Embedded newform data - 29.12.a.a.1.8

Formats: - HTML - YAML - JSON - 2024-04-29T01:13:18.518223

• mf_newforms •

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

  
  {'Nk2': 4176, 'analytic_conductor': 22.281952236228076, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[29, -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': [29, 1, [2], [1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 11, 'field_disc': 809566985410684054476391497709898039515808270340033756608344475634073600, 'field_disc_factorization': [[2, 15], [5, 2], [7, 1], [227, 1], [2711, 1], [174522179243, 1], [34496704318285068259, 1], [38104932538536246002661792721, 1]], 'field_poly': [-758324542468966858, -65244901875230266, 1279291654973975, 193065378004825, -388180519304, -203974096304, -14008334, 87206462, 14666, -15790, -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, [-937413686027223040, -52480495829254144, 2941272354394112, 170288442403840, -3367672715744, -187882927184, 1785306736, 82465976, -407614, -15325, 32, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 201326621, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 73728, 'hecke_ring_index_factorization': [[2, 13], [3, 2]], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '29.12.a.a', 'level': 29, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [29], 'level_radical': 29, 'minimal_twist': '29.12.a.a', 'prim_orbit_index': 1, 'qexp_display': 'q+(-3+\\beta _{1})q^{2}+(-89-\\beta _{1}-\\beta _{3}+\\cdots)q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 11, 'rm_discs': [], 'sato_tate_group': '11.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '29.12.a', 'trace_display': [-32, -982, -2740, -49432], 'trace_hash': 110546675473850125, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.658', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '258.389', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10889.449', 'prec': 30}], 'trace_zratio': 0, 'traces': [11, -32, -982, 9146, -2740, -28202, -49432, -150054, 330749, -685834, -612246, 2578538, 1510364, 3955400, -2462818, 3024818, -3291098, -27885614, -44121388, -49472662, -46916800, -43435618, -88684076, -224700678, -44195521, -324999762, -236304286, -391274848, 225622639, -494910382, -292235934, -632542514, -1079766410, -1113307936, -1312820120, -2236726492, -1380429338, -1222857284, -1186931090, -2713154106, -1062067494, 205598960, 74588594, 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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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0.0], [0.35356955752894087, 0.0], [-1.128871316726646, 0.0]], 'angles': [-0.19452498968852872, -0.1381829156775397, -0.3227223301395697, -0.23485003438209123, -0.3203405643198648, -0.35090503063008976, -0.2879109140804489, -0.17142139899888556, -0.2617944260067254, None, -0.2592914741126249, -0.31806755219845395, -0.205931066257457, -0.2956277384365693, -0.23696876914473733, -0.17213984193818208, -0.23579899348593777, -0.1734488438792909, -0.04793011535924522, -0.2800733312985345, -0.42987948994802083, -0.24416061386820945, -0.2108634504220619, -0.2459666358736017, -0.29493754264489463, -0.3415751207539764, -0.05605791839887265, -0.1787069199902182, -0.3467198617993608, -0.3449258764734244, -0.20063585596726682, -0.3382167768162944, -0.3900622577965372, -0.314806711378321, -0.27363536513057907, -0.29076304066880393, -0.3495912314621983, -0.28256825415408227, -0.29109390231673615, -0.17827661145048482, -0.29877800689003126, -0.43606693905998306, -0.20068290134627859, 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'29.12.a.a.1.8', 'level': 29, 'weight': 12}
• mf_newspaces •

  Column	Type
  AL_dims	jsonb
  ALdims	integer[]
  Nk2	integer
  a4_dim	integer
  a5_dim	integer
  analytic_conductor	double precision
