Embedded newform data - 153.10.a.f.1.5

Formats: - HTML - YAML - JSON - 2024-05-03T03:10:42.737977

• 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': 15300, 'analytic_conductor': 78.80048293307259, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [17, 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': [153, 1, [137, 37], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 7, 'field_disc': 381718267598835800741755876, 'field_disc_factorization': [[2, 2], [41, 1], [55799, 1], [758099, 1], [996323, 1], [55226383, 1]], 'field_poly': [-675998208, -243559296, -10388768, 2252056, 8252, -2986, -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, [-675998208, -243559296, -10388768, 2252056, 8252, -2986, -1, 1]]], 'hecke_orbit': 6, 'hecke_orbit_code': 22517998304624793, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 248832, 'hecke_ring_index_factorization': [[2, 10], [3, 5]], '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': False, 'label': '153.10.a.f', 'level': 153, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 17], 'level_radical': 51, 'minimal_twist': '17.10.a.b', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(342-3\\beta _{1}+\\beta _{2})q^{4}+(-198+\\cdots)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': '153.10.a', 'trace_display': [1, 0, -1362, 9388], 'trace_hash': 1694699181550820254, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.040', 'prec': 17}, {'__RealLiteral__': 0, 'data': '6.267', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.265', 'prec': 17}, {'__RealLiteral__': 0, 'data': '117.164', 'prec': 24}, {'__RealLiteral__': 0, 'data': '59.949', 'prec': 20}, {'__RealLiteral__': 0, 'data': '3438.290', 'prec': 27}], 'trace_zratio': 0, 'traces': [7, 1, 0, 2389, -1362, 0, 9388, -16821, 0, 154226, -135536, 0, 166122, -447252, 0, 1463585, -584647, 0, 777172, 917162, 0, -1222520, -1357764, 0, 1065785, 14379966, 0, -3328892, -967002, 0, 3546740, -4825461, 0, -83521, 530736, 0, 18296498, 49363020, 0, 127155062, -10285686, 0, 21913204, -96696624, 0, -151509484, -56639800, 0, 27010351, 261150303, 0, -156226378, -121813562, 0, 40793128, 196175436, 0, -236833910, -29222388, 0, -49915846, 73506556, 0, 317922057, 122633668, 0, 301863420, -199531669, 0, 966315960, -652473940, 0, 306656342, -249173874, 0, 128694700, 102442536, 0, 959147884, 692173602, 0, 1046441254, 1512945268, 0, 113755602, 164953236, 0, 1132038848, 1971327114, 0, -1061062864, 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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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-0.22915532958368726, -0.30550999337095597, -0.3336246344987798, -0.2738652350339207, -0.2845922781927258, -0.34580943510686035, -0.2252846451404671, -0.21311360975953816, -0.2205642591600133, -0.3985517532898485, -0.05070854858962937, -0.08920954933994336, -0.09478082350023566, -0.3736558379440052, -0.22788808493047968, -0.18312593043548614], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 5, 'dual_embedding_m': 5, 'embedding_index': 5, 'embedding_m': 5, 'embedding_root_imag': 0.0, 'embedding_root_real': 16.81164335497454, 'hecke_orbit': 6, 'hecke_orbit_code': 22517998304624793, 'label': '153.10.a.f.1.5', 'level': 153, 'weight': 10}
• 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': [[[[3, -1], [17, -1]], 17, 3], [[[3, 1], [17, -1]], 12, 1], [[[3, -1], [17, 1]], 19, 3], [[[3, 1], [17, 1]], 12, 1]], 'ALdims': [12, 12, 19, 17], 'Nk2': 15300, 'analytic_conductor': 78.80048293307259, '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': [153, 1, [137, 37], [1, 1]], 'conrey_index': 1, 'cusp_dim': 158, 'dim': 60, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 167772313, 'hecke_orbit_dims': [5, 5, 5, 7, 7, 7, 12, 12], 'label': '153.10.a', 'level': 153, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 17], 'level_radical': 51, 'mf_dim': 166, 'mf_new_dim': 60, 'num_forms': 8, 'plus_dim': 29, 'prim_orbit_index': 1, 'relative_dim': 60, 'sturm_bound': 180, 'trace_bound': 2, 'trace_display': [-34, 0, -2842, 12050], 'traces': [60, -34, 0, 15530, 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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: 45084931
