Newform data - 35.10.a.a

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• 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': 3500, 'analytic_conductor': 18.02625426573556, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[5, -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': [35, 1, [22, 31], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-28, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 167772195, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], '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': True, 'label': '35.10.a.a', 'level': 35, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [5, 7], 'level_radical': 35, 'minimal_twist': '35.10.a.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+28q^{2}-116q^{3}+272q^{4}+5^{4}q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '9.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '35.10.a', 'trace_display': [28, -116, 625, 2401], 'trace_hash': 1283796550782441720, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.978', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.899', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.624', 'prec': 17}], 'trace_zratio': 0, 'traces': [1, 28, -116, 272, 625, -3248, 2401, -6720, -6227, 17500, -25548, -31552, -42306, 67228, -72500, -327424, -526342, -174356, -350060, 170000, -278516, -715344, -621976, 779520, 390625, -1184568, 3005560, 653072, 6720430, -2030000, -6412208, -5727232, 2963568, -14737576, 1500625, -1693744, -2317682, -9801680, 4907496, -4200000, -10224678, -7798448, 30114004, -6949056, -3891875, -17415328, -23644912, 37981184, 5764801, 10937500, 61055672, -11507232, 57292654, 84155680, -15967500, -16134720, 40606960, 188172040, 84934780, -19720000, 14677822, -179541824, -14951027, 7278592, -26441250, 82979904, -244557812, -143165024, 72149216, 42017500, 61901952, 41845440, -283763726, -64895096, -45312500, -95216320, -61340748, 137409888, 276107480, -204640000, -226078919, -286290984, -72995956, -75756352, -328963750, 843192112, -779569880, 171682560, -896368470, -108972500, -101576706, -169177472, 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8874770527350, 19290516292656, -10829164339336, -7970340994560, 12071091348750, -99042847877680, 6585486310592, 4028221633920, -18730187751904, 2784029430000, 5295137796312, 36724202848256, 6748420077168, 4161544429056, 9509086025000, 2303168403712, 16421422524998, 49478830367120, -6965932311920, -1640625000000], 'weight': 10, 'weight_parity': 1}
• mf_hecke_nf •

  Column	Type
  an	jsonb
  ap	jsonb
  char_orbit_index	smallint
  field_poly	numeric[]
  hecke_orbit_code	bigint
  hecke_ring_character_values	jsonb
  hecke_ring_cyclotomic_generator	integer
  hecke_ring_denominators	numeric[]
  hecke_ring_inverse_denominators	numeric[]
  hecke_ring_inverse_numerators	numeric[]
  hecke_ring_numerators	numeric[]
  hecke_ring_power_basis	boolean
  hecke_ring_rank	integer
  label	text
  level	integer
  maxp	integer
  weight	smallint

  
  {'an': [[1], [28], [-116], [272], [625], [-3248], [2401], [-6720], [-6227], [17500], [-25548], [-31552], [-42306], [67228], [-72500], [-327424], [-526342], [-174356], [-350060], [170000], [-278516], [-715344], [-621976], [779520], [390625], [-1184568], [3005560], [653072], [6720430], [-2030000], [-6412208], [-5727232], [2963568], [-14737576], [1500625], [-1693744], [-2317682], [-9801680], [4907496], [-4200000], [-10224678], [-7798448], [30114004], [-6949056], [-3891875], [-17415328], [-23644912], [37981184], [5764801], [10937500], [61055672], [-11507232], [57292654], [84155680], [-15967500], [-16134720], [40606960], [188172040], [84934780], [-19720000], [14677822], [-179541824], [-14951027], [7278592], [-26441250], [82979904], [-244557812], [-143165024], [72149216], [42017500], [61901952], [41845440], [-283763726], [-64895096], [-45312500], [-95216320], [-61340748], [137409888], [276107480], [-204640000], [-226078919], [-286290984], [-72995956], [-75756352], [-328963750], [843192112], [-779569880], [171682560], [-896368470], [-108972500], [-101576706], [-169177472], [743816128], [-662057536], [-218787500], [664358912], [1205809578], [161414428], [159087396], [106250000]], 'ap': [[28], [-116], [625], [2401], [-25548], [-42306], [-526342], [-350060], [-621976], [6720430], [-6412208], [-2317682], [-10224678], [30114004], [-23644912], [57292654], [84934780], [14677822], [-244557812], [61901952], [-283763726], [276107480], [-72995956], [-896368470], [1205809578], [-1460213338], [1080085304], [335949108], [-1425208050], [-2841779886], [3493393328], [-1846965388], [1172376458], [-4890013380], [-8614877290], [5489051312], [-1331104082], [1410967884], [248554568], [16652203614], [20295598140], [-13615912778], [1823569192], [12374728434], [19313746158], [15214537640], [-38962621508], [1083241584], [-49461826612], [-43277649050], [-7553668326], [-27651590680], [-82600559358], [20181708732], [28278089178], [139139381944], [5788827950], [-74690992848], [22235508878], [-136057812678], [-171083794396], [105732398534], [174144032268], [-105907175208], [-243557842126], [183775651478], [-58176035148], [-340266945662], [-502625456972], [71470985630], [-25509568326], [149816052000], [-459514446032], [-504229547746], [-96313556620], [610834959424], [-649908405690], [-367168169122], [-973984668078], [358195592090], [484712362020], [718297757782], [827296769992], [873032109514], [715060551160], [589690593204], [-1064765335230], [1542960483738], [-838679673458], [-861818936016], [1469860542988], [2202271407680], [1300725498728], [688947010452], [1767101084540], [2635266922744], [2221506410590], [-1874409104918], [-1584119979916], [2798877271422], [1166061114828], [3290329718678], [-3638714903156], [4350091689210], [-4911356982828], [-1687577613302], [-4827385512492], [-1120763350566], [1359444695600], [950420630442], [3359388479648], [-2622572206386], [-33528485382], [5515873057500], [2724556984752], [379136232642], [-5154462237476], [-2680590842232], [-6449857621786], [-2795492681220], [-493690839658], [2838053902754], [7712363354998], [10767675416724], [2022979416612], [866031095662], [-3788338080170], [816971982320], [3132268610008], [-13319696835586], [-15670167623380], [7911082812264], [-4015142763208], [2840747650718], [-7104389630118], [-4970519652910], [11156469169734], [-6237630464372], [-1837992379602], [19220546703690], [-17031631065108], [13348486863462], [-17285784001096], [16465102143348], [-5917861780770], [24038043287160], [22644616125414], [-12022330618542], [-9442583753140], [8803796943024], [6735131900198], [-7584736297278], [-17823441166196], [-24517675485752], [-8142312182012], [-12696510319608], [-25357535942640], [18961075181410], [8655585863458], [34233579327822], [23859731716268], [-48348073880246], [-22802506810952], [7623848664332], [29701755754418], [-10829164339336], [5295137796312], [16421422524998]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 167772195, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '35.10.a.a', 'level': 35, 'maxp': 997, 'weight': 10}
• 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': [4, 5, 6, 3], 'Nk2': 3500, 'analytic_conductor': 18.02625426573556, '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': [35, 1, [22, 31], [1, 1]], 'conrey_index': 1, 'cusp_dim': 34, 'dim': 18, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 167772195, 'hecke_orbit_dims': [1, 2, 4, 5, 6], 'label': '35.10.a', 'level': 35, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [5, 7], 'level_radical': 35, 'mf_dim': 38, 'mf_new_dim': 18, 'num_forms': 5, 'plus_dim': 7, 'prim_orbit_index': 1, 'relative_dim': 18, 'sturm_bound': 40, 'trace_bound': 1, 'trace_display': [2, -292, 0, -4802], 'traces': [18, 2, -292, 5122, 0, 4304, -4802, -8766, 200470, 22500, 37972, -426588, 94448, 24010, -335000, 1693970, -1264652, 2094806, 1823828, 0, -19208, -659076, -1968584, 2183948, 7031250, 21507516, -2035408, -10453954, 6445312, 3050000, -10915824, -28934550, 45734648, -5360792, -6002500, 92406098, 2690372, -18091900, -73514484, 50310000, 76904348, -12446784, -21190792, -95101704, 33820000, -88935040, 5509312, -163653100, 103766418, 781250, -132500620, -50849208, -120104252, -46141964, -92205000, 19548942, -168899208, 576773296, 9290476, -397512500, -86369600, -537252648, -77970074, 674436530, -48065000, -1327317596, 497623456, -397539388, 593805240, -48020000, 73818616, 1737012370, -162943356, 302347548, -114062500, -1877635388, -75180112, -4816044, 279703380, 1636780000, 2109004130, 640444260, -332763892, 1378337268, -382997500, 2463754824, 3805847952, 2168058136, -3579693828, 244730000, 86522436, -3018039768, -1624114440, -3851452820, -1305242500, -805565564, 59279636, 11529602, 4488271832, 2000781250, 3810169328, -14450247668, 1646129536, 7043385328, -486202500, -913832228, -3316582432, -13547420984, 1915087128, 2007582500, 7846877936, -7627194274, 4358848700, -2604637048, 700550000, -7622030324, 11336391768, -3740777844, -1134770224, 2779647500, -5873905818, 11593471296, 11779114832, 1429336760, 0, 843975510, -9367710832, -14804257558, -15670626112, -963710000, -2899205860, 3158185360, 1201105052, 2950989048, -1210107500, -7281867668, 6868711804, -33387970952, 5723750516, -3841600000, -18826687364, 20814442440, 12665242760, 51133263850, 9935505000, -25202772628, -1683321892, -156246964, 21866172476, 1681250000, 7636434220, 31466492996, 45466654860, 15351273700, -4431430000, 1140964512, -1468331672, -44097111076, -52714037888, -4759295000, 3166976624, 35357100194, 22125062432, 71711305804, 528947500, 16799102356, 11072760624, 18728846836, -48549255062, -21286912500, -23479424988, -48929356752, -56462395360, -67343176572, -1875781250, 28526534880, -118674110104, 103143853276, 43095355816, 49946040000, 57676308496, -6720543060, -33665741240, 87729231896, -13476505000, -16337428864, 40695789592, -203617251992, 7536537316, 51673662500, -1198136324, -263511161804, 4177524588, -48952097048, 12408905000, 29527310722, 132092412852, 112872565624, 44233458912, -3424218750, -10986596168, 93569864680, -54903695812, -150535941696, -31456380000, 122427098172, -78731951128, 44182323496, -113973441616, -7779240000, -20208965948, -145658338828, -79240977136, -82840350240, 