  char_conductor	integer
  char_degree	integer
  char_is_real	boolean
  char_orbit_index	smallint
  char_orbit_label	text
  char_order	integer
  char_parity	smallint
  char_values	jsonb
  conrey_index	integer
  cusp_dim	integer
  dihedral_dim	integer
  dim	integer
  eis_dim	integer
  eis_new_dim	integer
  hecke_cutter_primes	integer[]
  hecke_orbit_code	bigint
  hecke_orbit_dims	integer[]
  label	text
  level	integer
  level_is_prime	boolean
  level_is_prime_power	boolean
  level_is_square	boolean
  level_is_squarefree	boolean
  level_primes	integer[]
  level_radical	integer
  mf_dim	integer
  mf_new_dim	integer
  num_forms	smallint
  plus_dim	integer
  prim_orbit_index	smallint
  relative_dim	integer
  s4_dim	integer
  sturm_bound	integer
  trace_bound	integer
  trace_display	numeric[]
  traces	numeric[]
  weight	smallint
  weight_parity	smallint

  
  {'AL_dims': [[[[29, -1]], 11, 1], [[[29, 1]], 14, 1]], 'ALdims': [14, 11], 'Nk2': 4176, 'analytic_conductor': 22.281952236228076, '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': [29, 1, [2], [1]], 'conrey_index': 1, 'cusp_dim': 27, 'dim': 25, 'eis_dim': 2, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 201326621, 'hecke_orbit_dims': [11, 14], 'label': '29.12.a', 'level': 29, 'level_is_prime': True, 'level_is_prime_power': True, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [29], 'level_radical': 29, 'mf_dim': 29, 'mf_new_dim': 25, 'num_forms': 2, 'plus_dim': 14, 'prim_orbit_index': 1, 'relative_dim': 25, 'sturm_bound': 30, 'trace_bound': 1, 'trace_display': [-32, -506, 7020, 35592], 'traces': [25, -32, -506, 27508, 7020, -9748, 35592, -23466, 1702895, 27742, -214226, -1448262, 3782804, -3244312, -7226682, 22039956, 2332410, 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'weight': 12, '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: 450451
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 11, 'source_embedding_index': 8, 'source_hecke_orbit_code': 201326621, 'source_is_minimal': True, 'source_label': '29.12.a.a.1.8', 'source_level': 29, 'target_conrey_index': 1, 'target_dim': 11, 'target_embedding_index': 8, 'target_hecke_orbit_code': 201326621, 'target_is_minimal': True, 'target_label': '29.12.a.a.1.8', 'target_level': 29, 'twist_class_label': '29.12.a.a.1.8', 'twist_class_level': 29, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 12}
  • id: 450452
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 11, 'source_embedding_index': 8, 'source_hecke_orbit_code': 201326621, 'source_is_minimal': True, 'source_label': '29.12.a.a.1.8', 'source_level': 29, 'target_conrey_index': 1, 'target_dim': 11, 'target_embedding_index': 4, 'target_hecke_orbit_code': 201326853, 'target_is_minimal': False, 'target_label': '261.12.a.a.1.4', 'target_level': 261, 'twist_class_label': '29.12.a.a.1.8', 'twist_class_level': 29, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 12}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 109425
    {'charpoly_factorization': [[[-937413686027223040, -52480495829254144, 2941272354394112, 170288442403840, -3367672715744, -187882927184, 1785306736, 82465976, -407614, -15325, 32, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 2}
  • id: 109426
    {'charpoly_factorization': [[[-10391610943460954394419298192, -8939413696834282145033781, 1017544814577824243331078, -154658855386777298355, -23030522354389071960, -4806592605798138, 207342942225876, 125589329298, -766600680, -657521, 982, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 3}
  • id: 109427
    {'charpoly_factorization': [[[-9649666684432072010195162174518542968750, -9755655672305370389709703628463671875, 6912331830508986295908751934687500, 6016583384849983417847867328125, -908932102376928887078662500, -577478440558683570183750, 31578273416969866000, 18865845213698850, -446617757630, -242703127, 2740, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 5}
