Embedded newform data - 208.10.a.l.1.3

Formats: - HTML - YAML - JSON - 2025-09-19T17:39:39.248861

• 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': 20800, 'analytic_conductor': 107.1274539220856, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [13, 1]], 'atkin_lehner_string': '++', 'char_conductor': 1, 'char_degree': 1, 'char_is_minimal': False, 'char_is_real': True, 'char_orbit_index': 1, 'char_orbit_label': 'a', 'char_order': 1, 'char_parity': 1, 'char_values': [208, 1, [79, 53, 145], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 7, 'field_disc': 150020489861813604907955559430916318400, 'field_disc_factorization': [[2, 6], [3, 1], [5, 2], [71, 1], [190309391, 1], [221861999, 1], [10425763088222047, 1]], 'field_poly': [864293655586764, -21841140807080, -83049726457, 3493976849, 1645934, -112810, -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': [[3, [820307149606656, -22131368345376, -62055387315, 3502632321, 518054, -112738, 13, 1]]], 'hecke_orbit': 12, 'hecke_orbit_code': 49539596068847824, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 1572864, 'hecke_ring_index_factorization': [[2, 19], [3, 1]], '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': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '208.10.a.l', 'level': 208, '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, 13], 'level_radical': 26, 'minimal_twist': '104.10.a.c', 'prim_orbit_index': 1, 'qexp_display': 'q+(-2+\\beta _{1})q^{3}+(-114+\\beta _{2})q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 7, 'rm_discs': [], 'sato_tate_group': '9.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '208.10.a', 'trace_display': [0, -13, -801, 1091], 'trace_hash': 44735925595035727, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '6.692', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '132.955', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4033.588', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [7, 0, -13, 0, -801, 0, 1091, 0, 87864, 0, -32218, 0, -199927, 0, -58323, 0, -870531, 0, 128950, 0, -719663, 0, -2198844, 0, 992010, 0, -5441383, 0, 6327710, 0, 1660376, 0, 14199598, 0, 19231769, 0, 5058787, 0, 371293, 0, 14779748, 0, -9405075, 0, 56644022, 0, -133415721, 0, 44544988, 0, -132066169, 0, 43962424, 0, -191344746, 0, 138963078, 0, -22370274, 0, 23851748, 0, -780720706, 0, 22877361, 0, -12058786, 0, 1036453420, 0, -864303791, 0, 670491202, 0, -693324044, 0, 841052238, 0, -1019547572, 0, 900194079, 0, -1345041700, 0, 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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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'angles': [None, -0.3080304900556812, -0.41415005036541436, -0.2305803972277897, -0.22880359936594663, None, -0.25804783046592783, -0.2541454453825821, -0.2448260857094459, -0.1442437338528876, -0.3447237534258813, -0.13759692535700555, -0.20575199661046525, -0.16501447746354747, -0.1369968353025017, -0.27975341633262313, -0.3656330442250649, -0.21052951094948816, -0.25893212042561237, -0.37833295511261145, -0.11659462516343203, -0.3532416417653252, -0.1523570578462007, -0.20432239070969185, -0.299862770167191, -0.2944571622699824, -0.28300328489661475, -0.24156605151738916, -0.13671604201407464, -0.27850472560571504, -0.34212063208006166, -0.2609056848752851, -0.3035771298179356, -0.14972328124766743, -0.30485036298686585, -0.38110140850668894, -0.15707577384922555, -0.2849467306817102, -0.25825031045559754, -0.31910320716630325, -0.2738740908476454, -0.25144465167517677, -0.2283775187507481, -0.2297434843015855, -0.43943874486116163, -0.1359374284547034, -0.25309920050269513, 