Newform data - 15.10.a.c

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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': 1500, 'analytic_conductor': 7.725537542458097, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [5, 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': [15, 1, [11, 7], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 2, 'field_disc': 4729, 'field_disc_factorization': [[4729, 1]], 'field_poly': [-1182, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-1092, -19, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007199422513167, 'hecke_ring_generator_nbound': 2, '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': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '15.10.a.c', 'level': 15, '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': [3, 5], 'level_radical': 15, 'minimal_twist': '15.10.a.c', 'nf_label': '2.2.4729.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(10-\\beta )q^{2}+3^{4}q^{3}+(770-19\\beta )q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '9.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '15.10.a', 'trace_display': [19, 162, -1250, -11872], 'trace_hash': 1971080103552303111, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.047', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.907', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.040', 'prec': 17}, {'__RealLiteral__': 0, 'data': '8.549', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '53.029', 'prec': 20}], 'trace_zratio': 0, 'traces': [2, 19, 162, 1521, -1250, 1539, -11872, 49647, 13122, -11875, 35488, 123201, 143676, -245196, -101250, 707265, 385156, 124659, -403296, -950625, -961632, -4278368, 223704, 4021407, 781250, -1907546, 1062882, -11544484, -74572, -961875, -5027128, 26629583, 2874528, 8860882, 7420000, 9979281, 5373628, -1542476, 11637756, -31029375, 14211332, -19860876, 27748920, -60705952, -8201250, -151491648, 95966440, 57288465, -2819950, 7421875, 31197636, 47088706, -64305596, 10097379, -22180000, -351509340, -32666976, 28649198, 187863136, -77000625, 154080060, 131320056, -77892192, 638301089, -89797500, -346547808, 33592376, 391747238, 18120024, 153247500, -228270976, 325733967, -33122316, -362019226, 63281250, -263218724, 47811456, -154511226, -932406760, -442040625, 86093442, 1246549646, 207040152, -935103204, -240722500, 623926708, -6040332, 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65225253758818, 8080651617500, 78259610612736, 20258667192496, 51944673183195, -5883070328928, -67380055463750, -11046763112448, 5303399073921, 17159274895840, -64521093493588, 4545998437500, -47807565456746, 44477093201956, 72498539126196, 46936616702784, -17327086275625, -19332766182996, 20222631644264, -24894811901496, 67199747672070, -2941318282500, 5936821717844, -50768782083936, -8780333909448, -20304975737184, 17543982780000, 58936142873704, -10327065734664, 6582349103904, -80004280860672, 22987863555000, 24256867057740, 59535347755964, -4008814112396, 2855766237948, -12120849609375], '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, 0], [10, -1], [81, 0], [770, -19], [-625, 0], [810, -81], [-5964, 56], [25038, -429], [6561, 0], [-6250, 625], [16768, 1952], [62370, -1539], [71146, 1384], [-125832, 6468], [-50625, 0], [363218, -19171], [193678, -2200], [65610, -6561], [-201164, -968], [-481250, 11875], [-483084, 4536], [-2139584, 800], [79368, 64968], [2028078, -34749], [390625, 0], [-924428, -58690], [531441, 0], [-5849928, 155372], [-31078, -12416], [-506250, 50625], [-2475696, -75736], [13472846, -316109], [1358208, 158112], [4537180, -213478], [3727500, -35000], [5051970, -124659], [2599466, 174696], [-867464, 192452], [5762826, 112104], [-15648750, 268125], [7340714, -470096], [-10192392, 523908], [13950652, -152384], [-30926656, 1147360], [-4100625, 0], [-75998496, 505344], [48198904, -431368], [29420658, -1552851], [-1077559, -664832], [3906250, -390625], [15687918, -178200], [23700548, -312390], [-31687862, -929872], [5314410, -531441], [-10480000, -1220000], [-177723000, 3936660], [-16294284, -78408], [14364932, -80666], [93124864, 1613408], [-38981250, 