  • id: 109428
    {'charpoly_factorization': [[[-369189937761817276180312945702563509380229103616, -1606464324438446396272560736200976137800646656, -6695251492479325430252921297722077216768, 31406848932369089775547578536111792128, -373185125453352062561072134942720, -72926014266507317774361173504, 1049652700648410059356672, 46152539677908554560, -471818114692928, -11999796776, 49432, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 7}
  • id: 109429
    {'charpoly_factorization': [[[-737390262913824614457704815189659205054835246534074071477976, -30838360778236954064280169292612388406678485366013671469, 92906325540839090737852102901723585321528867789702, 7255423925616324381281410799167386198426252301, -32697219782175357186430773960931004562280, -135062909504400969346052129082044522, 276107087677884877296454843092, 733663259439375621043858, -748874025379876176, -1490380632137, 612246, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 11}
  • id: 109430
    {'charpoly_factorization': [[[1232427280772914928562852269545096344171583716121355048931325127162, -3107783034073141823665543200667617478678616296131751916436803, -23711115749033062813453647858866151329074393590984813412, 26972025428693934484366561730603875361281251043965, 54553888014114199979381412995090449773913740, -48144798932252709758765767874337524678, -42929182216709600554076909090992, 33258624348211020635209762, 13701895344310761834, -9745795139479, -1510364, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 13}
  • id: 109431
    {'charpoly_factorization': [[[1894089926777816645120070021181002711752151376422259435597515874902165504, -3845322836605119897298923917807010879427612476494574945044575460352, -419204559110442752063127787641434419405919007847977100948992, 1259401197476384789497566403161187788331064376012978432, 18271322684640348506136353801611786489482844928, -145770000957016097838013007111332500669056, 1697692428555118547548235375777216, 7274742886528335096550526048, -160719959536851931896, -152135401069884, 3291098, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 17}
  • id: 109432
    {'charpoly_factorization': [[[8190334983624927014904527580243002904780402587228737831656549179415606607872, -4544965755601857122426581403169089495354461858237880936969787860622336, -3065319979560286621306178798686926442558649733622228116060804096, -183000367594484413603427184830857440677269496528827663104, 107203394455188765612112503422729606761982361054208, 16532936444109635680017106760426923810151552, -231890760409016007235240236537031552, -187935467579782010675361949664, -9583952817370659005056, 379131733968340, 44121388, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 19}
  • id: 109433
    {'charpoly_factorization': [[[-23890671426423544618124843231410171698473307945085981847705796573923459954475008, 39614023699837418858829848040340107292717952747529510516835331665733817344, 8126391359682519491118962312195569378617899220911589005055928548352, -1000155296901007892853889968254418319441980702807314008719104, -135318075070884281476413211843065711713313738770078720, 2164657471633609064492632964937775900467494272, 339899774179616109681171514725990880640, -239281483308222879449824874528, -301723645589574049122752, -1974969876252652, 88684076, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 23}
  • id: 109434
    {'charpoly_factorization': [[[-20511149, 1], 11]], 'hecke_orbit_code': 201326621, 'p': 29}
  • id: 109435