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-0.35897169346684354, -0.1760390753532723, -0.26270232130024523, -0.444332709252557, -0.32314824210730536, -0.19260619269493154, -0.19899671954681714, -0.37481347522135405, -0.3152961696861289, -0.1529535366691253, -0.067654321895518, -0.20762360465389268, -0.20963076909941927, -0.19659099183596968, -0.2748762883584752, -0.2172261152457462, -0.11060397631417349, -0.20391137565391132, -0.23492954497154514, -0.35298411013709585, -0.37182967431002534, -0.4293769430868084, -0.3270899500553613, -0.27441895548245093, -0.3316591639131653, -0.21544990952776674, -0.36401938063865513, -0.25374486377860933, -0.4072293377854083], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 3, 'dual_embedding_m': 3, 'embedding_index': 3, 'embedding_m': 3, 'embedding_root_imag': 0.0, 'embedding_root_real': -98.05662656368392, 'hecke_orbit': 12, 'hecke_orbit_code': 49539596068847824, 'label': '208.10.a.l.1.3', 'level': 208, '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': [13, 14, 14, 13], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [3, 3, 3, 3], 'ALdims_old': [47, 48, 49, 48], 'Nk2': 20800, 'analytic_conductor': 107.1274539220856, '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': [208, 1, [79, 53, 145], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 246, 'dim': 54, 'eis_dim': 12, 'eis_new_dim': 0, 'hecke_cutter_primes': [3], 'hecke_orbit_code': 167772368, 'hecke_orbit_dims': [1, 1, 1, 3, 3, 4, 4, 5, 5, 6, 6, 7, 8], 'label': '208.10.a', 'level': 208, '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, 13], 'level_radical': 26, 'mf_dim': 258, 'mf_new_dim': 54, 'num_forms': 13, 'plus_dim': 26, 'prim_orbit_index': 1, 'relative_dim': 54, 'sturm_bound': 280, 'trace_bound': 3, 'trace_display': [0, 0, 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92345909195164, 0, -43545200013796, 0, 25507945796688, 0, -1084224155608, 0, 132401981426860, 0, -44661789021072, 0, 38334783095154, 0, 6010990547440, 0, -20168604867344, 0, 10934109441468, 0, 140360684120726, 0, 40945931512792, 0, 168442809803176, 0, 22784898399804, 0, 197372575017740, 0, -173341536102112, 0, -22565485144800, 0, 111569877994708, 0, -6724546479758, 0, 0, 0, -263344660087048, 0, 89334635358048, 0, -193128111119104, 0, 138420642767200, 0, 298634443082948, 0, 66702838613706, 0, -227999170558116, 0, 119390977523176, 0, -75241897650910, 0, -82749784364704, 0, -146190014648760, 0, 34233930573992, 0, -84035244279012, 0, -10239110291636, 0, 39207373797476, 0, -145307717434464, 0, 16473000604190, 0, 5403786755236, 0, -116381203672676, 0, 51132745511928, 0, -217771563706652, 0, -4533228383192, 0, -66514395944040, 0, -21926274112340, 0, -55711791128912, 0], 'weight': 10, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 47368300
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 3, 'source_hecke_orbit_code': 49539596068847824, 'source_is_minimal': False, 'source_label': '208.10.a.l.1.3', 'source_level': 208, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 3, 'target_hecke_orbit_code': 49539596068847824, 'target_is_minimal': False, 'target_label': '208.10.a.l.1.3', 'target_level': 208, 'twist_class_label': '104.10.a.c.1.5', 'twist_class_level': 104, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 10}
  • id: 47368301
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 3, 'source_hecke_orbit_code': 49539596068847824, 'source_is_minimal': False, 'source_label': '208.10.a.l.1.3', 'source_level': 208, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 5, 'target_hecke_orbit_code': 9007199422513256, 'target_is_minimal': True, 'target_label': '104.10.a.c.1.5', 'target_level': 104, 'twist_class_label': '104.10.a.c.1.5', 'twist_class_level': 104, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 515575