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 5, 'source_hecke_orbit_code': 22517998304624793, 'source_is_minimal': False, 'source_label': '153.10.a.f.1.5', 'source_level': 153, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 5, 'target_hecke_orbit_code': 22517998304624793, 'target_is_minimal': False, 'target_label': '153.10.a.f.1.5', 'target_level': 153, 'twist_class_label': '17.10.a.b.1.3', 'twist_class_level': 17, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 10}
  • id: 45084932
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 5, 'source_hecke_orbit_code': 22517998304624793, 'source_is_minimal': False, 'source_label': '153.10.a.f.1.5', 'source_level': 153, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4503599795142673, 'target_is_minimal': True, 'target_label': '17.10.a.b.1.3', 'target_level': 17, 'twist_class_label': '17.10.a.b.1.3', 'twist_class_level': 17, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 10}
  • id: 45084933
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 5, 'source_hecke_orbit_code': 22517998304624793, 'source_is_minimal': False, 'source_label': '153.10.a.f.1.5', 'source_level': 153, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 5, 'target_hecke_orbit_code': 27021597931995408, 'target_is_minimal': False, 'target_label': '272.10.a.g.1.5', 'target_level': 272, 'twist_class_label': '17.10.a.b.1.3', 'twist_class_level': 17, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 10}
  • id: 45084934
    {'conductor': 51, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 5, 'source_hecke_orbit_code': 22517998304624793, 'source_is_minimal': False, 'source_label': '153.10.a.f.1.5', 'source_level': 153, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 3, 'target_hecke_orbit_code': 4503599795142945, 'target_is_minimal': False, 'target_label': '289.10.a.b.1.3', 'target_level': 289, 'twist_class_label': '17.10.a.b.1.3', 'twist_class_level': 17, 'twisting_char_label': '51.50', 'twisting_conrey_index': 50, 'weight': 10}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 409300
    {'charpoly_factorization': [[[-675998208, -243559296, -10388768, 2252056, 8252, -2986, -1, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 2}
  • id: 409301
    {'charpoly_factorization': [[[0, 1], 7]], 'hecke_orbit_code': 22517998304624793, 'p': 3}
  • id: 409302
    {'charpoly_factorization': [[[290366060036108400000, 3598666811889720000, 11836046160700000, 3254663233200, -11440345400, -6441308, 1362, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 5}
  • id: 409303
    {'charpoly_factorization': [[[13306713996880245242133504, 29387388560103255623424, -21870118739669049472, 1394754860681056, 1101314051384, -110675528, -9388, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 7}
  • id: 409304
    {'charpoly_factorization': [[[120206328394212051884855350272000, 8963522009946460997399681280, -100396586942381992557312, -20473108288822205856, -420218473383624, 2210349776, 135536, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 11}
  • id: 409305
    {'charpoly_factorization': [[[5127542186847910545040768751036032, 714656600491244550715119804352, -18895975875825585695991776, -116816744412447085264, 5366197083279160, -23816588620, -166122, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 13}
  • id: 409306
    {'charpoly_factorization': [[[83521, 1], 7]], 'hecke_orbit_code': 22517998304624793, 'p': 17}
  • id: 409307
    {'charpoly_factorization': [[[35577152430701251236585652111822331904000, 53911647088499684956301100296048640, -825250255092595934536580676608, 822621486829787995645184, 1573658158893097216, -1884318745136, -777172, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 19}
  • id: 409308
    {'charpoly_factorization': [[[-3184191301509804243843848209639896435612672, -2981262162546089199167895017831045376, 11054247559421835334818465422464, 8924051804612497306131552, -7952165690620827416, -6093544607192, 1357764, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 23}
  • id: 409309
    {'charpoly_factorization': [[[-3471551298575410636524188726328726001272960, -54062508095567769025906538823991289664, -178098690981052683825836512345632, 168586301320726798630522800, 9055408693964232360, -26389618394492, 967002, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 29}
  • id: 409310
