Embedded newform data - 12.17.d.a.7.11

Formats: - HTML - YAML - JSON - 2024-11-01T00:01:23.202301

• 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': 3468, 'analytic_conductor': 19.47894526279526, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 4, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 4, 'char_orbit_label': 'd', 'char_order': 2, 'char_parity': -1, 'char_values': [12, 2, [7, 5], [1, 2]], 'cm_discs': [], 'conrey_index': 7, 'dim': 16, 'field_disc': 7718872123050955664844243124105945684081084559707307431887316621942639262491270954911693371930625, 'field_disc_factorization': [[3, 8], [5, 4], [13, 2], [3817189, 2], [8428492641617249, 2], [3280310601700690272601, 2]], 'field_poly': [435779119237071236287541049, -206760575884676576961270033, 125765846444242947670566147, 12984494303085096280528944, 1781463130185670341595803, 3641854073469392130003, 553297868296926315210, 1240343233445130327, 120758933936870280, 162120109773543, 12661863519850, 11579264195, 965822723, 433616, 37115, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [], 'hecke_orbit': 1, 'hecke_orbit_code': 206443642892, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 174728412480041275647889637286577273438601329982526455808, 'hecke_ring_index_factorization': [[2, 106], [3, 51]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 4, 2, -1, 2, 0]], 'is_cm': False, 'is_largest': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '12.17.d.a', 'level': 12, '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': False, 'level_primes': [2, 3], 'level_radical': 6, 'minimal_twist': '12.17.d.a', 'prim_orbit_index': 2, 'qexp_display': 'q+(-12-\\beta _{1})q^{2}+(\\beta _{1}-\\beta _{3})q^{3}+(8542+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 16, 'rm_discs': [], 'sato_tate_group': '16.2.3.c2', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '12.17.d', 'trace_display': [-186, 0, 354144, 0], 'trace_hash': 1637129843647808640, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '13.187', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1008.616', 'prec': 27}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '115010.019', 'prec': 34}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.504', 'prec': 17}, 'traces': [16, -186, 0, 136588, 354144, 1561518, 0, 14683680, -229582512, -49800172, 0, 425284020, -906419296, -806064072, 0, -2108540816, 12240765600, 2668896702, 0, 1002788712, 39806479296, 216706355928, 0, -111931394832, 206381182512, 1054507182588, 0, -1526063922288, 327679573728, 1192344308100, 0, -5158730488416, 679591529280, 9473293385948, 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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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-0.17338743647676774], 'char_orbit_index': 4, 'conrey_index': 7, 'dual_conrey_index': 7, 'dual_embedding_index': 12, 'dual_embedding_m': 12, 'embedding_index': 11, 'embedding_m': 11, 'embedding_root_imag': 95.03226129631916, 'embedding_root_real': 54.86690164112872, 'hecke_orbit': 1, 'hecke_orbit_code': 206443642892, 'label': '12.17.d.a.7.11', 'level': 12, 'weight': 17}
• 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

  
  {'Nk2': 3468, 'analytic_conductor': 19.47894526279526, 'char_conductor': 4, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 4, 'char_orbit_label': 'd', 'char_order': 2, 'char_parity': -1, 'char_values': [12, 2, [7, 5], [1, 2]], 'conrey_index': 7, 'cusp_dim': 30, 'dim': 16, 'eis_dim': 4, 'eis_new_dim': 0, 'hecke_cutter_primes': [], 'hecke_orbit_code': 206443642892, 'hecke_orbit_dims': [16], 'label': '12.17.d', 'level': 12, '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': False, 'level_primes': [2, 3], 'level_radical': 6, 'mf_dim': 34, 'mf_new_dim': 16, 'num_forms': 1, 'prim_orbit_index': 2, 'relative_dim': 16, 'sturm_bound': 34, 'trace_bound': 0, 'trace_display': [-186, 0, 354144, 0], 'traces': [16, -186, 0, 136588, 354144, 1561518, 0, 14683680, -229582512, -49800172, 0, 425284020, -906419296, -806064072, 0, -2108540816, 12240765600, 2668896702, 0, 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• 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: 2343179
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 7, 'source_dim': 16, 'source_embedding_index': 11, 'source_hecke_orbit_code': 206443642892, 'source_is_minimal': True, 'source_label': '12.17.d.a.7.11', 'source_level': 12, 'target_conrey_index': 7, 'target_dim': 16, 'target_embedding_index': 11, 'target_hecke_orbit_code': 206443642892, 'target_is_minimal': True, 'target_label': '12.17.d.a.7.11', 'target_level': 12, 'twist_class_label': '12.17.d.a.7.11', 'twist_class_level': 12, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 17}