    {'charpoly_factorization': [[[0, 1], 7]], 'hecke_orbit_code': 49539596068847824, 'p': 2}
  • id: 515576
    {'charpoly_factorization': [[[820307149606656, -22131368345376, -62055387315, 3502632321, 518054, -112738, 13, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 3}
  • id: 515577
    {'charpoly_factorization': [[[-167738301390286712700, -440587348152403440, 4997607077149301, 10075838138181, -4322363402, -7011142, 801, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 5}
  • id: 515578
    {'charpoly_factorization': [[[17368013130210594407902500, -28224577766977851445200, 2905974116390152325, 5776742184470705, -104590211878, -162914978, -1091, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 7}
  • id: 515579
    {'charpoly_factorization': [[[25405270572598204413750174863232, -757097859447106376793508672, -362021914588074660735520, 23815225195779472816, -117413806408152, -9732775612, 32218, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 11}
  • id: 515580
    {'charpoly_factorization': [[[28561, 1], 7]], 'hecke_orbit_code': 49539596068847824, 'p': 13}
  • id: 515581
    {'charpoly_factorization': [[[59066105363532339288239419483822293420, 1873337792573761763665943169024336, 3184871674820584694289041007, -63201424025410078009323, -261530358303533454, -88507014262, 870531, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 17}
  • id: 515582
    {'charpoly_factorization': [[[-1409878663972183553250263068773681401472, -48978853087268382576051333294403136, -29916335252622450829672690720, 512355901856185358628656, 131097192479014088, -1327295404780, -128950, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 19}
  • id: 515583
    {'charpoly_factorization': [[[-5165169126525029884468744945790414815232, 231455967946737690719108642980429824, -1207514723355331030931826357248, -7771077143407062891414272, -11365724251455231872, -3823937834720, 2198844, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 23}
  • id: 515584
    {'charpoly_factorization': [[[2641599573711533248231932379280653948111262592, -233789006542329206005254173725834903104, -1349699724095266526528134851841440, 124402298522785726406420016, 182011755737385279144, -24380182907052, -6327710, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 29}
  • id: 515585
    {'charpoly_factorization': [[[-326958497363380153635072478622968454508277760, 16811778793481372869564523427933180928, 2958277162630676072936839188383232, 2402768441778216617319635584, -14520317615065783664, -102245868150156, -1660376, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 31}
  • id: 515586
    {'charpoly_factorization': [[[3454956957806950315556946588176111656352010661332, -1083071281812225726547267292465167200254768, -139678786011562766731741263322984591, 42952906414079346685275435605, 1681473243414106574990, -393072954377782, -5058787, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 37}
  • id: 515587
    {'charpoly_factorization': [[[-3563219613680659373310167787231961105532329132032, -14168722579468669143578893817875317073182720, -1179782190245004395581714273043767296, 266296306441852768127832450304, 10987161225181951935808, -1060408197931740, -14779748, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 41}
  • id: 515588
    {'charpoly_factorization': [[[1436614479765443719568955591338526872360064502448, -1089750428329878792873181435871222360393496, -1087011114420716012441766673730430157, 256584391905661531997644538929, -1262665126446816926326, -1077517522606874, 9405075, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 43}
