Embedded newform data - 960.4.a.d.1.1

Formats: - HTML - YAML - JSON - 2024-09-18T13:56:07.814156

• 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': 15360, 'analytic_conductor': 56.64183360551099, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 1], [3, 1], [5, 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': [960, 1, [511, 901, 641, 577], [1, 1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 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': [[7, [12, 1]], [11, [-24, 1]]], 'hecke_orbit': 4, 'hecke_orbit_code': 13510798949221312, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '960.4.a.d', 'level': 960, '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, 5], 'level_radical': 30, 'minimal_twist': '480.4.a.e', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-3q^{3}-5q^{5}-12q^{7}+9q^{9}+24q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '960.4.a', 'trace_display': [0, -3, -5, -12], 'trace_hash': 1155645543761101910, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.027', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.997', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.090', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.011', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.319', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.095', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 0, -3, 0, -5, 0, -12, 0, 9, 0, 24, 0, -38, 0, 15, 0, -6, 0, -104, 0, 36, 0, 100, 0, 25, 0, -27, 0, -230, 0, -56, 0, -72, 0, 60, 0, -190, 0, 114, 0, 202, 0, 148, 0, -45, 0, 124, 0, -199, 0, 18, 0, -206, 0, -120, 0, 312, 0, 128, 0, -190, 0, -108, 0, 190, 0, 204, 0, -300, 0, -440, 0, 1210, 0, -75, 0, -288, 0, 816, 0, 81, 0, 1412, 0, 30, 0, 690, 0, -214, 0, 456, 0, 168, 0, 520, 0, 1202, 0, 216, 0, -1342, 0, 908, 0, -180, 0, 876, 0, -302, 0, 570, 0, -998, 0, -500, 0, -342, 0, 72, 0, -755, 0, -606, 0, -125, 0, 836, 0, -444, 0, 1480, 0, 1248, 0, 135, 0, 1346, 0, -824, 0, -372, 0, -912, 0, 1150, 0, 597, 0, 2450, 0, 2696, 0, -54, 0, 280, 0, 554, 0, 618, 0, -1200, 0, 1364, 0, 360, 0, -2004, 0, -753, 0, -936, 0, 1546, 0, -300, 0, -384, 0, 1072, 0, 3754, 0, 570, 0, 950, 0, -144, 0, 324, 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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[0.1963507618498581, 0.0], [0.0, 0.0], [-0.6894319467985522, 0.0], [0.0, 0.0], [-1.5412431707384622, 0.0], [0.0, 0.0], [-0.4407062406804638, 0.0], [0.0, 0.0], [1.2420485619527808, 0.0], [0.0, 0.0], [1.22839989917803, 0.0], [0.0, 0.0], [-0.10297059420687245, 0.0], [0.0, 0.0], [-0.6395712865596923, 0.0], [0.0, 0.0], [1.5069906101019426, 0.0], [0.0, 0.0], [1.0411266028165613, 0.0], [0.0, 0.0], [0.5962573170245562, 0.0], [0.0, 0.0], [-0.16884220317847506, 0.0], [0.0, 0.0], [0.28954012445733923, 0.0], [0.0, 0.0], [1.7105145252242797, 0.0], [0.0, 0.0], [0.7285542470745966, 0.0], [0.0, 0.0], [-0.43707516877271635, 0.0], [0.0, 0.0], [0.02518344154656495, 0.0], [0.0, 0.0], [-0.892197289575617, 0.0], [0.0, 0.0], [-0.6633099791684819, 0.0], [0.0, 0.0], [0.6549606651261058, 0.0], [0.0, 0.0], [0.6975636321485625, 0.0], [0.0, 0.0], [-0.0557657184542019, 0.0], [0.0, 0.0], [1.2461577963877077, 0.0], [0.0, 0.0], [-1.5727860493125274, 0.0], [0.0, 0.0], [1.1135732998070076, 0.0], [0.0, 0.0], [0.5401128952751678, 0.0], [0.0, 0.0], [-0.2073702087092309, 0.0], [0.0, 0.0], [0.5593613126599534, 0.0], [0.0, 0.0], [-0.5438741219736997, 0.0], [0.0, 0.0], [-0.8947333087173979, 0.0], [0.0, 0.0], [0.2638196773844241, 0.0], [0.0, 0.0], [0.28254813193925593, 0.0], [0.0, 0.0], [0.003857609638085959, 0.0], [0.0, 0.0], [-0.06206120144130325, 0.0], [0.0, 0.0], [-0.15678908855891585, 0.0], [0.0, 0.0], [0.3257910859839473, 0.0], [0.0, 0.0], [0.09361338222451247, 0.0], [0.0, 0.0], [-0.6016748612121893, 0.0], [0.0, 0.0], [-0.16766830630789817, 0.0], [0.0, 0.0], [-0.08845979759534793, 0.0], [0.0, 0.0], [-0.4229743922166531, 0.0], [0.0, 0.0], [0.506891082235289, 0.0], [0.0, 0.0], [0.14396219406533353, 0.0], [0.0, 0.0], [0.4758469368596371, 0.0], [0.0, 0.0], [0.48799828254069894, 0.0], [0.0, 0.0], [0.3957647142517154, 0.0], [0.0, 0.0], [-0.40782641202700953, 0.0], [0.0, 0.0], [1.3911433260022255, 0.0], [0.0, 0.0], [0.16246848575943676, 0.0], [0.0, 0.0]], 