  • id: 2343180
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 7, 'source_dim': 16, 'source_embedding_index': 11, 'source_hecke_orbit_code': 206443642892, 'source_is_minimal': True, 'source_label': '12.17.d.a.7.11', 'source_level': 12, 'target_conrey_index': 19, 'target_dim': 16, 'target_embedding_index': 6, 'target_hecke_orbit_code': 13511005325754404, 'target_is_minimal': False, 'target_label': '36.17.d.d.19.6', 'target_level': 36, 'twist_class_label': '12.17.d.a.7.11', 'twist_class_level': 12, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 17}
  • id: 2343181
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 7, 'source_dim': 16, 'source_embedding_index': 11, 'source_hecke_orbit_code': 206443642892, 'source_is_minimal': True, 'source_label': '12.17.d.a.7.11', 'source_level': 12, 'target_conrey_index': 7, 'target_dim': 16, 'target_embedding_index': 12, 'target_hecke_orbit_code': 206443642892, 'target_is_minimal': True, 'target_label': '12.17.d.a.7.12', 'target_level': 12, 'twist_class_label': '12.17.d.a.7.11', 'twist_class_level': 12, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 17}
  • id: 2343182
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 7, 'source_dim': 16, 'source_embedding_index': 11, 'source_hecke_orbit_code': 206443642892, 'source_is_minimal': True, 'source_label': '12.17.d.a.7.11', 'source_level': 12, 'target_conrey_index': 19, 'target_dim': 16, 'target_embedding_index': 5, 'target_hecke_orbit_code': 13511005325754404, 'target_is_minimal': False, 'target_label': '36.17.d.d.19.5', 'target_level': 36, 'twist_class_label': '12.17.d.a.7.11', 'twist_class_level': 12, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 17}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 53100
    {'charpoly_factorization': [[[340282366920938463463374607431768211456, 965767215687477938906672317234937856, -4040319375577424159920367291334656, -19977218698341596518051026567168, 15076575287178317743148498944, 490263620558375747642720256, 716565884605572862443520, -4612767108837352144896, -21824585815921000448, -70385240308187136, 166838496133120, 1741766270976, 817302784, -16524768, -50996, 186, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 2}
  • id: 53101
    {'charpoly_factorization': [[[14348907, 0, 1], 8]], 'hecke_orbit_code': 206443642892, 'p': 3}
  • id: 53102
    {'charpoly_factorization': [[[11033591750857714129621717320546144100000000, 63900934044862267601456580517200000000, -3859966463864375505597399767200000, 8943856127206990702725600000, 120238346283809880789600, 17310971232849600, -646269611536, -177072, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 5}
  • id: 53103
    {'charpoly_factorization': [[[4384957786560912041708690976175972169718963192599052086180305518809586421397866831104617319283481206849536, 0, 18435317818227074822983190472553743806158854588450287701431093890282523639114998918083271196672, 0, 7522915669738391182863474387096921695467252349278140367166254226515757257388457984, 0, 1063061147568347442923294846111407431958464807609224956047033215483904, 0, 67948015629944475008450941559622834216775005855340167168, 0, 2204101933575604041295712665896367535456256, 0, 37380599625567077459277732864, 0, 312506951038848, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 7}
  • id: 53104
    {'charpoly_factorization': [[[3618758111611228331630814024244563302412510129376329553332082116899264933953022740610549610418835182825831463456337474861194526326784, 0, 5226226236454090837130940120687480752170046368449195078899472061140889141334507837457064975326844912803638024834383872, 0, 647748787073245250008315999328185428130449134939782907221243369020562642992704954378972295114994483200, 0, 33345352804343995245883312713347172209673384609884551852089790160711312777586445123584, 0, 898687835715857089483494254948495178044610001091826963501124203970560, 0, 13694061129185356497561851896226815274717326560362496, 0, 118419230618999727437185840488987648, 0, 539616617187972480, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 11}
  • id: 53105
    {'charpoly_factorization': [[[1962082442232828372307516485838566677800619936471579624784827441848576, -68547910957389633899106930101463558707243781737870990740968448, -27461309838785370351080554486524585214361465883431168, 823657391585849471933586330238314934512502016, 922737374816402294367673988271497824, -1660778323329532476349548736, -2336691930766431248, 453209648, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 13}