    {'charpoly_factorization': [[[158404335726801623724836012204292659805519872146507726292310141017535405627117596255748, -40752721989771772175919692196166151839104071814027499503180103428368696473260117, 200900984685158345939098374518068025590178037454671730740207194879657502, 124426665042427177270249790765745580307081598218752582785315315117, -2231909415411599040239990539041152675512896230051395983232, -29414074465643650502671264949307799176106803181210, 453926488375521474776381921357042078245972, 2565389120342511555220411652784818, -21912122119094075261942260, -85188350181927473, 292235934, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 31}
  • id: 109436
    {'charpoly_factorization': [[[-3150255782496321453622376338846894566691647747382149261983167765935566278154706082050435186688, -92169631773401747642644964868487784184931001487953890481454831879664873273618063163392, -932654229695491405999108062830701048020176427193072309118196450178891856084992, -3311447830714177389658056978101952389995727488549493594300362414292992, 5256925333258571472452259205266212020463345645511129071534080, 63959385668801102277957634030509840383537089561395200, 94833378094524547492964462798688398301834240, -262391671136486852285176023180617216, -773140887713397293810829920, -34631105003304288, 1380429338, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 37}
  • id: 109437
    {'charpoly_factorization': [[[-36494143861588078607956689803985030515973513886344845606651613456016754176376798908845840662528, 3541071516461039478834281743790841223040505593386362552688026489798517759112637754900480, 32083401054605879704856224819938168127318712725839570063624334042641379320152064, -20267426376225692207620285709435348212852997905202453496065908244037632, -392290518378274029008476573238426552787005505013280109165509632, -146647853610759826425568728595539936075329650469321216, 1576025197018496495890745031025500501821608832, 1126493426104749519060101538774761152, -2350988005989511213081160272, -2036343913280571352, 1062067494, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 41}
  • id: 109438
    {'charpoly_factorization': [[[-14376171994048549921156462273363491600599954686861536667032493237618492210012450349391996970588360, -185822372889468466350469533614615559849707581084765239611211976248384257271847135489317829, -221710250948824971007406708377725155352650018838499151747133507086705229415729346, 3023894991755895023635356277195488253663435305273197483267979910773395629, 1956577859529341960101816748482036966331443133533820021087657240, -10908723935299203788060069812547687815264567282871011066, -2679419523340697843217318777990276860633679964, 13424843090028336204040982739888981298, 994104473930214087899340128, -6328771775300000993, -74588594, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 43}
  • id: 109439
    {'charpoly_factorization': [[[2144793766284658661215876907108248056266253651933738014873994902301198075025714087253997074347293468, -7069624280055986943764576252782367083819958772206030171754982223787221305923266632157508789, -23417740218344898552616006275312652663143930218378949049979660534861878984472027262, 78804465357105226501099964324028591935044119961951885438945746959007015373, 131795536847768116576332040656466910141843192506498885919512224, -116764983276228417536000312537781177032061921789673455226, 29815302862319078140619232729529775490128105868, 57913425050910907617875535720878510610, -14433567241848937291911528396, -12243512776017368689, 1821239394, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 47}
  • id: 109440
    {'charpoly_factorization': [[[1714823603030153468178389297421115023362402183646714014596518732822895526903662608686441920591558882, 132380337569902835886930595639789694655442091736182419396854569045527066345281559096205569445, -418941391460196455246328201721247446996328328980888399776708201120679891354427309520, -1967583518267947463098299494114877102273494085387738742168514344353217510435, -325116590415621928753110685228017458798996565837006634417596489236, 1977872994938612849515367694282689797568600186962458863914, -139750066358927915708977135728043115189715726744, -697267710733251081877767240516863988094, 274177209672484903455166639170, -14495590711615911727, -7818635688, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 53}