'angles': [None, None, None, -0.30250876965335843, -0.1966574277931102, -0.316426535856786, -0.25681397740233336, -0.3580374745092701, -0.17512470725072493, -0.38173274841509325, -0.2759333808931892, -0.3193544126201865, -0.1871488778665753, -0.20773650865255175, -0.219183585756593, -0.2930072684962177, -0.22744845351848428, -0.28194992823383946, -0.22022551000866009, -0.309933351330647, -0.039083916098300475, -0.15131945816581252, -0.05829912107902959, -0.2703376834916631, -0.14171263104862386, -0.36494643280325567, -0.1784960885896918, -0.18524588922695367, -0.27118068712574883, -0.318181934097983, -0.20282980577471788, -0.16785082382656957, -0.18106844840262512, -0.2904464063588115, -0.13238869731759476, -0.12057716999869415, -0.2275148334416141, -0.19685986649371695, -0.3268459349867149, -0.19483527118743446, -0.21407476073236878, -0.109926295780885, -0.2127615740516994, -0.3011529411073154, -0.345894216818183, -0.17464732404268124, -0.2010429668178856, -0.2114865353595933, -0.15070546452818773, -0.07921014060960489, -0.27005597625023325, -0.4139637801676373, -0.2428083412024883, -0.14506476103389365, -0.2865948163342854, -0.20763369879843427, -0.1686987995112369, -0.3771046679831055, -0.32913536998724335, -0.40001100898443015, -0.2670822398047052, -0.18908680010168083, -0.42881877431070975, -0.1882168703073198, -0.1526092918081126, -0.45739478591219407, -0.30567788314332756, -0.03907266875393526, -0.33067500340240596, -0.12253793235962006, -0.2600614694580857, -0.33460504303317984, -0.26282648588813246, -0.08108299499467743, -0.39662847649222, -0.33182395232786804, -0.3213853528184192, -0.29357986121447793, -0.15443713298721728, -0.18382432624584835, -0.29544796688091246, -0.28694037153127394, -0.24010401804802683, -0.2402256822181291, -0.3341530162888006, -0.3112794380357927, -0.3533072874209008, -0.14905948422174403, -0.19792747772309818, -0.22681785042028943, -0.15792819815860293, -0.3629709509918036, -0.21400413694490428, -0.39827151515980835, -0.3576928395729803, -0.07044457151281182, -0.15462635820560008, -0.2737903388094296, -0.260199847970367, -0.17214370954655972, -0.17747579920370848, -0.2766017469050283, -0.17849341753655892, -0.2975498013400925, -0.04754812714874341, -0.16625541980602884, -0.4384037240998644, -0.30321668047967265, -0.214265714058707, -0.23870231385571333, -0.2025371751138324, -0.23621402881224762, -0.4510574249780856, -0.38406367823639753, -0.2274732293588035, -0.2936872441090804, -0.07089012898653088, -0.2264136441145612, -0.21846217979741922, -0.3931836601039088, -0.15193596592717226, -0.3447522884833542, -0.13729833236129743, -0.18700541850530472, -0.048011277123221625, -0.17319546991776671, -0.19419186908319075, -0.20467993449504154, -0.06889478456330492, -0.3305358001141504, -0.2338423751778326, -0.10964179020003942, -0.37020751197565654, -0.09886416081151182, -0.22922135467065446, -0.2833736087387905, -0.21438700810144595, -0.23047309080180176, -0.309088884846941, -0.153596873780786, -0.15397889596223835, -0.2432797767197646, -0.26768414330069445, -0.1577813376261773, -0.32340824789495465, -0.3084099687054708, -0.3677103172441534, -0.3116092331761521, -0.3353254395674929, -0.13952784821980604, -0.27661534401265975, -0.1620863031379988, -0.20665461310584765, -0.2375644398558092, -0.39002705425493667, -0.14335841239571348, -0.11418315006692897, -0.0866995342307279, -0.3235934755242084, -0.1969002414079547, -0.1429407716886739, -0.20647881710790206, -0.24969302098844792, -0.26248969457589233, -0.29863307800225936, -0.2839153332838064, -0.21077029496519292, -0.12757558643742914], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 1, 'dual_embedding_m': 1, 'embedding_index': 1, 'embedding_m': 1, 'embedding_root_imag': 0.0, 'embedding_root_real': 0.0, 'hecke_orbit': 4, 'hecke_orbit_code': 13510798949221312, 'label': '960.4.a.d.1.1', 'level': 960, 'weight': 4}
• 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

  
  {'ALdims': [6, 5, 6, 7, 6, 7, 6, 5], 'Nk2': 15360, 'analytic_conductor': 56.64183360551099, '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': [960, 1, [511, 901, 641, 577], [1, 1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 552, 'dim': 48, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 67109824, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2], 'label': '960.4.a', 'level': 960, '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, 5], 'level_radical': 30, 'mf_dim': 600, 'mf_new_dim': 48, 'num_forms': 42, 'plus_dim': 26, 'prim_orbit_index': 1, 'relative_dim': 48, 'sturm_bound': 768, 'trace_bound': 11, 'trace_display': [0, 0, 0, 0], 'traces': [48, 0, 0, 0, 0, 0, 0, 0, 432, 0, 0, 0, 144, 0, 0, 0, 0, 0, 0, 0, -240, 0, 0, 0, 1200, 0, 0, 0, -800, 0, 0, 0, 0, 0, 0, 0, -1040, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2352, 0, 0, 0, 1504, 0, 0, 0, 0, 0, 0, 0, -3072, 0, 0, 0, 0, 0, 0, 0, -528, 0, 0, 0, 0, 0, 0, 0, 3808, 0, 0, 0, 3888, 0, 0, 0, 240, 0, 0, 0, 0, 0, 0, 0, -3696, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 