  • id: 53106
    {'charpoly_factorization': [[[45395622696090673919085984790791767626086802991006647828979864033057994400000, -10046442092909064083408722681437814494189209367600909806051370562560, -36693307635589632995063965888149622493721326632754172420352, -1193012351636541671847016016480644621290129335040, 5522965328694407622075267248887551899232, 366218821479130787679676211520, -143396092560435856144, -6120382800, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 17}
  • id: 53107
    {'charpoly_factorization': [[[673680262467192536094081989114821089725805775135315898220527897532498945496966729059089857063137794692205034010028253868593318309949832170989050219204191847448576, 0, 75045841269598289833652242844023470954540543436709264290654502956947701949473340679233718660271646683659106161754519102536883074295813250220032, 0, 2020537680865319890917447183235363536934372707353676878973049550178554811088171810961704032544651663199242775108358487670784, 0, 25241313225028429728251657969988525134076233598176835647452042119942797285567095398078288988649243541504, 0, 173783825650259488179227491435271074092482720811538149697337258816076678415245508608, 0, 696121466184360538447263977508962112380148120494020016547987456, 0, 1608085808669133332850601020588909337672704, 0, 1978035441599946492288, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 19}
  • id: 53108
    {'charpoly_factorization': [[[6230992432028179015551021008185924671209286649826828269728627043803748781922888098832519667143479843680289425815284232249936690677563050141325250219814122120797775437234176, 0, 437694637792392692060459357336321502115199755012090526542131948071611482671493362579116482290976356981305572438079695611526493737970194482994124223938560, 0, 1594325740886676680577916395030716078203796945139118858728651848189038732130323797095500206736207572732598877590833613739658640883712, 0, 977079157015138885119142064718010623083488523180709084369353698583899209632011652604874958958483180627274235904, 0, 246437601297403568322737127244227416069940878836806514148042944893016469947267371453382656, 0, 31310635538485528283723373732786965775999860652592138455305762635776, 0, 2117909165235862079565750310817822528243761152, 0, 72809597463262574653440, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 23}
  • id: 53109
    {'charpoly_factorization': [[[386499583746830395256709680503731777228013226647769865409245631670517970342002495311034777856, -3587694608837431050542369469236172969318640619023787289162044539263605887424584704, -39780689804518230037127643679218635388057577478625596833285386629634304, 20801861193474575344101317764107095574330879988062463196928, 372774220110633751530712086892709613535136105568, 21222738326883655302905867392110528, -1115252842716094984695184, -163839786864, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 29}
  • id: 53110
    {'charpoly_factorization': [[[504239019079051645522827163054480609081383004157377096770523438595108388207953880018963543322078819269226012710317645647634063782138335635374983083686515454677490275824671672940395468161024, 0, 25218461526716880166768407097442996642309641833584274825514560603505740625419751501680691895307278979074466231074202000169195362693052589686920237774978954158244102144, 0, 321476847424114555491435823940493731985115386340848272024265568024466696842441498812254346648197754999503924342143868898856659717184414833180672, 0, 1803048537427263666386326351390008348545026096562888095061039209243027648704144457912717505839934662900209892430771650560, 0, 5364426089184420868384065153634581287569579702894384250160102751121592830386317044930386122375168, 0, 9110491797803042051846531233731895556051462303907448066608739950102085632, 0, 8879995074241441951196144886836086037782343703552, 0, 4627647099840972998107008, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 31}
  • id: 53111
    {'charpoly_factorization': [[[5554070420652705462053816045099796618761822013139200622149343423812322126064532420674238582645719296, -4486728226118964434990140721842646990869876531906090869597326985569233845715943542948864, -2857046982928992903831375613798702575523637925724088231694055413443803642112, 1933471075658521727081857754404939782681252076017924759295768832, 609326062562093814074659535341790420394383122244704, -207301622499971281257574849434560287168, -54100503616060075268634512, 4074747374576, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 37}
  • id: 53112