    {'charpoly_factorization': [[[1554642747554585889919177517323864877988736000, 2568309667493307219874730444589888427776, -5741380080709683940535233985555584, 1561180960024632247103967328, 271420203220929026120, -87320100382184, -3546740, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 31}
  • id: 409311
    {'charpoly_factorization': [[[263499012341196825029968122178898992804336856704, -379471435636362687312041266979914417431360, -30446613137256388638441318981838432, 27562974225160507809668413360, 2839808352523169613176, -244849889723324, -18296498, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 37}
  • id: 409312
    {'charpoly_factorization': [[[-1190436729764832953412824245279734650935475475840, -2138784984610429670366152340648959419926592, 854142989760336349932302638760700960, 15788146258979861334851602224, -15929920575122498053512, -908777787122252, 10285686, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 41}
  • id: 409313
    {'charpoly_factorization': [[[32300664428323456322026915263303293617400285528064, -6656918814109772523524134672247113624596480, -1347389172315204472960149960935799808, 143703446583389517301015416064, 12617312131119497065856, -890347107965552, -21913204, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 43}
  • id: 409314
    {'charpoly_factorization': [[[1856845667229736384390818405471979172867286132326400, 1300148071027957311330998409336257879558062080, 63683876556708734495982477241684721664, -2605416697588862329496944754688, -206744727742912543589376, -2369048503609792, 56639800, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 47}
  • id: 409315
    {'charpoly_factorization': [[[683185727039386201645442383374923843636393685489033600, -64977475524896008584373075727546264518301760576, 1269728364553594908236457775297676093664, 31290683254536982567042870501680, -815263853343204114031416, -7137963194574220, 121813562, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 53}
  • id: 409316
    {'charpoly_factorization': [[[-5373257095677815045188279939535842644003720043110236160, -339579275980445151602458865761784291899465691136, 2448550226628807784311550156747282603008, 154366253708908514352966721578240, -465112858737464026546560, -21897186066653360, 29222388, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 59}
  • id: 409317
    {'charpoly_factorization': [[[-1601079336028066863428301365830333566993145318600240000, 262209447635411049821922235512033264387736340160, -13445488800272357160093511368348538063328, 211145154958196318426028905662128, 579433438370168724722200, -30822482868012572, 49915846, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 61}
  • id: 409318
    {'charpoly_factorization': [[[18352070597004190015299055339759275130507048662672982016, 609937322977145674541893229948581472854389977088, -36969896435725255553921954758195667203072, -28689918490752678467887116049664, 7114830968852387730383168, -16130575396626608, -301863420, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 67}
  • id: 409319
    {'charpoly_factorization': [[[21846394846000379213309708096454434786104958233565961216, 6117138411673338212188529610509998160588148803328, 119737402609480594866030138028236245130112, -1865168134678775705031831690972064, -14709774991552989834879784, 74845948151756744, 652473940, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 71}
  • id: 409320
    {'charpoly_factorization': [[[8608837107507045424848811072392966769026349671533368704, -104584694234461808713852530677978098766940793920, -41807733391114985607706918410136326054432, 319488795300470866904514575641904, 13473870200060021354561160, -43284425854107020, -306656342, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 73}
  • id: 409321
    {'charpoly_factorization': [[[-1808561786065786799091565159042386615263753804814187084800, 44805801499630534511273541980445410689635850608384, 465365329015399584294636736670979819312768, -7823510612178198283617676709574816, -1148752825554306297598152, 266761687131878824, -959147884, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 79}
  • id: 409322
    {'charpoly_factorization': [[[61005800060525096437656012516344898072456420102101080768512, -4375457688980437611167102687552106269658058628149248, 53718945707740140155182874550309545829434368, -241406644756111120478089821442888448, 336993337731185938490953088, 442229020241797520, -1512945268, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 83}