9952, 0, 0, 0, 6976, 0, 0, 0, 1296, 0, 0, 0, 11248, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -5088, 0, 0, 0, 2368, 0, 0, 0, 2928, 0, 0, 0, 0, 0, 0, 0, 10720, 0, 0, 0, 0, 0, 0, 0, -624, 0, 0, 0, -7264, 0, 0, 0, 0, 0, 0, 0, 3856, 0, 0, 0, 16224, 0, 0, 0, 0, 0, 0, 0, 10848, 0, 0, 0, -2720, 0, 0, 0, -2160, 0, 0, 0, -2336, 0, 0, 0, 24640, 0, 0, 0, 5280, 0, 0, 0, 0, 0, 0, 0, -13536, 0, 0, 0, 0, 0, 0, 0, -7840, 0, 0, 0, -11488, 0, 0, 0, 10800, 0, 0, 0, -9280, 0, 0, 0, -24576, 0, 0, 0, -10608, 0, 0, 0, 11680, 0, 0, 0, -9280, 0, 0, 0, 6816, 0, 0, 0, 5920, 0, 0, 0, -3904, 0, 0, 0, -7200, 0, 0, 0, 5280, 0, 0, 0, 20768, 0, 0, 0, -1632, 0, 0, 0, 11088, 0, 0, 0, -18784, 0, 0, 0, 9840, 0, 0, 0, 19088, 0, 0, 0, 192, 0, 0, 0, 0, 0, 0, 0, -10816, 0, 0, 0, 0, 0, 0, 0, 4368, 0, 0, 0, -5472, 0, 0, 0, 38464, 0, 0, 0, -96, 0, 0, 0, 3600, 0, 0, 0, 21024, 0, 0, 0, -9360, 0, 0, 0, -36032, 0, 0, 0, -23008, 0, 0, 0, 0, 0, 0, 0, -15360, 0, 0, 0, -22336, 0, 0, 0, -30816, 0, 0, 0, -17488, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -39792, 0, 0, 0, 1408, 0, 0, 0, 912, 0, 0, 0, 16480, 0, 0, 0, 43008, 0, 0, 0, 0, 0, 0, 0, -79728, 0, 0, 0, -61440, 0, 0, 0, 0, 0, 0, 0, -8544, 0, 0, 0, -65440, 0, 0, 0, -15456, 0, 0, 0, -38080, 0, 0, 0, 0, 0, 0, 0, -10080, 0, 0, 0, 22912, 0, 0, 0, -76864, 0, 0, 0, 21168, 0, 0, 0, 29120, 0, 0, 0, 79584, 0, 0, 0, -20976, 0, 0, 0, 53888, 0, 0, 0, -65248, 0, 0, 0, -13920, 0, 0, 0, 65536, 0, 0, 0, -13696, 0, 0, 0, 13536, 0, 0, 0, -36864, 0, 0, 0, 36960, 0, 0, 0, -14496, 0, 0, 0, -19168, 0, 0, 0, 80704, 0, 0, 0, 64848, 0, 0, 0, -12960, 0, 0, 0, -9344, 0, 0, 0, 0, 0, 0, 0, -21664, 0, 0, 0, 39456, 0, 0, 0, -6000, 0, 0, 0, -12688, 0, 0, 0, -164576, 0, 0, 0, -32064, 0, 0, 0, 39840, 0, 0, 0, 0, 0, 0, 0, -27648, 0, 0, 0, -135008, 0, 0, 0, -65376, 0, 0, 0, -7584, 0, 0, 0, -7440, 0, 0, 0, 66880, 0, 0, 0, 55296, 0, 0, 0, -3712, 0, 0, 0, 79744, 0, 0, 0, 0, 0, 0, 0, 32192, 0, 0, 0, -37696, 0, 0, 0, 62832, 0, 0, 0, -29664, 0, 0, 0, 0, 0, 0, 0, -18240, 0, 0, 0, -14064, 0, 0, 0, -40640, 0, 0, 0, -4752, 0, 0, 0, 30000, 0, 0, 0, -105952, 0, 0, 0, -36192, 0, 0, 0, 87824, 0, 0, 0, -69536, 0, 0, 0, 0, 0, 0, 0, 81280, 0, 0, 0, 121408, 0, 0, 0, 0, 0, 0, 0, 113792, 0, 0, 0, 18080, 0, 0, 0, 38640, 0, 0, 0, -94208, 0, 0, 0, 55232, 0, 0, 0, -75936, 0, 0, 0, 8400, 0, 0, 0, 61440, 0, 0, 0, 34272, 0, 0, 0, -39552, 0, 0, 0, -36864, 0, 0, 0, 6240, 0, 0, 0, -27584, 0, 0, 0, 32128, 0, 0, 0, -17568, 0, 0, 0, -65536, 0, 0, 0, -20000, 0, 0, 0, 34992, 0, 0, 0, -55600, 0, 0, 0, -78208, 0, 0, 0, -141408, 0, 0, 0, 0, 0, 0, 0, 173760, 0, 0, 0, -18048, 0, 0, 0, 132496, 0, 0, 0, 3424, 0, 0, 0, 2160, 0, 0, 0, 42720, 0, 0, 0, 264320, 0, 0, 0, 71136, 0, 0, 0, -8192, 0, 0, 0, 54880, 0, 0, 0, 199920, 0, 0, 0, 108896, 0, 0, 0, -117280, 0, 0, 0, 0, 0, 0, 0, 67680, 0, 0, 0, -77024, 0, 0, 0, -72336, 0, 0, 0, 32768, 0, 0, 0, -56672, 0, 0, 0, 0, 0, 0, 0, 142368, 0, 0, 0, 159744, 0, 0, 0, -33264, 0, 0, 0, -32176, 0, 0, 0, 105920, 0, 0, 0, 50400, 0, 0, 0, 1616, 0, 0, 0, 48448, 0, 0, 0, 51552, 0, 0, 0, -53440, 0, 0, 0, 239584, 0, 0, 0, 0, 0, 0, 0, 137424, 0, 0, 0, 252736, 0, 0, 0, 0, 0, 0, 0, 136448, 0, 0, 0, -353408, 0, 0, 0, 192, 0, 0, 0, -410720, 0, 0, 0, 103040, 0, 0, 0, 0, 0, 0, 0, -20480, 0, 0, 0, -136736, 0, 0, 0, -93504, 0, 0, 0, -26000, 0, 0, 0, 27360, 0, 0, 0, -79776, 0, 0, 0, 40480, 0, 0, 0, 90432, 0, 0, 0, 0, 0, 0, 0, 276064, 0, 0, 0, -147456, 0, 0, 0, -7296, 0, 0, 0, 152432, 0, 0, 0, 83040, 0, 0, 0, 48288, 0, 0, 0, -15200, 0, 0, 0, -98304, 0, 0, 0, 89568, 0, 0, 0, 56640, 0, 0, 0, -124480, 0, 0, 0, -33888, 0, 0, 0, -354384, 0, 0, 0], 'weight': 4, '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: 42892576
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949221312, 'target_is_minimal': False, 'target_label': '960.4.a.d.1.1', 'target_level': 960, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 42892577
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 108086391124001728, 'target_is_minimal': False, 'target_label': '960.4.a.y.1.1', 'target_level': 960, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 42892578
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 18014398576591328, 'target_is_minimal': True, 'target_label': '480.4.a.e.1.1', 'target_level': 480, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 42892579
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396713443808, 'target_is_minimal': True, 'target_label': '480.4.a.j.1.1', 'target_level': 480, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 42892580