33323235000, -128817468080, -10708152672, -124603224664, 89582209600, -79955385000, 29386803060, 511875211680, 93465420216, -13392840426, 78308593750, -105489415980, -196080097276, 354185983776, -88108564752, 86856920000, 32693312540, 422855043660, -132746034868, 331009900992, -102712232500, 34268826100, 178599709848, 65957275552, 6665176924, -239465477500, -29082222068, -379014910602, -52407914276, 178958843216, 0, -202857033608, -126006660752, 287839469640, 53231470208, 8789062500, -235037094956, -177541219898, 84477910736, 520288401032, -168278415000, 315770639106, 179714896884, 280879419976, 211895769932, 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-2336242348480, -1129472086056, -919397911712, 661707031250, 3605505412040, -1839253183632, -562707430344, 3584535656608, 1295633840000, 9660490728, -6235845458688, -2926594920576, -692359229228, 2291584785000, -1680510771000, -3982257454520, -903759612868, 2116540413032, -1518680592500, 2410736883016, 4553491672352, -3262797661896, 977666103012, 795253217500, 661572794640, 1542866639964, -1861520255192, -4803330474972, -494004687500, -2806033475136, 1297451304352, -3141234232552, -906197259620, -211842950000, -15914139436, -8373413562904, 4178760858396, -547957506936, -785551017500, -1871256948532, -948361382800, 8052490963504, 953762171880, 2682005290000, 1155669656470, 2963794610884, -2479698934704, 5575314592552, 871268030000, 8839546792196, -2222876595784, -2136276462866, -1242079190416, 818283593750, 4869331051176, 4473592030628, 2630401237304, 2974238648280, -641012977500, 4980252608160, -437327370716, 2199218308568, -6660622196028, -3030624205000, -411787078248, 4081630572684, 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• mf_twists_nf •

  Column	Type
  conductor	integer
  degree	integer
  multiplicity	smallint
  order	integer
  parity	smallint
  self_twist_disc	integer
  source_char_orbit	smallint
  source_dim	integer
  source_hecke_orbit	integer
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_char_orbit	smallint
  target_dim	integer
  target_hecke_orbit	integer
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_char_orbit	smallint
  weight	smallint

  
  
  • id: 28363
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '35.10.a.a', 'source_level': 35, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '35.10.a.a', 'target_level': 35, 'twist_class_label': '35.10.a.a', 'twist_class_level': 35, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 10}
  • id: 28364
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '35.10.a.a', 'source_level': 35, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '175.10.a.a', 'target_level': 175, 'twist_class_label': '35.10.a.a', 'twist_class_level': 35, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 28365
    {'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '35.10.a.a', 'source_level': 35, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '175.10.b.a', 'target_level': 175, 'twist_class_label': '35.10.a.a', 'twist_class_level': 35, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 10}
  • id: 28366
    {'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '35.10.a.a', 'source_level': 35, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '245.10.a.b', 'target_level': 245, 'twist_class_label': '35.10.a.a', 'twist_class_level': 35, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 28367
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '35.10.a.a', 'source_level': 35, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '315.10.a.a', 'target_level': 315, 'twist_class_label': '35.10.a.a', 'twist_class_level': 35, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 126400
    {'charpoly_factorization': [[[-28, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 2}
  • id: 126401
    {'charpoly_factorization': [[[116, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 3}
  • id: 126402
    {'charpoly_factorization': [[[-625, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 5}
  • id: 126403
    {'charpoly_factorization': [[[-2401, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 7}
  • id: 126404
    {'charpoly_factorization': [[[25548, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 11}
  • id: 126405
    {'charpoly_factorization': [[[42306, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 13}
  • id: 126406
    {'charpoly_factorization': [[[526342, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 17}
  • id: 126407
    {'charpoly_factorization': [[[350060, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 19}
  • id: 126408
    {'charpoly_factorization': [[[621976, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 23}
  • id: 126409
    {'charpoly_factorization': [[[-6720430, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 29}
  • id: 126410
    {'charpoly_factorization': [[[6412208, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 31}
  • id: 126411
    {'charpoly_factorization': [[[2317682, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 37}