  • id: 109441
    {'charpoly_factorization': [[[219413405820903659107459608271678312353700668728505747596057010293760877799757020196876465868383547904000, 182889319778061958016085457857034215106383034437249594157109615586248703780287319089288693580800, -1683865556833037918930943150519662833932427580197336241052981865998452944021592946124800, 1394242351896898305455992125321483063804525182245997400460248497167308181278976, 99777391996293024151453106725950978712592943213373730407918517010944, -214076464593308944028864524400505752191086481922578010991744, -1061271935552174401320367391897069539339548463104, 10641678656866516332753541077509519271648, 92231619635302679457768652688, -182033583164815299516, -1230002712, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 59}
  • id: 109442
    {'charpoly_factorization': [[[21065711869251603301613369772795238851622296138534777676694508880845168546103934889314590375196767945349120, -25386620175671396716902687132244851434665121041019215891528510295782582575544149151808409299274752, 2659411679429218974022420371156884999430001807351261889377778129140390883242881962386944, 6094180441428216964411451623292079546567854571315727479375988734121262595471616, -1778952361981026362491480679771180552649431257457247890539954128736000, -256588008355298379022913942700439691418476383456040189138048, 106681763562813193065850961642795722726018947744832, 4825131703845517315328422562111333297248, -2348789003229729945732238612712, -84689162462461737068, 18602654230, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 61}
  • id: 109443
    {'charpoly_factorization': [[[-21757269686639790846715910940373373044119035319835681253273965434630297347826649511049583172666357637447680, -41293802872211206593659761517490510667029232153808491423742007870963210645983510422620515537518592, 152854841787953340382094889818327483167111094331000404177693757972402853692437818400309248, -93087677872579156842601317632688349452861661851903027409205546671763632442834944, 3705051929951351062067743573385388452504128754183813189265126566133760, 6793001387828351850378191642941936954826945154260673945993216, -1103230975976058828828736966999182966536608530817024, -21962021386371753726709648732387428087808, 10911491486740491767525263881600, -249940338598037355872, -27481284652, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 67}
  • id: 109444
    {'charpoly_factorization': [[[2687948751896773709972949046498079072144019980553889733119932571591029220086657996047403433397919201055792750592, 1362279408090209256640749681686404433234474189200250603064551639098539856672706626319304839229114510336, 173796115597738160958413389132348689690849613386400651067533229205939320872098967453730964480, -14116272114819548094705309659633466605852617333515403624090589150276371813131506432, -4030255032921186206384111805608728700341174302433899092407140430597603328, -86411743746898615032084566989917885166901524519838995845312128, 21819239087552446620162773262358449563162917733922176, 855587558267294326729654217673427033428768, -37641736280179427444956447812960, -1708281705629645838596, 20347168516, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 71}
  • id: 109445