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 13510798949221792, 'target_is_minimal': False, 'target_label': '1440.4.a.d.1.1', 'target_level': 1440, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 42892581
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597831333280, 'target_is_minimal': False, 'target_label': '1440.4.a.g.1.1', 'target_level': 1440, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 42892582
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67553994477668704, 'target_is_minimal': False, 'target_label': '2400.4.a.p.1.1', 'target_level': 2400, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '40.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 42892583
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 13510798949221312, 'source_is_minimal': False, 'source_label': '960.4.a.d.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 27021597831334240, 'target_is_minimal': False, 'target_label': '2400.4.a.g.1.1', 'target_level': 2400, 'twist_class_label': '480.4.a.e.1.1', 'twist_class_level': 480, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1535525
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 2}
  • id: 1535526
    {'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 3}
  • id: 1535527
    {'charpoly_factorization': [[[5, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 5}
  • id: 1535528
    {'charpoly_factorization': [[[12, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 7}
  • id: 1535529
    {'charpoly_factorization': [[[-24, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 11}
  • id: 1535530
    {'charpoly_factorization': [[[38, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 13}
  • id: 1535531
    {'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 17}
  • id: 1535532
    {'charpoly_factorization': [[[104, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 19}
  • id: 1535533
    {'charpoly_factorization': [[[-100, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 23}
  • id: 1535534
    {'charpoly_factorization': [[[230, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 29}
  • id: 1535535
    {'charpoly_factorization': [[[56, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 31}
  • id: 1535536
    {'charpoly_factorization': [[[190, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 37}
  • id: 1535537
    {'charpoly_factorization': [[[-202, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 41}
  • id: 1535538
    {'charpoly_factorization': [[[-148, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 43}
  • id: 1535539
    {'charpoly_factorization': [[[-124, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 47}
  • id: 1535540
    {'charpoly_factorization': [[[206, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 53}
  • id: 1535541
    {'charpoly_factorization': [[[-128, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 59}
  • id: 1535542
    {'charpoly_factorization': [[[190, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 61}
  • id: 1535543
    {'charpoly_factorization': [[[-204, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 67}
  • id: 1535544
    {'charpoly_factorization': [[[440, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 71}
  • id: 1535545
    {'charpoly_factorization': [[[-1210, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 73}
  • id: 1535546
    {'charpoly_factorization': [[[-816, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 79}
  • id: 1535547
    {'charpoly_factorization': [[[-1412, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 83}
  • id: 1535548
    {'charpoly_factorization': [[[214, 1], 1]], 'hecke_orbit_code': 13510798949221312, 'p': 89}
  • id: 1535549
    {'charpoly_factorization': [[[-1202, 1], 1]], 'hecke_orbit_code': 13510798949221312, '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': 4, 'label': '960.4.a.d', 'level': 960, 'portrait': 'data:image/png;base64,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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 34778119
    {'hecke_orbit_code': 13510798949221312, 'n': 1, 'trace_an': 1}
  • id: 34778120
    {'hecke_orbit_code': 13510798949221312, 'n': 2, 'trace_an': 0}
  • id: 34778121
    {'hecke_orbit_code': 13510798949221312, 'n': 3, 'trace_an': -3}
  • id: 34778122
    {'hecke_orbit_code': 13510798949221312, 'n': 4, 'trace_an': 0}
  • id: 34778123
    {'hecke_orbit_code': 13510798949221312, 'n': 5, 'trace_an': -5}
  • id: 34778124
    {'hecke_orbit_code': 13510798949221312, 'n': 6, 'trace_an': 0}
  • id: 34778125
    {'hecke_orbit_code': 13510798949221312, 'n': 7, 'trace_an': -12}
  • id: 34778126
    {'hecke_orbit_code': 13510798949221312, 'n': 8, 'trace_an': 0}