961875], [75911686, 2256688], [64762992, 1794072], [-39129804, 367416], [322401682, -6502275], [-44466250, -865000], [-173306304, 64800], [13074108, 7444160], [198539660, -5332082], [6428808, 5262408], [78645000, -4042500], [-110604928, -7061120], [164274318, -2814669], [-19801262, 6480208], [-180496012, -1027202], [31640625, 0], [-133156936, 3095148], [29202432, -10593408], [-74878668, -4753890], [-467102400, 1798040], [-227011250, 11981875], [43046721, 0], [629060612, -11571578], [105100620, -3161088], [-473844168, 12585132], [-121048750, 1375000], [319624408, -15322108], [-2517318, -1005696], [-569979072, 40843296], [107605986, 9306192], [-41006250, 4100625], [-332705016, -4192496], [-1397937984, 47282976], [-200531376, -6134616], [991866016, -52081216], [125727500, 605000], [1091300526, -25604829], [215586818, -44039040], [775055834, -4905929], [110014848, 12807072], [300781250, -7421875]], 'ap': [[10, -1], [81, 0], [-625, 0], [-5964, 56], [16768, 1952], [71146, 1384], [193678, -2200], [-201164, -968], [79368, 64968], [-31078, -12416], [-2475696, -75736], [2599466, 174696], [7340714, -470096], [13950652, -152384], [48198904, -431368], [-31687862, -929872], [93124864, 1613408], [75911686, 2256688], [13074108, 7444160], [-110604928, -7061120], [-19801262, 6480208], [-467102400, 1798040], [105100620, -3161088], [107605986, 9306192], [215586818, -44039040], [169361298, 10351392], [-894575308, 23903736], [382282404, -39862608], [-1468933354, -8752128], [-153913130, 31516232], [-3043068692, -61762280], [-1784192784, 66294288], [5271802590, -7286856], [-284023996, 109011528], [983447258, 95881216], [-7075840688, 41782120], [4461557210, -83291496], [1326600764, -369358080], [-10925374584, -118197624], [12654323250, 276959232], [-14254296920, -88867600], [-4702062226, -249453696], [5783828168, -338177888], [-6457920550, -13201488], [2145678282, 414752688], [-18211706672, -357168344], [337416284, 1095702984], [-17884457764, -379867896], [-19538155084, 231603136], [12227408454, -1223574352], [38219014182, -1014300264], [-22046425784, -1162136848], [56292235138, 461796352], [23309039832, -2290507440], [49973225814, -11592888], [-10626543976, 1335183640], [-88318635494, 497468672], [44925376408, 2931878152], [69302523162, -2810356072], [-8725436190, 1732391376], [70401379716, -2110595296], [-41811835446, -2057660880], [69685680484, -2658536048], [-1760500752, 2262689712], [-87133059886, 1153824720], [59441957954, 4586012752], [41166061932, -1068554680], [15116583082, -4683425072], [128000740348, -8361924880], [185720263462, -3311404976], [-4784210274, -309268296], [330474730824, -8531803872], [-236617623828, -6863128312], [-390539005358, 8406882616], [33106482100, 11812472440], [220754605944, -38429640], [-550051781286, 5105403648], [239104160434, -10832804408], [683654414586, 328887168], [433433818394, 13684450368], [71167189136, 6879525232], [-32721826490, 22837566256], [465795901344, -11476167456], [28925871274, -23402229680], [92654644720, -26713363640], [-744846144564, -15413236416], [693320843098, -17575974304], [507821866906, -10914413504], [-532539491358, -5943751200], [-255533572428, 23694583736], [-171246239476, 39043802992], [1249831300200, 6046064640], [-1892433127252, 12129453960], [-1140770559784, -17790773792], [-1318470673244, -8935086488], [-77625563344, 29390410264], [-898219441766, 17415237248], [-1515694418446, -15262434656], [-769651204028, 24497892976], [-376489825386, -26216020096], [453541967236, -28201111904], [1604146048338, -22553689440], [-1899049097340, 13676285712], [-400983698574, -18494443488], [567956239868, 43777346472], [2452448569058, 6740865120], [3639508096644, -57913934448], [4282888257062, 44257826536], [-2610683444152, -36698388704], [3455097958058, -37971257088], [-4161263839292, 46839190600], [2452153186570, -15889158968], [2489285856150, -111630031656], [-2741428842316, -2037351672], [438677555032, -67802338280], [-4811452722126, -65695825776], [-623433455268, 115548111776], [-762855406592, -101783796760], [-4489504701646, 56123858560], [-4330376500880, -2931333280], [-1434045179138, 69197394640], [5189953683018, 