  • id: 515589
    {'charpoly_factorization': [[[19323968782764552347929464995067567109049235355671444, 535559502194456544260298066407200148807361792, -177543031097714586991194188706928945983, -11595449491822363359260253322047, -165748795226835669225342, 4045463896100414, 133415721, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 47}
  • id: 515590
    {'charpoly_factorization': [[[52174906737482173149589587804067560070168468668469248, 632334185329670571173329673290763416944423936, -275416319619242067419636235635564720640, 1710068399078701143534485867136, 380506402901296394813392, -6902494430316652, -43962424, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 53}
  • id: 515591
    {'charpoly_factorization': [[[28345637004964106854166605640651150950534523540833149312, -1319032766586184243011987697948653998853543980352, 582995957975435299404779886614571515232, 488210120430304667186419665776304, -1025211728740600487827704, -45813270578771164, 22370274, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 59}
  • id: 515592
    {'charpoly_factorization': [[[99117627887099586203958399398369246145874851226976256000, -2200805258085067061300820278503187573729515929600, -23599912573294115619439582153554840975360, 611744021148440785640618943240960, 1632771833699145134106720, -49613476445786972, -23851748, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 61}
  • id: 515593
    {'charpoly_factorization': [[[78308808892773248056485913855051798196486650864293146496, 8481428063796995186361403522145698524429769046976, 281981690427147335715981463275497962621536, 2801486860832504805290893704494640, -3588251054424862853815320, -116288063272423244, 12058786, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 67}
  • id: 515594
    {'charpoly_factorization': [[[-705096730553195020280190315118513343798325603901148268244, -47594044792529218829126693486257566165333203446736, -958120081724930353902397877756383095805929, -6490466400739635127175412425936927, 5419506881590382662904846, 229599998769205230, 864303791, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 71}
  • id: 515595
    {'charpoly_factorization': [[[-5066758203868023900556982028928926747197507774352685259136, 83639296390564586969750300977417221558710772554432, 336881624938398613431066573522204379244704, -12185850086009101410646496039460176, 57516805654257644102765688, 34653181604354468, -670491202, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 73}
  • id: 515596
    {'charpoly_factorization': [[[-87398223613126959223261970121490986856368224621716765949952, 325053640278186942801193742574301849621689518272512, 7651145580063321411200915153320388454202368, -20250948698395167503729264194061568, -155373028931846677763162816, 82892715856039952, 1019547572, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 79}
  • id: 515597
    {'charpoly_factorization': [[[-4137141172038740828376814753459455303466612935495250291458048, 40682293531979679180182260901634612525542095652388864, 180114340476708005791194295036004361602859008, -143902233480843123637375008191712256, -989351417387807122327413376, -336226745417830268, 1345041700, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 83}
  • id: 515598
    {'charpoly_factorization': [[[1760848413078568565900429915972250146331580776324718362000000, -1259472988231547163791946994038502652356313927880000, -56968635511068371814049728581031190785980000, 12437716843897621798988298312052400, 526244981872493921991763000, -124174646777505500, -1409158546, 1], 1]], 'hecke_orbit_code': 49539596068847824, 'p': 89}