  • id: 34778127
    {'hecke_orbit_code': 13510798949221312, 'n': 9, 'trace_an': 9}
  • id: 34778128
    {'hecke_orbit_code': 13510798949221312, 'n': 10, 'trace_an': 0}
  • id: 34778129
    {'hecke_orbit_code': 13510798949221312, 'n': 11, 'trace_an': 24}
  • id: 34778130
    {'hecke_orbit_code': 13510798949221312, 'n': 12, 'trace_an': 0}
  • id: 34778131
    {'hecke_orbit_code': 13510798949221312, 'n': 13, 'trace_an': -38}
  • id: 34778132
    {'hecke_orbit_code': 13510798949221312, 'n': 14, 'trace_an': 0}
  • id: 34778133
    {'hecke_orbit_code': 13510798949221312, 'n': 15, 'trace_an': 15}
  • id: 34778134
    {'hecke_orbit_code': 13510798949221312, 'n': 16, 'trace_an': 0}
  • id: 34778135
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  • id: 34778136
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  • id: 34778137
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  • id: 34778138
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  • id: 34778139
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  • id: 34778140
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  • id: 34778141
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  • id: 34778142
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  • id: 34778143
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  • id: 34778144
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  • id: 34778145
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  • id: 34778146
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  • id: 34778147
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  • id: 34778148
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  • id: 34778149
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  • id: 34778150
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  • id: 34778151
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  • id: 34778152
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  • id: 34778153
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  • id: 34778154
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  • id: 34778155
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  • id: 34778156
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  • id: 34778157
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  • id: 34778158
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  • id: 34778159
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  • id: 34778160
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  • id: 34778161
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  • id: 34778162
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  • id: 34778163
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  • id: 34778164
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  • id: 34778165
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  • id: 34778166
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  • id: 34778167
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  • id: 34778168
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  • id: 34778169
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  • id: 34778170
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  • id: 34778171
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  • id: 34778172
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  • id: 34778173
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  • id: 34778174
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  • id: 34778175
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  • id: 34778176
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  • id: 34778177
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  • id: 34778178
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  • id: 34778179
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  • id: 34778180
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  • id: 34778181
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  • id: 34778182
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  • id: 34778183
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  • id: 34778184
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  • id: 34778185
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  • id: 34778186
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  • id: 34778187
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  • id: 34778188
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  • id: 34778189
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  • id: 34778190