  • id: 126412
    {'charpoly_factorization': [[[10224678, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 41}
  • id: 126413
    {'charpoly_factorization': [[[-30114004, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 43}
  • id: 126414
    {'charpoly_factorization': [[[23644912, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 47}
  • id: 126415
    {'charpoly_factorization': [[[-57292654, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 53}
  • id: 126416
    {'charpoly_factorization': [[[-84934780, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 59}
  • id: 126417
    {'charpoly_factorization': [[[-14677822, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 61}
  • id: 126418
    {'charpoly_factorization': [[[244557812, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 67}
  • id: 126419
    {'charpoly_factorization': [[[-61901952, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 71}
  • id: 126420
    {'charpoly_factorization': [[[283763726, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 73}
  • id: 126421
    {'charpoly_factorization': [[[-276107480, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 79}
  • id: 126422
    {'charpoly_factorization': [[[72995956, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 83}
  • id: 126423
    {'charpoly_factorization': [[[896368470, 1], 1]], 'hecke_orbit_code': 167772195, 'p': 89}
  • id: 126424
    {'charpoly_factorization': [[[-1205809578, 1], 1]], 'hecke_orbit_code': 167772195, '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': 1, 'label': '35.10.a.a', 'level': 35, 'portrait': 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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 3674436
    {'hecke_orbit_code': 167772195, 'n': 1, 'trace_an': 1}
  • id: 3674437
    {'hecke_orbit_code': 167772195, 'n': 2, 'trace_an': 28}
  • id: 3674438
    {'hecke_orbit_code': 167772195, 'n': 3, 'trace_an': -116}
  • id: 3674439
    {'hecke_orbit_code': 167772195, 'n': 4, 'trace_an': 272}
  • id: 3674440
    {'hecke_orbit_code': 167772195, 'n': 5, 'trace_an': 625}
  • id: 3674441
    {'hecke_orbit_code': 167772195, 'n': 6, 'trace_an': -3248}
  • id: 3674442
    {'hecke_orbit_code': 167772195, 'n': 7, 'trace_an': 2401}
  • id: 3674443
    {'hecke_orbit_code': 167772195, 'n': 8, 'trace_an': -6720}
  • id: 3674444
    {'hecke_orbit_code': 167772195, 'n': 9, 'trace_an': -6227}
  • id: 3674445
    {'hecke_orbit_code': 167772195, 'n': 10, 'trace_an': 17500}
  • id: 3674446
    {'hecke_orbit_code': 167772195, 'n': 11, 'trace_an': -25548}
  • id: 3674447
    {'hecke_orbit_code': 167772195, 'n': 12, 'trace_an': -31552}
  • id: 3674448
    {'hecke_orbit_code': 167772195, 'n': 13, 'trace_an': -42306}
  • id: 3674449
    {'hecke_orbit_code': 167772195, 'n': 14, 'trace_an': 67228}
  • id: 3674450
    {'hecke_orbit_code': 167772195, 'n': 15, 'trace_an': -72500}
  • id: 3674451
    {'hecke_orbit_code': 167772195, 'n': 16, 'trace_an': -327424}
  • id: 3674452
    {'hecke_orbit_code': 167772195, 'n': 17, 'trace_an': -526342}
  • id: 3674453
    {'hecke_orbit_code': 167772195, 'n': 18, 'trace_an': -174356}
  • id: 3674454
    {'hecke_orbit_code': 167772195, 'n': 19, 'trace_an': -350060}
  • id: 3674455
    {'hecke_orbit_code': 167772195, 'n': 20, 'trace_an': 170000}
  • id: 3674456
    {'hecke_orbit_code': 167772195, 'n': 21, 'trace_an': -278516}
  • id: 3674457
    {'hecke_orbit_code': 167772195, 'n': 22, 'trace_an': -715344}
  • id: 3674458
    {'hecke_orbit_code': 167772195, 'n': 23, 'trace_an': -621976}
  • id: 3674459
    {'hecke_orbit_code': 167772195, 'n': 24, 'trace_an': 779520}
  • id: 3674460
    {'hecke_orbit_code': 167772195, 'n': 25, 'trace_an': 390625}
  • id: 3674461
    {'hecke_orbit_code': 167772195, 'n': 26, 'trace_an': -1184568}
  • id: 3674462
    {'hecke_orbit_code': 167772195, 'n': 27, 'trace_an': 3005560}
  • id: 3674463
    {'hecke_orbit_code': 167772195, 'n': 28, 'trace_an': 653072}
  • id: 3674464
    {'hecke_orbit_code': 167772195, 'n': 29, 'trace_an': 6720430}
  • id: 3674465
    {'hecke_orbit_code': 167772195, 'n': 30, 'trace_an': -2030000}
  • id: 3674466
    {'hecke_orbit_code': 167772195, 'n': 31, 'trace_an': -6412208}
  • id: 3674467
    {'hecke_orbit_code': 167772195, 'n': 32, 'trace_an': -5727232}
  • id: 3674468
    {'hecke_orbit_code': 167772195, 'n': 33, 'trace_an': 2963568}
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  • id: 3674473
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  • id: 3674474
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  • id: 3674476
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  • id: 3674477
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  • id: 3674478
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  • id: 3674479
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  • id: 3674480
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  • id: 3674482
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  • id: 3674483
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  • id: 3674484