    {'charpoly_factorization': [[[-4378555158754929939802007552549334533887685492988308349573271326138108611211874341720362120748525133568, -2711992266002669851858345502786787376581768147492310434346620678172705498007313436227204096, 18366815988856281259837534855925072191792124565799322777625252280873336823552, 158576687341772468642522529446548644608011597163935144931545152768, 8339063644964811473340346618132012399941293012461152, -2748871522266744846835872393270103721664, -196488691024355542854006544, 12768362306736, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 41}
  • id: 53113
    {'charpoly_factorization': [[[2348307153708525401975520224314709759376628245757142342093712480199182010560095913335334749471977534058206921164241672591238249480144277061598631575211334654840702348082272537375877638162802296446871683465216, 0, 626531204048548807557486195158054439750590092220443704868852400666282580458312161506494798209839921382666427055573818801817635253354706974362590454339756451960582265163085189457379328, 0, 39120401026510578337264004982094593304527477948139733007613988140175109350585511196852642584746383657006950007289726778424287167204515621206152118454770991104, 0, 1074340731599232191774979256203394291252608901775946531043709316533247207516151966498446518283133875074184448342269714848721357766656, 0, 15347585086320936612559846243788335003135934701175372992795947143532308093730808469938804832428765082943488, 0, 120560744904256811188825968240449785972447614883965837253900882579772116043464704, 0, 519640438672777817275490356841085296884726030682471424, 0, 1143526541077648598973386112, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 43}
  • id: 53114
    {'charpoly_factorization': [[[680597917263487717952846178021257748056961587868974879106843670524461953790070876074306437939411033738187180327271214888443699372755792666369121302111584700533278083975069371114851836169271666540378681340067840000, 0, 44245272883269293150858740520172467114949311399358044413047169726013568290512155373459983290893123567687495547601596815715924244984813744758253909365967972888955923617251636379215567257600, 0, 575311822605245121233219988707891166032991832019122900676393733482229629869080698441090708382837031334377187610777498130485063414649024090544277418215921539874816, 0, 3027124566777196337761362094353137357289339896033513720011573832004840500610842406009123360348988770360459952903937172280823581740367872, 0, 8228492671297656927440314542818861154474119693760032573911736052113316985026413034476081946579904729171623936, 0, 12637072596156710459446633929652729871139183207337852050468983535067920750857945088, 0, 11081154100757877237597724785700970516926657200980606976, 0, 5177146848732983869452652032, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 47}
  • id: 53115
    {'charpoly_factorization': [[[-483786487513944861381891727061311455945662540522038631997571115126103604456614797249953348973871485867458304, 541675276856393021827886963871163547538094913525649885649637404064366178204733838148477076448256, -104703374594954159699436671236653879425683469117816606457722698995405625197748771072, 3556613697565279849129826656031985005365418572807877462312537647709952, 116119595714502995082733491675176718751159465397532607584, -880952981846673991662586961075479061418048, -21400611828204904226580974992, 43464218314896, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 53}
  • id: 53116
    {'charpoly_factorization': [[[64910535717287700380311830377556611180219075753457830570966676928593848758789056548573942549483698184141450969930898499215161092432341318673371462013008774071372233582490081430193083044203854009452691737112980108678220742656, 0, 3847810692528331645079994074482614104209834556762884325640018125312691323631990017549105202042031038970770445310141419019287613644538026719978142412232332655467428957573252600675062273290864953393152, 0, 2145588404984598455042427727630069106745036556889727587062056628308718061827570071964583423470032904789994150567393703735927405791208787399786531859351754937666557123231744, 0, 330629714947250353142969926129402760244309815729072291221819185638840318024523070843845099906818884854181002191607280161538655737857491645497344, 0, 23876654267346811693585544488661344201030128811413399007148974074084519092990922395902112260161850877653308263497728, 0, 933224039184072049888058542133747005788609762127720623923158165519151307257095512293376, 0, 20214090234577702666725825362668628667126491237655459953664, 0, 226045150620579714577569061248, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 59}
  • id: 53117