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  • id: 34778191
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  • id: 34778192
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  • id: 34778193
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  • id: 34778194
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  • id: 34778195
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  • id: 34778196
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  • id: 34778197
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  • id: 34778198
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  • id: 34778199
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  • id: 34778200
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  • id: 34778201
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  • id: 34778202
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  • id: 34778203
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  • id: 34778204
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  • id: 34778205
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  • id: 34778206
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  • id: 34778207
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  • id: 34778208
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  • id: 34778209
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  • id: 34778210
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  • id: 34778211
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  • id: 34778212
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  • id: 34778213
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  • id: 34778214
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  • id: 34778215
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  • id: 34778216
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  • id: 34778217
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  • id: 34778218
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  • id: 34778219
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  • id: 34778220
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  • id: 34778221
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  • id: 34778222
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  • id: 34778223
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  • id: 34778224
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  • id: 34778225
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  • id: 34778226
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  • id: 34778227
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  • id: 34778228
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  • id: 34778229
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  • id: 34778230
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  • id: 34778231
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  • id: 34778232
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  • id: 34778233
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  • id: 34778234
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  • id: 34778235
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  • id: 34778236
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  • id: 34778237
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  • id: 34778238
    {'hecke_orbit_code': 13510798949221312, 'n': 179, 'trace_an': 1072}
  • id: 34778239
    {'hecke_orbit_code': 13510798949221312, 'n': 181, 'trace_an': 3754}
  • id: 34778240
    {'hecke_orbit_code': 13510798949221312, 'n': 191, 'trace_an': 1224}
  • id: 34778241
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  • id: 34778242
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  • id: 34778243
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  • id: 34778244
    {'hecke_orbit_code': 13510798949221312, 'n': 211, 'trace_an': 1856}
  • id: 34778245
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  • id: 34778246
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  • id: 34778247
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  • id: 34778248
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  • id: 34778249
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  • id: 34778250
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  • id: 34778251
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  • id: 34778252
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  • id: 34778253
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  • id: 34778254
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  • id: 34778255