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  • id: 3674485
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  • id: 3674486
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  • id: 3674488
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  • id: 3674489
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  • id: 3674490
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  • id: 3674491
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  • id: 3674492
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  • id: 3674493
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  • id: 3674494
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  • id: 3674495
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  • id: 3674496
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  • id: 3674497
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  • id: 3674499
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  • id: 3674500
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  • id: 3674501
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  • id: 3674502
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  • id: 3674503
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  • id: 3674504
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  • id: 3674505
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  • id: 3674506
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  • id: 3674507
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  • id: 3674508
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  • id: 3674509
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  • id: 3674511
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  • id: 3674512
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  • id: 3674513
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  • id: 3674514
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  • id: 3674515
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  • id: 3674516
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  • id: 3674517
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  • id: 3674518
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  • id: 3674519
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  • id: 3674520
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  • id: 3674521
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  • id: 3674522
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  • id: 3674523
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  • id: 3674524
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  • id: 3674525
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  • id: 3674526
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  • id: 3674527
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  • id: 3674528
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  • id: 3674529
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  • id: 3674532
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  • id: 3674533
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  • id: 3674534
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  • id: 3674535
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  • id: 3674537
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  • id: 3674538
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  • id: 3674541
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  • id: 3674542
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  • id: 3674543
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  • id: 3674544
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  • id: 3674545
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  • id: 3674546
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  • id: 3674547
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  • id: 3674548
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  • id: 3674551
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  • id: 3674552
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  • id: 3674553
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  • id: 3674554
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  • id: 3674555
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  • id: 3674556
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  • id: 3674557
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  • id: 3674558
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  • id: 3674559
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  • id: 3674560
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  • id: 3674561
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  • id: 3674562
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  • id: 3674564
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  • id: 3674565
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  • id: 3674569
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  • id: 3674570
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  • id: 3674571
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  • id: 3674572