    {'charpoly_factorization': [[[-1160014156266476118886369092344636116760517854837943145560367153644017923824347930325332872289671363290252443648, 566094275397508495160767982420651165694203170886461594752929019910655679958598850840254832711028441088, 5906566814011763478384751960346250196496407840264212658050922552862715572741385230457634816, -23579253526629726427212615348372940850996002697297546433391897552271263621986058240, -327440081205997022047189974934087984880819710505388668818166923492802560, 311446476814529285000813722180013401713297297588573063773487104, 16026420204561189104135629471890110015671190390234112, -725223676806154798885532448118544749842944, -60545050739861277713301462185248, -156341852751154313184, 57740010478, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 73}
  • id: 109446
    {'charpoly_factorization': [[[-128426374900978631674263441613841993936456683988874133017551035568014536732628371961278704935075406089588923242780, 103306539024672637685813324775759862342011558419434921322735379880742188950889909349184109312183664905739, -17647236696077762410525771528363899658352921837100566472186391490454519723098679122838649064658, -1255983079599734501786463907618156216166676417812884260937287553504363499447212888307, 125172424291024619061021851479479124438254309367830346166639657847118923616, 9572544326953721726844653765354787356479315530574751806885627590, -11690328914485877569960573523897615962193045463902124, -14187267730622362346258714475068387980266030, -307456130263247510441820806584244, 1873563552603317953167, 120245016462, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 79}
  • id: 109447
    {'charpoly_factorization': [[[-45144560761801598009159728940854182299795431786357901276944209276604334281784243071610557303749776700623158513664, 15590510994279165518057605488128685156543616575811257017397742058154693305247686004896282992551603446784, 6594374783362270419949178547157430157648850769233298323233139403012899565881732776515069378560, -243106779822997790502766918274963931083219752242607294951324418846523830551346106112, -96453655001357638753163887961437195262295820721238364238674594219731714560, 4247653080362548504804584065032405063245977051937719283616905088, 223593791457153408520001107071511962128778974954039040, -7773455997722521193244468815436353376607008, -264104946615712566317042468307664, 3303723043983590769380, 142463983824, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 83}
  • id: 109448
    {'charpoly_factorization': [[[-45553308130691047859070745847210871491164196497529329355291152739854186758315519422016292875106530269275857186979840, 17597449432037675759706852542309997365742997727018672396551878764130764979883474760678055917321708574343168, 249674473873267788148290972030068928075644869590491483498543548917615681219152026360126439309312, -151418182087979405268267106534820901555736159334824552537751610158085170747270985105408, -6589534853269380800976650160755505173111618477335781338608267359926945659904, 47893053096633865126956242447242451108403063214284376466240019968, 5537768867076497436789672705798138332160080581913302912, 30977639890619345018193868388960891522800832, -1328776630015943178108091396575824, -11910362143860190605048, 96700717270, 1], 1]], 'hecke_orbit_code': 201326621, 'p': 89}
  • id: 109449
    {'charpoly_factorization': [[[-1894610339280620093077069030697976047874700492156879311013046738197510630041555138477379622446388449253052279649992704, -436282857295771332403879217438948833823984430777765617128392312625971629787166749148614536001707002999341056, -14307698640379085879920318356354352958358248227496822557322387131213061844579326870781677757317120, 903088556742767847049465236546696136009357952865048472800659400136539616889391599419392, 61702679401251511549847922139917187631830558625179122697126669416907699606528, 1012938595182447527787847176164381583672228180498669611718899119616, -8085428603689284231445514502423169845587320427235191424, -398078269374161313330612354174951076021104192, -2953298141593255015145513817837328, 17598870194799148074280, 303190852014, 1], 1]], 'hecke_orbit_code': 201326621, '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': '29.12.a.a', 'level': 29, 'portrait': 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', 'weight': 12}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 14635000