  • id: 515599
    {'charpoly_factorization': [[[-254734978524059607380993882621521676716290533228049026334640000, -1171077849120798462187825741926702019438123158929288000, -438146366831762535010533971487925361515692000, 3387914120274746718653505663243855280, 1547748182653739986676444504, -3777313179122706108, -320206906, 1], 1]], 'hecke_orbit_code': 49539596068847824, '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': 12, 'label': '208.10.a.l', 'level': 208, 'portrait': 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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 56779585
    {'hecke_orbit_code': 49539596068847824, 'n': 1, 'trace_an': 7}
  • id: 56779586
    {'hecke_orbit_code': 49539596068847824, 'n': 2, 'trace_an': 0}
  • id: 56779587
    {'hecke_orbit_code': 49539596068847824, 'n': 3, 'trace_an': -13}
  • id: 56779588
    {'hecke_orbit_code': 49539596068847824, 'n': 4, 'trace_an': 0}
  • id: 56779589
    {'hecke_orbit_code': 49539596068847824, 'n': 5, 'trace_an': -801}
  • id: 56779590
    {'hecke_orbit_code': 49539596068847824, 'n': 6, 'trace_an': 0}
  • id: 56779591
    {'hecke_orbit_code': 49539596068847824, 'n': 7, 'trace_an': 1091}
  • id: 56779592
    {'hecke_orbit_code': 49539596068847824, 'n': 8, 'trace_an': 0}
  • id: 56779593
    {'hecke_orbit_code': 49539596068847824, 'n': 9, 'trace_an': 87864}
  • id: 56779594
    {'hecke_orbit_code': 49539596068847824, 'n': 10, 'trace_an': 0}
  • id: 56779595
    {'hecke_orbit_code': 49539596068847824, 'n': 11, 'trace_an': -32218}
  • id: 56779596
    {'hecke_orbit_code': 49539596068847824, 'n': 12, 'trace_an': 0}
  • id: 56779597
    {'hecke_orbit_code': 49539596068847824, 'n': 13, 'trace_an': -199927}
  • id: 56779598
    {'hecke_orbit_code': 49539596068847824, 'n': 14, 'trace_an': 0}
  • id: 56779599
    {'hecke_orbit_code': 49539596068847824, 'n': 15, 'trace_an': -58323}
  • id: 56779600
    {'hecke_orbit_code': 49539596068847824, 'n': 16, 'trace_an': 0}
  • id: 56779601
    {'hecke_orbit_code': 49539596068847824, 'n': 17, 'trace_an': -870531}
  • id: 56779602
    {'hecke_orbit_code': 49539596068847824, 'n': 18, 'trace_an': 0}
  • id: 56779603
    {'hecke_orbit_code': 49539596068847824, 'n': 19, 'trace_an': 128950}
  • id: 56779604
    {'hecke_orbit_code': 49539596068847824, 'n': 20, 'trace_an': 0}
  • id: 56779605
    {'hecke_orbit_code': 49539596068847824, 'n': 21, 'trace_an': -719663}
  • id: 56779606
    {'hecke_orbit_code': 49539596068847824, 'n': 22, 'trace_an': 0}
  • id: 56779607
    {'hecke_orbit_code': 49539596068847824, 'n': 23, 'trace_an': -2198844}
  • id: 56779608
    {'hecke_orbit_code': 49539596068847824, 'n': 24, 'trace_an': 0}
  • id: 56779609
    {'hecke_orbit_code': 49539596068847824, 'n': 25, 'trace_an': 992010}
  • id: 56779610
    {'hecke_orbit_code': 49539596068847824, 'n': 26, 'trace_an': 0}
  • id: 56779611
    {'hecke_orbit_code': 49539596068847824, 'n': 27, 'trace_an': -5441383}
  • id: 56779612
    {'hecke_orbit_code': 49539596068847824, 'n': 28, 'trace_an': 0}
  • id: 56779613
    {'hecke_orbit_code': 49539596068847824, 'n': 29, 'trace_an': 6327710}
  • id: 56779614
    {'hecke_orbit_code': 49539596068847824, 'n': 30, 'trace_an': 0}
  • id: 56779615
    {'hecke_orbit_code': 49539596068847824, 'n': 31, 'trace_an': 1660376}
  • id: 56779616
    {'hecke_orbit_code': 49539596068847824, 'n': 32, 'trace_an': 0}
  • id: 56779617
    {'hecke_orbit_code': 49539596068847824, 'n': 33, 'trace_an': 14199598}
  • id: 56779618
    {'hecke_orbit_code': 49539596068847824, 'n': 34, 'trace_an': 0}
  • id: 56779619
    {'hecke_orbit_code': 49539596068847824, 'n': 35, 'trace_an': 19231769}
  • id: 56779620