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  • id: 34778256
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  • id: 34778257
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  • id: 34778258
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  • id: 34778259
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  • id: 34778260
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  • id: 34778261
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  • id: 34778262
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  • id: 34778263
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  • id: 34778264
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  • id: 34778265
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  • id: 34778266
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  • id: 34778267
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  • id: 34778268
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  • id: 34778269
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  • id: 34778270
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  • id: 34778271
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  • id: 34778272
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  • id: 34778273
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  • id: 34778274
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  • id: 34778275
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  • id: 34778276
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  • id: 34778277
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  • id: 34778278
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  • id: 34778279
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  • id: 34778280
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  • id: 34778281
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  • id: 34778282
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  • id: 34778283
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  • id: 34778284
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  • id: 34778285
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  • id: 34778286
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  • id: 34778287
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  • id: 34778288
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  • id: 34778289
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  • id: 34778290
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  • id: 34778291
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  • id: 34778292
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  • id: 34778293
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  • id: 34778294
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  • id: 34778295
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  • id: 34778296
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  • id: 34778297
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  • id: 34778298
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  • id: 34778299
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  • id: 34778300
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  • id: 34778301
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  • id: 34778302
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  • id: 34778303
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  • id: 34778304
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  • id: 34778305
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  • id: 34778306
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  • id: 34778307
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  • id: 34778308
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  • id: 34778309
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  • id: 34778310
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  • id: 34778311
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  • id: 34778312
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  • id: 34778313
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  • id: 34778314
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  • id: 34778315
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  • id: 34778316
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  • id: 34778317
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  • id: 34778318
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  • id: 34778319
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  • id: 34778320
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  • id: 34778321