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  • id: 3674573
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  • id: 3674574
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  • id: 3674575
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  • id: 3674576
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  • id: 3674577
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  • id: 3674578
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  • id: 3674579
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  • id: 3674580
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  • id: 3674581
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  • id: 3674582
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  • id: 3674583
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  • id: 3674584
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  • id: 3674585
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  • id: 3674589
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  • id: 3674590
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  • id: 3674595
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  • id: 3674598
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  • id: 3674600
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  • id: 3674601
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  • id: 3674602
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  • id: 3674611
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  • id: 3674612
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  • id: 3674613
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  • id: 3674614
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  • id: 3674615
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  • id: 3674616
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  • id: 3674617
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  • id: 3674618
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  • id: 3674620
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  • id: 3674621
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  • id: 3674622
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  • id: 3674623
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  • id: 3674624
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  • id: 3674625
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  • id: 3674626
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  • id: 3674629
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  • id: 3674666
    {'hecke_orbit_code': 167772195, 'n': 823, 'trace_an': -17285784001096}
  • id: 3674667
    {'hecke_orbit_code': 167772195, 'n': 827, 'trace_an': 16465102143348}
  • id: 3674668
    {'hecke_orbit_code': 167772195, 'n': 829, 'trace_an': -5917861780770}
  • id: 3674669
    {'hecke_orbit_code': 167772195, 'n': 839, 'trace_an': 24038043287160}
  • id: 3674670
    {'hecke_orbit_code': 167772195, 'n': 841, 'trace_an': 30657033409031}
  • id: 3674671
    {'hecke_orbit_code': 167772195, 'n': 853, 'trace_an': 22644616125414}
  • id: 3674672
    {'hecke_orbit_code': 167772195, 'n': 857, 'trace_an': -12022330618542}
  • id: 3674673
    {'hecke_orbit_code': 167772195, 'n': 859, 'trace_an': -9442583753140}
  • id: 3674674
    {'hecke_orbit_code': 167772195, 'n': 863, 'trace_an': 8803796943024}
  • id: 3674675
    {'hecke_orbit_code': 167772195, 'n': 877, 'trace_an': 6735131900198}
  • id: 3674676
    {'hecke_orbit_code': 167772195, 'n': 881, 'trace_an': -7584736297278}
  • id: 3674677
    {'hecke_orbit_code': 167772195, 'n': 883, 'trace_an': -17823441166196}
  • id: 3674678
    {'hecke_orbit_code': 167772195, 'n': 887, 'trace_an': -24517675485752}
  • id: 3674679
    {'hecke_orbit_code': 167772195, 'n': 907, 'trace_an': -8142312182012}
  • id: 3674680
    {'hecke_orbit_code': 167772195, 'n': 911, 'trace_an': -12696510319608}
  • id: 3674681
    {'hecke_orbit_code': 167772195, 'n': 919, 'trace_an': -25357535942640}
  • id: 3674682
    {'hecke_orbit_code': 167772195, 'n': 929, 'trace_an': 18961075181410}
  • id: 3674683
    {'hecke_orbit_code': 167772195, 'n': 937, 'trace_an': 8655585863458}
  • id: 3674684
    {'hecke_orbit_code': 167772195, 'n': 941, 'trace_an': 34233579327822}
  • id: 3674685
    {'hecke_orbit_code': 167772195, 'n': 947, 'trace_an': 23859731716268}
  • id: 3674686
    {'hecke_orbit_code': 167772195, 'n': 953, 'trace_an': -48348073880246}
  • id: 3674687
    {'hecke_orbit_code': 167772195, 'n': 961, 'trace_an': 14676789274593}
  • id: 3674688
    {'hecke_orbit_code': 167772195, 'n': 967, 'trace_an': -22802506810952}
  • id: 3674689
    {'hecke_orbit_code': 167772195, 'n': 971, 'trace_an': 7623848664332}
  • id: 3674690
    {'hecke_orbit_code': 167772195, 'n': 977, 'trace_an': 29701755754418}
  • id: 3674691
    {'hecke_orbit_code': 167772195, 'n': 983, 'trace_an': -10829164339336}
  • id: 3674692
    {'hecke_orbit_code': 167772195, 'n': 991, 'trace_an': 5295137796312}
  • id: 3674693
    {'hecke_orbit_code': 167772195, 'n': 997, 'trace_an': 16421422524998}