71792112368], [-12590078118, 70625923968], [1142759194884, 56987349840], [-2601958364012, -181350055448], [-2572658824774, 32384748448], [-258444076394, -204881394608], [-8165341421232, 122189713296], [-4803214291060, 176011281384], [-5692937651998, 146029534776], [-9086955841196, -142838447672], [4372441290832, -197755768024], [9239917815328, -156315305048], [-1167256542470, 135412753144], [913451353650, 452832530016], [-2355148096222, -147918559584], [-6410427883686, -60640464240], [-8667155219156, 340403226352], [-10070186943166, -236022339008], [11812987869530, -69481838960], [11086919764932, 266826588680], [-13958030488110, -36346010784], [2190157166060, -140385977448], [286213926508, -6578790880], [-16575779996730, 64647207680], [-7137047712040, -407989324160], [-1066986287046, -308030958040], [17751159935734, 263582826152], [14854311528340, -148711312040], [-4751088120928, 216745209736], [3788801684826, 857579906456], [-3794548304390, -236858567824], [-6694329264868, -357332712864], [-14276469144216, -235713894168], [-18258988973316, -163782947248], [1396028289472, -227633255440], [-2144373941000, 136964454760], [16103210214266, 381948719872], [10593106735962, -796069693312], [-28081406835886, 97093820704], [-9647014755660, 242310797904], [11724067940446, 87299503544], [10406864548388, -555061904280], [-5282930067096, -480902978256], [22042834739038, 391423723880], [-13093055919792, 1291299938088], [29668453427432, -400763981160], [30105713652210, -676079548456]], 'char_orbit_index': 1, 'field_poly': [-1182, -1, 1], 'hecke_orbit_code': 9007199422513167, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '15.10.a.c', 'level': 15, 'maxp': 997, '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

  
  {'ALdims': [1, 2, 2, 1], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [1, 1, 1, 1], 'ALdims_old': [2, 3, 2, 3], 'Nk2': 1500, 'analytic_conductor': 7.725537542458097, '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': [15, 1, [11, 7], [1, 1]], 'conrey_index': 1, 'cusp_dim': 16, 'dim': 6, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 167772175, 'hecke_orbit_dims': [1, 1, 2, 2], 'label': '15.10.a', 'level': 15, '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': [3, 5], 'level_radical': 15, 'mf_dim': 20, 'mf_new_dim': 6, 'num_forms': 4, 'plus_dim': 2, 'prim_orbit_index': 1, 'relative_dim': 6, 'sturm_bound': 20, 'trace_bound': 2, 'trace_display': [68, 0, 0, -11428], 'traces': [6, 68, 0, 1538, 0, -3078, -11428, 67932, 39366, -8750, -87076, 41472, 55888, 115452, -101250, 1085330, -420520, 446148, 658912, -905000, -2241756, -7156540, 3122496, 3193506, 2343750, -5892868, 0, 3780524, -6996536, -1620000, -4504264, 17859412, -1195236, 5709836, 15182500, 10090818, 25085112, -2385976, -5547852, -4751250, 24274636, -44096724, -4089728, -102869396, 0, -90064944, 51128264, 65192688, 84594310, 26562500, 62822628, -52677360, -114062224, -20194758, -80472500, -68883420, -2667816, -205991852, 180942428, -130916250, 479495740, -31830936, -74979108, 464210442, -192047500, -57426084, -484354360, 717440536, 5244912, 543322500, 83143192, 445701852, -591042044, -773558108, 0, -849378912, 72064224, 265485600, -274527880, 103030000, 258280326, 1526220184, 804884184, -1559325492, -192897500, -752029576, 37145628, -2168339028, -329760348, -57408750, -871611944, -2807106528, -830087352, 3271510568, 363665000, 2378839914, 1387556460, 5935831732, -571305636, 600781250, -1606497336, 1107505224, -719377428, 39783972, -805342500, 156601916, -2846165976, 272097792, 2498245452, 1277942500, 1873818684, -4133169988, 709082384, -520769088, -1158240000, -4277008984, 366681168, -8243549404, 2377576392, -4233667500, 9484326254, 5393122352, -4407795792, -1252313368, 0, 757480572, -2569237940, 10111265292, 4580883720, -2341025000, -15334915500, 5440791060, -7949022800, -22800090864, -664301250, 16093931988, 193725888, -18134094672, 1019861688, 16583852500, 11504925720, 19646681896, 34803402824, 7120850130, -2967932500, -23540066464, -4291106544, -13197684056, 1493328016, -1202343750, -14295822128, -14127769032, -2759031720, -7224912576, 13356955000, 23946268788, 6839362848, 