    {'charpoly_factorization': [[[-10558497572230681047323020187712788276705762158850636800959180412777923124415034310191108934628214920034958098176, -1194844275997047425143644948109114816980340289425857573781625548910024223361750211157541927570564096, -33896382295758282229102090582778953933805707163389532619477840041220993679865833253120, -85147720426248185034198891402842998002728602334005630638829097265127168, 4848875784637000626237549383027368077346281253980935471200, 16610630896967549523257674400114529353847872, -119685866770740797583678854288, -238014298234000, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 61}
  • id: 53118
    {'charpoly_factorization': [[[62885600866007338482460995089497232197060633375896405544814782955281009137089359007944698745240066141753301088767168312976795991876830897556470827512258854058477434983500664912862116271072193476128587135114171503665658524048818176, 0, 71485020247670676289671807041020011440793747273046921091080934641899598686899822116474239632875138092309732194722697309238604636563719361854516503952665480882300533194249846963818562097819616897004470272, 0, 11266772138358442577491275394579568316857906922555687910623895002582693954366157494374391265543388413296401192806714186365329163500880384685610758568853729706227712788805976064, 0, 462617517973331313279101881917195515247372782845879393271728161102598401908690782807954706511631904084959263798657271456970462654729090577186422784, 0, 8628579816600138167187873606227261306024849666851717412926035306142066174616043559498462676138899159575384435166937088, 0, 84676942446684188733475070954128598503577612229158315562653084821693676611000874383343616, 0, 444331336618176678636941901946871104097612569833018465598464, 0, 1133854336413039018801822127488, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 67}
  • id: 53119
    {'charpoly_factorization': [[[9122306295691861987971860325629339630080996024394296560745622236241960571474746887593289151076538737526107610518626974089631916308904891946697969284119777199660115857074586234465507883318095342470187449211376280105456154547543080960000, 0, 651623858533259098205762429361588039567732313370156509221347980394261097046261010382318630594064178990485686880328816203991681148470676999352977840789626600506357487325786501317029378001737992032149831680000, 0, 16790466913025270586663665706502390325893557198799916810843298282001694718691134109960857227514059519800479861360024054775510271315540451229358538161658077615617343120658426494976, 0, 199489015429663563778910775499330086838616775466574725953443984092315743844040576202918590639861331823530333869656010946016957743809783575023282290688, 0, 1154483820596142336953517925920031532241173076443748843489780127315476754647372765347106554156298895850631054672607051776, 0, 3317997020108533910284134172265137947163451331559592204751992167182782312604202497088684032, 0, 4899475621030787276209008615026105608196906136043767086186496, 0, 3556855088715553096886577911808, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 71}
  • id: 53120
    {'charpoly_factorization': [[[-1461199688619621879093236547282916355499264680535371274454293154027077183131489023554997239019513788208804564582661888, 17471704500497425217521469612930711029736351707831742871024594292076074017131933633738779878015063096320, -36540368271929494114749612543975744604378225522324073406774030683250544372819554232269056, -217563232543231214016430196839770644117949457580834989170240831301433870080, 762130203838845006718139642634344403666969728682325088035936, 156183917345966989537122581226125774247702080, -1840079977139682154989047826320, 184343450950640, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 73}
  • id: 53121
    {'charpoly_factorization': [[[4168508946439517673710082329949226407530328488866598955903635273726753567331178271201421546172246684998958854605821537592788751247689014409301380932268694416797269024044841360584739640687849181730482571898260603468223322926614775585931526144, 0, 150253241801308613763518972749827241789587199691657673005268466001619959525768789734986445267752155420185288724571380196435186563978090359134494051053822301453811461951271649591143828729000976303270840113542725632, 0, 750934761929449596120523807328751751032920436009074642192623388907508951784931270218785488467354422715772547270726228428975253913381018449043020700665458760741604409706778544348069888, 0, 1334332205086936344975808225326391226452441533587263645267646822435352012468987624857812419539185994032075684336908282028812525055972487913779349713584128, 0, 1153340184461478100956070350428620527204839285644258278237989093530728162629679887908351566215947596019510792060821943222272, 0, 541935588102224462216492419340669411657079934152476108866972251761362882618689970118200688640, 0, 140773835162941870060253619492644275594120321606733171157163008, 0, 18835673833040476786176180998016, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 79}
