  • id: 6153903
    {'hecke_orbit_code': 137606725659, 'n': 57, 'trace_an': 0}
  • id: 6153904
    {'hecke_orbit_code': 137606725659, 'n': 58, 'trace_an': 55408560}
  • id: 6153905
    {'hecke_orbit_code': 137606725659, 'n': 59, 'trace_an': -307774074}
  • id: 6153906
    {'hecke_orbit_code': 137606725659, 'n': 60, 'trace_an': 0}
  • id: 6153907
    {'hecke_orbit_code': 137606725659, 'n': 61, 'trace_an': 69192125}
  • id: 6153908
    {'hecke_orbit_code': 137606725659, 'n': 62, 'trace_an': 914436924}
  • id: 6153909
    {'hecke_orbit_code': 137606725659, 'n': 63, 'trace_an': 0}
  • id: 6153910
    {'hecke_orbit_code': 137606725659, 'n': 64, 'trace_an': -403588478}
  • id: 6153911
    {'hecke_orbit_code': 137606725659, 'n': 65, 'trace_an': -482470359}
  • id: 6153912
    {'hecke_orbit_code': 137606725659, 'n': 66, 'trace_an': 0}
  • id: 6153913
    {'hecke_orbit_code': 137606725659, 'n': 67, 'trace_an': 14328044}
  • id: 6153914
    {'hecke_orbit_code': 137606725659, 'n': 68, 'trace_an': -915409575}
  • id: 6153915
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