16088473800, -409382748, -22934886250, -15609814464, 2927177028, 18130427640, 36584513732, -5823292500, 29794488960, -52954561728, -56381409180, 6420133002, 4622740000, 4323121632, 3791543616, 53836565664, 23396482584, -4464062500, -99338795012, 25597295676, -11242343616, -24684483700, -5937705000, 30685833996, -61459191816, -34410985704, -84520667520, 35201857500, 25374306888, 3456810872, 150150662152, -14708161116, -11713190000, -52657680776, 48031817400, -74517464316, 97398388936, -14176620000, 144706616258, 28727855616, -46954058940, -13026500624, 26535937500, 26663078448, 35517961860, -30234147240, 22033212084, -19199470000, -76247082836, 20486696256, -57468084576, -64243962928, -16072627500, 22214475816, -12998541248, -72153857160, 47292523008, -8328775000, 20952592866, 124198466944, 102798816544, 32588787672, 11076387500, -10600552456, -8129647944, -95107917732, -205128802428, 15377343750, -122903703820, -60307115168, -31396593384, 53715474068, 70810230000, 109408654368, -68359262484, 139433779512, -38663106948, -70660775000, -114572367188, -90835288920, 20495098728, 106020461192, -55876331250, -86445326756, -104614886204, 0, 199882862868, 62018210000, 97292351988, -90786295632, 137839995960, -12391631424, -3417968750, 101452627092, 24804017964, 92737317312, -36770744644, -44394075000, 171642527202, 143692829184, 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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: 10523
    {'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '15.10.a.c', 'target_level': 15, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 10}
  • id: 10524
    {'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '45.10.a.e', 'target_level': 45, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 10525
    {'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '75.10.a.g', 'target_level': 75, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 10}
  • id: 10526
    {'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 2, 'target_dim': 4, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '75.10.b.e', 'target_level': 75, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 10}
  • id: 10527
    {'conductor': 15, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '225.10.a.j', 'target_level': 225, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '15.d', 'twisting_char_orbit': 4, 'weight': 10}
  • id: 10528
    {'conductor': 15, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 2, 'target_dim': 4, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '225.10.b.g', 'target_level': 225, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '15.e', 'twisting_char_orbit': 5, 'weight': 10}
  • id: 10529
    {'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '15.10.a.c', 'source_level': 15, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 13, 'target_is_minimal': False, 'target_label': '240.10.a.m', 'target_level': 240, 'twist_class_label': '15.10.a.c', 'twist_class_level': 15, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 61400
    {'charpoly_factorization': [[[-1092, -19, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 2}
  • id: 61401
    {'charpoly_factorization': [[[-81, 1], 2]], 'hecke_orbit_code': 9007199422513167, 'p': 3}
  • id: 61402
    {'charpoly_factorization': [[[625, 1], 2]], 'hecke_orbit_code': 9007199422513167, 'p': 5}
  • id: 61403
    {'charpoly_factorization': [[[31528560, 11872, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 7}
  • id: 61404
    {'charpoly_factorization': [[[-4189882368, -35488, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 11}
  • id: 61405
    {'charpoly_factorization': [[[2896150388, -143676, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 13}
  • id: 61406
    {'charpoly_factorization': [[[31364196084, -385156, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 17}
  • id: 61407
    {'charpoly_factorization': [[[39554119280, 403296, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 19}
  • id: 61408
    {'charpoly_factorization': [[[-4977578430720, -223704, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 23}
  • id: 61409