    {'hecke_orbit_code': 49539596068847824, 'n': 36, 'trace_an': 0}
  • id: 56779621
    {'hecke_orbit_code': 49539596068847824, 'n': 37, 'trace_an': 5058787}
  • id: 56779622
    {'hecke_orbit_code': 49539596068847824, 'n': 38, 'trace_an': 0}
  • id: 56779623
    {'hecke_orbit_code': 49539596068847824, 'n': 39, 'trace_an': 371293}
  • id: 56779624
    {'hecke_orbit_code': 49539596068847824, 'n': 40, 'trace_an': 0}
  • id: 56779625
    {'hecke_orbit_code': 49539596068847824, 'n': 41, 'trace_an': 14779748}
  • id: 56779626
    {'hecke_orbit_code': 49539596068847824, 'n': 42, 'trace_an': 0}
  • id: 56779627
    {'hecke_orbit_code': 49539596068847824, 'n': 43, 'trace_an': -9405075}
  • id: 56779628
    {'hecke_orbit_code': 49539596068847824, 'n': 44, 'trace_an': 0}
  • id: 56779629
    {'hecke_orbit_code': 49539596068847824, 'n': 45, 'trace_an': 56644022}
  • id: 56779630
    {'hecke_orbit_code': 49539596068847824, 'n': 46, 'trace_an': 0}
  • id: 56779631
    {'hecke_orbit_code': 49539596068847824, 'n': 47, 'trace_an': -133415721}
  • id: 56779632
    {'hecke_orbit_code': 49539596068847824, 'n': 48, 'trace_an': 0}
  • id: 56779633
    {'hecke_orbit_code': 49539596068847824, 'n': 49, 'trace_an': 44544988}
  • id: 56779634
    {'hecke_orbit_code': 49539596068847824, 'n': 50, 'trace_an': 0}
  • id: 56779635
    {'hecke_orbit_code': 49539596068847824, 'n': 51, 'trace_an': -132066169}
  • id: 56779636
    {'hecke_orbit_code': 49539596068847824, 'n': 52, 'trace_an': 0}
  • id: 56779637
    {'hecke_orbit_code': 49539596068847824, 'n': 53, 'trace_an': 43962424}
  • id: 56779638
    {'hecke_orbit_code': 49539596068847824, 'n': 54, 'trace_an': 0}
  • id: 56779639
    {'hecke_orbit_code': 49539596068847824, 'n': 55, 'trace_an': -191344746}
  • id: 56779640
    {'hecke_orbit_code': 49539596068847824, 'n': 56, 'trace_an': 0}
  • id: 56779641
    {'hecke_orbit_code': 49539596068847824, 'n': 57, 'trace_an': 138963078}
  • id: 56779642
    {'hecke_orbit_code': 49539596068847824, 'n': 58, 'trace_an': 0}
  • id: 56779643
    {'hecke_orbit_code': 49539596068847824, 'n': 59, 'trace_an': -22370274}
  • id: 56779644
    {'hecke_orbit_code': 49539596068847824, 'n': 60, 'trace_an': 0}
  • id: 56779645
    {'hecke_orbit_code': 49539596068847824, 'n': 61, 'trace_an': 23851748}
  • id: 56779646
    {'hecke_orbit_code': 49539596068847824, 'n': 62, 'trace_an': 0}
  • id: 56779647
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  • id: 56779831
    {'hecke_orbit_code': 49539596068847824, 'n': 929, 'trace_an': -17674565891552}
  • id: 56779832
    {'hecke_orbit_code': 49539596068847824, 'n': 937, 'trace_an': -31162268974846}
  • id: 56779833
    {'hecke_orbit_code': 49539596068847824, 'n': 941, 'trace_an': -61365347649359}
  • id: 56779834
    {'hecke_orbit_code': 49539596068847824, 'n': 947, 'trace_an': -42105338852218}
  • id: 56779835
    {'hecke_orbit_code': 49539596068847824, 'n': 953, 'trace_an': -58073396106169}
  • id: 56779836
    {'hecke_orbit_code': 49539596068847824, 'n': 961, 'trace_an': 22171229636991}
  • id: 56779837
    {'hecke_orbit_code': 49539596068847824, 'n': 967, 'trace_an': 22024552784101}
  • id: 56779838
    {'hecke_orbit_code': 49539596068847824, 'n': 971, 'trace_an': 1274544449599}
  • id: 56779839
    {'hecke_orbit_code': 49539596068847824, 'n': 977, 'trace_an': -5165854467922}
  • id: 56779840
    {'hecke_orbit_code': 49539596068847824, 'n': 983, 'trace_an': -121688061093117}
  • id: 56779841
    {'hecke_orbit_code': 49539596068847824, 'n': 991, 'trace_an': -26396823163642}
  • id: 56779842
    {'hecke_orbit_code': 49539596068847824, 'n': 997, 'trace_an': 10956367288906}