    {'hecke_orbit_code': 201326621, 'n': 1, 'trace_an': 11}
  • id: 14635001
    {'hecke_orbit_code': 201326621, 'n': 2, 'trace_an': -32}
  • id: 14635002
    {'hecke_orbit_code': 201326621, 'n': 3, 'trace_an': -982}
  • id: 14635003
    {'hecke_orbit_code': 201326621, 'n': 4, 'trace_an': 9146}
  • id: 14635004
    {'hecke_orbit_code': 201326621, 'n': 5, 'trace_an': -2740}
  • id: 14635005
    {'hecke_orbit_code': 201326621, 'n': 6, 'trace_an': -28202}
  • id: 14635006
    {'hecke_orbit_code': 201326621, 'n': 7, 'trace_an': -49432}
  • id: 14635007
    {'hecke_orbit_code': 201326621, 'n': 8, 'trace_an': -150054}
  • id: 14635008
    {'hecke_orbit_code': 201326621, 'n': 9, 'trace_an': 330749}
  • id: 14635009
    {'hecke_orbit_code': 201326621, 'n': 10, 'trace_an': -685834}
  • id: 14635010
    {'hecke_orbit_code': 201326621, 'n': 11, 'trace_an': -612246}
  • id: 14635011
    {'hecke_orbit_code': 201326621, 'n': 12, 'trace_an': 2578538}
  • id: 14635012
    {'hecke_orbit_code': 201326621, 'n': 13, 'trace_an': 1510364}
  • id: 14635013
    {'hecke_orbit_code': 201326621, 'n': 14, 'trace_an': 3955400}
  • id: 14635014
    {'hecke_orbit_code': 201326621, 'n': 15, 'trace_an': -2462818}
  • id: 14635015
    {'hecke_orbit_code': 201326621, 'n': 16, 'trace_an': 3024818}
  • id: 14635016
    {'hecke_orbit_code': 201326621, 'n': 17, 'trace_an': -3291098}
  • id: 14635017
    {'hecke_orbit_code': 201326621, 'n': 18, 'trace_an': -27885614}
  • id: 14635018
    {'hecke_orbit_code': 201326621, 'n': 19, 'trace_an': -44121388}
  • id: 14635019
    {'hecke_orbit_code': 201326621, 'n': 20, 'trace_an': -49472662}
  • id: 14635020
    {'hecke_orbit_code': 201326621, 'n': 21, 'trace_an': -46916800}
  • id: 14635021
    {'hecke_orbit_code': 201326621, 'n': 22, 'trace_an': -43435618}
  • id: 14635022
    {'hecke_orbit_code': 201326621, 'n': 23, 'trace_an': -88684076}
  • id: 14635023
    {'hecke_orbit_code': 201326621, 'n': 24, 'trace_an': -224700678}
  • id: 14635024
    {'hecke_orbit_code': 201326621, 'n': 25, 'trace_an': -44195521}
  • id: 14635025
    {'hecke_orbit_code': 201326621, 'n': 26, 'trace_an': -324999762}
  • id: 14635026
    {'hecke_orbit_code': 201326621, 'n': 27, 'trace_an': -236304286}
  • id: 14635027
    {'hecke_orbit_code': 201326621, 'n': 28, 'trace_an': -391274848}
  • id: 14635028
    {'hecke_orbit_code': 201326621, 'n': 29, 'trace_an': 225622639}
  • id: 14635029
    {'hecke_orbit_code': 201326621, 'n': 30, 'trace_an': -494910382}
  • id: 14635030
    {'hecke_orbit_code': 201326621, 'n': 31, 'trace_an': -292235934}
  • id: 14635031
    {'hecke_orbit_code': 201326621, 'n': 32, 'trace_an': -632542514}
  • id: 14635032
    {'hecke_orbit_code': 201326621, 'n': 33, 'trace_an': -1079766410}
  • id: 14635033
    {'hecke_orbit_code': 201326621, 'n': 34, 'trace_an': -1113307936}
  • id: 14635034
    {'hecke_orbit_code': 201326621, 'n': 35, 'trace_an': -1312820120}
  • id: 14635035
    {'hecke_orbit_code': 201326621, 'n': 36, 'trace_an': -2236726492}
  • id: 14635036
    {'hecke_orbit_code': 201326621, 'n': 37, 'trace_an': -1380429338}
  • id: 14635037
    {'hecke_orbit_code': 201326621, 'n': 38, 'trace_an': -1222857284}
  • id: 14635038
    {'hecke_orbit_code': 201326621, 'n': 39, 'trace_an': -1186931090}
  • id: 14635039
    {'hecke_orbit_code': 201326621, 'n': 40, 'trace_an': -2713154106}
  • id: 14635040
    {'hecke_orbit_code': 201326621, 'n': 41, 'trace_an': -1062067494}
  • id: 14635041