    {'charpoly_factorization': [[[-180861933660, 74572, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 29}
  • id: 61410
    {'charpoly_factorization': [[[-463313088000, 5027128, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 31}
  • id: 61411
    {'charpoly_factorization': [[[-28861754638220, -5373628, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 37}
  • id: 61412
    {'charpoly_factorization': [[[-210775232832060, -14211332, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 41}
  • id: 61413
    {'charpoly_factorization': [[[165047750825744, -27748920, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 43}
  • id: 61414
    {'charpoly_factorization': [[[2082398270597376, -95966440, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 47}
  • id: 61415
    {'charpoly_factorization': [[[11555844938820, 64305596, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 53}
  • id: 61416
    {'charpoly_factorization': [[[5745641782978560, -187863136, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 59}
  • id: 61417
    {'charpoly_factorization': [[[-85608279866044, -154080060, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 61}
  • id: 61418
    {'charpoly_factorization': [[[-65232884349014256, -33592376, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 67}
  • id: 61419
    {'charpoly_factorization': [[[-45919384536416256, 228270976, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 71}
  • id: 61420
    {'charpoly_factorization': [[[-49372065464527900, 33122316, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 73}
  • id: 61421
    {'charpoly_factorization': [[[213523438937692800, 932406760, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 79}
  • id: 61422
    {'charpoly_factorization': [[[-1097200204595568, -207040152, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 83}
  • id: 61423
    {'charpoly_factorization': [[[-89786907488203740, -224518164, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 89}
  • id: 61424
    {'charpoly_factorization': [[[-2255431146557740796, -387134596, 1], 1]], 'hecke_orbit_code': 9007199422513167, 'p': 97}
• mf_newform_portraits •

  Column	Type
  char_orbit_index	smallint
  hecke_orbit	integer
  label	text
  level	integer
  portrait	text
  weight	smallint

  
  {'char_orbit_index': 1, 'hecke_orbit': 3, 'label': '15.10.a.c', 'level': 15, 'portrait': 'data:image/png;base64,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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 29180809
    {'hecke_orbit_code': 9007199422513167, 'n': 1, 'trace_an': 2}
  • id: 29180810
    {'hecke_orbit_code': 9007199422513167, 'n': 2, 'trace_an': 19}
  • id: 29180811
    {'hecke_orbit_code': 9007199422513167, 'n': 3, 'trace_an': 162}
  • id: 29180812
    {'hecke_orbit_code': 9007199422513167, 'n': 4, 'trace_an': 1521}
  • id: 29180813
    {'hecke_orbit_code': 9007199422513167, 'n': 5, 'trace_an': -1250}
  • id: 29180814
    {'hecke_orbit_code': 9007199422513167, 'n': 6, 'trace_an': 1539}
  • id: 29180815
    {'hecke_orbit_code': 9007199422513167, 'n': 7, 'trace_an': -11872}
  • id: 29180816
    {'hecke_orbit_code': 9007199422513167, 'n': 8, 'trace_an': 49647}
  • id: 29180817
    {'hecke_orbit_code': 9007199422513167, 'n': 9, 'trace_an': 13122}
  • id: 29180818
    {'hecke_orbit_code': 9007199422513167, 'n': 10, 'trace_an': -11875}
  • id: 29180819
    {'hecke_orbit_code': 9007199422513167, 'n': 11, 'trace_an': 35488}
  • id: 29180820
    {'hecke_orbit_code': 9007199422513167, 'n': 12, 'trace_an': 123201}
  • id: 29180821
    {'hecke_orbit_code': 9007199422513167, 'n': 13, 'trace_an': 143676}
  • id: 29180822
    {'hecke_orbit_code': 9007199422513167, 'n': 14, 'trace_an': -245196}
  • id: 29180823
    {'hecke_orbit_code': 9007199422513167, 'n': 15, 'trace_an': -101250}
  • id: 29180824
    {'hecke_orbit_code': 9007199422513167, 'n': 16, 'trace_an': 707265}
  • id: 29180825
    {'hecke_orbit_code': 9007199422513167, 'n': 17, 'trace_an': 385156}
  • id: 29180826
    {'hecke_orbit_code': 9007199422513167, 'n': 18, 'trace_an': 124659}
  • id: 29180827
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