  • id: 409323
    {'charpoly_factorization': [[[45484651620272358567837660378788203259942565374890037520000, -2333141366186562110839844144055484607811564053467200, 36858938266505338127160986015946501128027680, -173492107429899488382213619389890256, 74906386235248421638267960, 1038612277666203316, -1971327114, 1], 1]], 'hecke_orbit_code': 22517998304624793, 'p': 89}
  • id: 409324
    {'charpoly_factorization': [[[152809011686881121352779588989170405232907116143978237941168000, 191361694557671343763025127577421864076150873943857600, -1170295800226075715450938506534440534233845920, -552240447723686034481598120511834576, 3102233811344559254823840616, -711563132961471020, -2006526254, 1], 1]], 'hecke_orbit_code': 22517998304624793, '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': 6, 'label': '153.10.a.f', 'level': 153, 'portrait': 'data:image/png;base64,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', 'weight': 10}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 170125000
    {'hecke_orbit_code': 22517998304624793, 'n': 1, 'trace_an': 7}
  • id: 170125001
    {'hecke_orbit_code': 22517998304624793, 'n': 2, 'trace_an': 1}
  • id: 170125002
    {'hecke_orbit_code': 22517998304624793, 'n': 3, 'trace_an': 0}
  • id: 170125003
    {'hecke_orbit_code': 22517998304624793, 'n': 4, 'trace_an': 2389}
  • id: 170125004
    {'hecke_orbit_code': 22517998304624793, 'n': 5, 'trace_an': -1362}
  • id: 170125005
    {'hecke_orbit_code': 22517998304624793, 'n': 6, 'trace_an': 0}
  • id: 170125006
    {'hecke_orbit_code': 22517998304624793, 'n': 7, 'trace_an': 9388}
  • id: 170125007
    {'hecke_orbit_code': 22517998304624793, 'n': 8, 'trace_an': -16821}
  • id: 170125008
    {'hecke_orbit_code': 22517998304624793, 'n': 9, 'trace_an': 0}
  • id: 170125009
    {'hecke_orbit_code': 22517998304624793, 'n': 10, 'trace_an': 154226}
  • id: 170125010
    {'hecke_orbit_code': 22517998304624793, 'n': 11, 'trace_an': -135536}
  • id: 170125011
    {'hecke_orbit_code': 22517998304624793, 'n': 12, 'trace_an': 0}
  • id: 170125012
    {'hecke_orbit_code': 22517998304624793, 'n': 13, 'trace_an': 166122}
  • id: 170125013
    {'hecke_orbit_code': 22517998304624793, 'n': 14, 'trace_an': -447252}
  • id: 170125014
    {'hecke_orbit_code': 22517998304624793, 'n': 15, 'trace_an': 0}
  • id: 170125015
    {'hecke_orbit_code': 22517998304624793, 'n': 16, 'trace_an': 1463585}
  • id: 170125016
    {'hecke_orbit_code': 22517998304624793, 'n': 17, 'trace_an': -584647}
  • id: 170125017
    {'hecke_orbit_code': 22517998304624793, 'n': 18, 'trace_an': 0}
  • id: 170125018
    {'hecke_orbit_code': 22517998304624793, 'n': 19, 'trace_an': 777172}
  • id: 170125019
    {'hecke_orbit_code': 22517998304624793, 'n': 20, 'trace_an': 917162}
  • id: 170125020
    {'hecke_orbit_code': 22517998304624793, 'n': 21, 'trace_an': 0}
  • id: 170125021
    {'hecke_orbit_code': 22517998304624793, 'n': 22, 'trace_an': -1222520}
  • id: 170125022
    {'hecke_orbit_code': 22517998304624793, 'n': 23, 'trace_an': -1357764}
  • id: 170125023
    {'hecke_orbit_code': 22517998304624793, 'n': 24, 'trace_an': 0}
  • id: 170125024
    {'hecke_orbit_code': 22517998304624793, 'n': 25, 'trace_an': 1065785}
  • id: 170125025
    {'hecke_orbit_code': 22517998304624793, 'n': 26, 'trace_an': 14379966}
  • id: 170125026
    {'hecke_orbit_code': 22517998304624793, 'n': 27, 'trace_an': 0}
  • id: 170125027
    {'hecke_orbit_code': 22517998304624793, 'n': 28, 'trace_an': -3328892}
  • id: 170125028
    {'hecke_orbit_code': 22517998304624793, 'n': 29, 'trace_an': -967002}
  • id: 170125029
    {'hecke_orbit_code': 22517998304624793, 'n': 30, 'trace_an': 0}
  • id: 170125030
    {'hecke_orbit_code': 22517998304624793, 'n': 31, 'trace_an': 3546740}
  • id: 170125031
    {'hecke_orbit_code': 22517998304624793, 'n': 32, 'trace_an': -4825461}
  • id: 170125032
    {'hecke_orbit_code': 22517998304624793, 'n': 33, 'trace_an': 0}
  • id: 170125033
    {'hecke_orbit_code': 22517998304624793, 'n': 34, 'trace_an': -83521}
  • id: 170125034
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  • id: 170125990
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  • id: 170125998
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  • id: 170125999
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