    {'hecke_orbit_code': 201326621, 'n': 42, 'trace_an': 205598960}
  • id: 14635042
    {'hecke_orbit_code': 201326621, 'n': 43, 'trace_an': 74588594}
  • id: 14635043
    {'hecke_orbit_code': 201326621, 'n': 44, 'trace_an': 52891466}
  • id: 14635044
    {'hecke_orbit_code': 201326621, 'n': 45, 'trace_an': 4527996830}
  • id: 14635045
    {'hecke_orbit_code': 201326621, 'n': 46, 'trace_an': -87670324}
  • id: 14635046
    {'hecke_orbit_code': 201326621, 'n': 47, 'trace_an': -1821239394}
  • id: 14635047
    {'hecke_orbit_code': 201326621, 'n': 48, 'trace_an': 2666035542}
  • id: 14635048
    {'hecke_orbit_code': 201326621, 'n': 49, 'trace_an': 4692522003}
  • id: 14635049
    {'hecke_orbit_code': 201326621, 'n': 50, 'trace_an': 9494259926}
  • id: 14635050
    {'hecke_orbit_code': 201326621, 'n': 51, 'trace_an': 8768158380}
  • id: 14635051
    {'hecke_orbit_code': 201326621, 'n': 52, 'trace_an': 3266669866}
  • id: 14635052
    {'hecke_orbit_code': 201326621, 'n': 53, 'trace_an': 7818635688}
  • id: 14635053
    {'hecke_orbit_code': 201326621, 'n': 54, 'trace_an': 17402728558}
  • id: 14635054
    {'hecke_orbit_code': 201326621, 'n': 55, 'trace_an': -191002682}
  • id: 14635055
    {'hecke_orbit_code': 201326621, 'n': 56, 'trace_an': 11263587512}
  • id: 14635056
    {'hecke_orbit_code': 201326621, 'n': 57, 'trace_an': 15495358340}
  • id: 14635057
    {'hecke_orbit_code': 201326621, 'n': 58, 'trace_an': -656356768}
  • id: 14635058
    {'hecke_orbit_code': 201326621, 'n': 59, 'trace_an': 1230002712}
  • id: 14635059
    {'hecke_orbit_code': 201326621, 'n': 60, 'trace_an': 31834046430}
  • id: 14635060
    {'hecke_orbit_code': 201326621, 'n': 61, 'trace_an': -18602654230}
  • id: 14635061
    {'hecke_orbit_code': 201326621, 'n': 62, 'trace_an': 22075953162}
  • id: 14635062
    {'hecke_orbit_code': 201326621, 'n': 63, 'trace_an': -9964531456}
  • id: 14635063
    {'hecke_orbit_code': 201326621, 'n': 64, 'trace_an': 11813658086}
  • id: 14635064
    {'hecke_orbit_code': 201326621, 'n': 65, 'trace_an': 32245789334}
  • id: 14635065
    {'hecke_orbit_code': 201326621, 'n': 66, 'trace_an': 42677188354}
  • id: 14635066
    {'hecke_orbit_code': 201326621, 'n': 67, 'trace_an': 27481284652}
  • id: 14635067
    {'hecke_orbit_code': 201326621, 'n': 68, 'trace_an': 29588811820}
  • id: 14635068
    {'hecke_orbit_code': 201326621, 'n': 69, 'trace_an': -20565315068}
  • id: 14635069
    {'hecke_orbit_code': 201326621, 'n': 70, 'trace_an': 42862666712}
  • id: 14635070
    {'hecke_orbit_code': 201326621, 'n': 71, 'trace_an': -20347168516}
  • id: 14635071
    {'hecke_orbit_code': 201326621, 'n': 72, 'trace_an': 47061083616}
  • id: 14635072
    {'hecke_orbit_code': 201326621, 'n': 73, 'trace_an': -57740010478}
  • id: 14635073
    {'hecke_orbit_code': 201326621, 'n': 74, 'trace_an': -2640709564}
  • id: 14635074
    {'hecke_orbit_code': 201326621, 'n': 75, 'trace_an': -23544691000}
  • id: 14635075
    {'hecke_orbit_code': 201326621, 'n': 76, 'trace_an': -33350650772}
  • id: 14635076
    {'hecke_orbit_code': 201326621, 'n': 77, 'trace_an': 871959792}
  • id: 14635077
    {'hecke_orbit_code': 201326621, 'n': 78, 'trace_an': -15384525342}
  • id: 14635078
    {'hecke_orbit_code': 201326621, 'n': 79, 'trace_an': -120245016462}
  • id: 14635079
    {'hecke_orbit_code': 201326621, 'n': 80, 'trace_an': -84319695274}
  • id: 14635080
    {'hecke_orbit_code': 201326621, 'n': 81, 'trace_an': -48880047865}
  • id: 14635081
    {'hecke_orbit_code': 201326621, 'n': 82, 'trace_an': -111495532412}
  • id: 14635082
    {'hecke_orbit_code': 201326621, 'n': 83, 'trace_an': -142463983824}
  • id: 14635083
    {'hecke_orbit_code': 201326621, 'n': 84, 'trace_an': -134146226376}
  • id: 14635084
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