  • id: 53122
    {'charpoly_factorization': [[[22425216381993617591395407177651393164719445235511885031089569361487280580170822529281342140581424179649757584164861804370523472003462871574457323245649842778665308992804907665301465044366561199337579453517689640534501204891543294121436107505664, 0, 152488270927091500796163721997409529107625254591768724214751170862459796166782083259690874986126230503308953582987703604694184922776634907998332601518923835378819126939946033468151057517300047639143160289358971404288, 0, 290822109513649386651893147992198004971414185560856785040617876929638100545042172756740891568225839970641511297561034630109805816582651342380717849306077619680380013639269083331940057088, 0, 208007428827429251604697348942914650781102406194289849779132720536866930990468011699144480913328124266983459110042593297661875141058323288836073362871549952, 0, 68195073185590524836901675459603073593585268993641559893469972942091058784305080025248557697040455895535675450762922060808192, 0, 11699502241906714800710476378890602923604229948868488292949521258940046038974579056709751439360, 0, 1089681912249109736326724764411773037369648388143011155407223808, 0, 52122240116824881565903953884544, 0, 1], 1]], 'hecke_orbit_code': 206443642892, 'p': 83}
  • id: 53123
    {'charpoly_factorization': [[[126045824632430364967870310456655339183359944150010157232026147449341006383691209008557418034625560162417003413489697718528, 743860791558599504976229746405456376612414958167211893827094916109349616653686564299732189766910869180791808, -1204570883839976579289172437025755526234188443791982972314758819491589420366710018591324657920, -1317010984079458390104522503840931399628598763599797901295321837393654719100672, 1095182095260125513617130743708003239040302274312876918976535648, -41432384656399057854560084720021236394188584384, -61487654064309347086781781492112, 2855533837100784, 1], 2]], 'hecke_orbit_code': 206443642892, 'p': 89}
  • id: 53124
    {'charpoly_factorization': [[[-192872249490919288737380648598374759283767334959709251065215027887412867073565282582842202396235879269305881150145684045568, -289186229803833618411885248235126037138233941115319099707383375918537379034312308850331021753659115935630336, 568869274083345060599267987880811483853142241859879979701509118021965370162185369148938716928, 714408357516880776647237945530201827653767726134306918492106131020003598727424, -192870392815150641633341279786360355715877433123647178016111520, -376104258678451432790421360462736171360703545792, -79821855513855123120866651271056, 6782475780280304, 1], 2]], 'hecke_orbit_code': 206443642892, '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': 4, 'hecke_orbit': 1, 'label': '12.17.d.a', 'level': 12, 'portrait': 'data:image/png;base64,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', 'weight': 17}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 7242642
    {'hecke_orbit_code': 206443642892, 'n': 1, 'trace_an': 16}
  • id: 7242643
    {'hecke_orbit_code': 206443642892, 'n': 2, 'trace_an': -186}
  • id: 7242644
    {'hecke_orbit_code': 206443642892, 'n': 3, 'trace_an': 0}
  • id: 7242645
    {'hecke_orbit_code': 206443642892, 'n': 4, 'trace_an': 136588}
  • id: 7242646
    {'hecke_orbit_code': 206443642892, 'n': 5, 'trace_an': 354144}
  • id: 7242647
    {'hecke_orbit_code': 206443642892, 'n': 6, 'trace_an': 1561518}
  • id: 7242648
    {'hecke_orbit_code': 206443642892, 'n': 7, 'trace_an': 0}
  • id: 7242649
    {'hecke_orbit_code': 206443642892, 'n': 8, 'trace_an': 14683680}
  • id: 7242650
    {'hecke_orbit_code': 206443642892, 'n': 9, 'trace_an': -229582512}
  • id: 7242651
    {'hecke_orbit_code': 206443642892, 'n': 10, 'trace_an': -49800172}
  • id: 7242652
    {'hecke_orbit_code': 206443642892, 'n': 11, 'trace_an': 0}
  • id: 7242653
    {'hecke_orbit_code': 206443642892, 'n': 12, 'trace_an': 425284020}
  • id: 7242654
    {'hecke_orbit_code': 206443642892, 'n': 13, 'trace_an': -906419296}
  • id: 7242655
    {'hecke_orbit_code': 206443642892, 'n': 14, 'trace_an': -806064072}
  • id: 7242656
    {'hecke_orbit_code': 206443642892, 'n': 15, 'trace_an': 0}
  • id: 7242657
    {'hecke_orbit_code': 206443642892, 'n': 16, 'trace_an': -2108540816}
  • id: 7242658
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