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  • id: 34778322
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  • id: 34778323
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  • id: 34778324
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  • id: 34778325
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  • id: 34778326
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  • id: 34778327
    {'hecke_orbit_code': 13510798949221312, 'n': 673, 'trace_an': -19582}
  • id: 34778328
    {'hecke_orbit_code': 13510798949221312, 'n': 677, 'trace_an': 22914}
  • id: 34778329
    {'hecke_orbit_code': 13510798949221312, 'n': 683, 'trace_an': 13764}
  • id: 34778330
    {'hecke_orbit_code': 13510798949221312, 'n': 691, 'trace_an': 34688}
  • id: 34778331
    {'hecke_orbit_code': 13510798949221312, 'n': 701, 'trace_an': 17226}
  • id: 34778332
    {'hecke_orbit_code': 13510798949221312, 'n': 709, 'trace_an': 12970}
  • id: 34778333
    {'hecke_orbit_code': 13510798949221312, 'n': 719, 'trace_an': 10832}
  • id: 34778334
    {'hecke_orbit_code': 13510798949221312, 'n': 727, 'trace_an': 35588}
  • id: 34778335
    {'hecke_orbit_code': 13510798949221312, 'n': 729, 'trace_an': 729}
  • id: 34778336
    {'hecke_orbit_code': 13510798949221312, 'n': 733, 'trace_an': -19238}
  • id: 34778337
    {'hecke_orbit_code': 13510798949221312, 'n': 739, 'trace_an': 4072}
  • id: 34778338
    {'hecke_orbit_code': 13510798949221312, 'n': 743, 'trace_an': 31268}
  • id: 34778339
    {'hecke_orbit_code': 13510798949221312, 'n': 751, 'trace_an': -28216}
  • id: 34778340
    {'hecke_orbit_code': 13510798949221312, 'n': 757, 'trace_an': 33874}
  • id: 34778341
    {'hecke_orbit_code': 13510798949221312, 'n': 761, 'trace_an': 5466}
  • id: 34778342
    {'hecke_orbit_code': 13510798949221312, 'n': 769, 'trace_an': -8878}
  • id: 34778343
    {'hecke_orbit_code': 13510798949221312, 'n': 773, 'trace_an': 9538}
  • id: 34778344
    {'hecke_orbit_code': 13510798949221312, 'n': 787, 'trace_an': 5404}
  • id: 34778345
    {'hecke_orbit_code': 13510798949221312, 'n': 797, 'trace_an': -16326}
  • id: 34778346
    {'hecke_orbit_code': 13510798949221312, 'n': 809, 'trace_an': 26202}
  • id: 34778347
    {'hecke_orbit_code': 13510798949221312, 'n': 811, 'trace_an': 26208}
  • id: 34778348
    {'hecke_orbit_code': 13510798949221312, 'n': 821, 'trace_an': 1986}
  • id: 34778349
    {'hecke_orbit_code': 13510798949221312, 'n': 823, 'trace_an': -5236}
  • id: 34778350
    {'hecke_orbit_code': 13510798949221312, 'n': 827, 'trace_an': 26044}
  • id: 34778351
    {'hecke_orbit_code': 13510798949221312, 'n': 829, 'trace_an': -21246}
  • id: 34778352
    {'hecke_orbit_code': 13510798949221312, 'n': 839, 'trace_an': -17440}
  • id: 34778353
    {'hecke_orbit_code': 13510798949221312, 'n': 841, 'trace_an': 28511}
  • id: 34778354
    {'hecke_orbit_code': 13510798949221312, 'n': 853, 'trace_an': -33582}
  • id: 34778355
    {'hecke_orbit_code': 13510798949221312, 'n': 857, 'trace_an': -18942}
  • id: 34778356
    {'hecke_orbit_code': 13510798949221312, 'n': 859, 'trace_an': -25720}
  • id: 34778357
    {'hecke_orbit_code': 13510798949221312, 'n': 863, 'trace_an': 32436}
  • id: 34778358
    {'hecke_orbit_code': 13510798949221312, 'n': 877, 'trace_an': -8646}
  • id: 34778359
    {'hecke_orbit_code': 13510798949221312, 'n': 881, 'trace_an': 27442}
  • id: 34778360
    {'hecke_orbit_code': 13510798949221312, 'n': 883, 'trace_an': 14116}
  • id: 34778361
    {'hecke_orbit_code': 13510798949221312, 'n': 887, 'trace_an': 4124}
  • id: 34778362
    {'hecke_orbit_code': 13510798949221312, 'n': 907, 'trace_an': -42100}
  • id: 34778363
    {'hecke_orbit_code': 13510798949221312, 'n': 911, 'trace_an': 34152}
  • id: 34778364
    {'hecke_orbit_code': 13510798949221312, 'n': 919, 'trace_an': 41984}
  • id: 34778365
    {'hecke_orbit_code': 13510798949221312, 'n': 929, 'trace_an': 48434}
  • id: 34778366
    {'hecke_orbit_code': 13510798949221312, 'n': 937, 'trace_an': -25590}
  • id: 34778367
    {'hecke_orbit_code': 13510798949221312, 'n': 941, 'trace_an': 18906}
  • id: 34778368
    {'hecke_orbit_code': 13510798949221312, 'n': 947, 'trace_an': 36316}
  • id: 34778369
    {'hecke_orbit_code': 13510798949221312, 'n': 953, 'trace_an': 15890}
  • id: 34778370
    {'hecke_orbit_code': 13510798949221312, 'n': 961, 'trace_an': -26655}
  • id: 34778371
    {'hecke_orbit_code': 13510798949221312, 'n': 967, 'trace_an': 116}
  • id: 34778372
    {'hecke_orbit_code': 13510798949221312, 'n': 971, 'trace_an': -4744}
  • id: 34778373
    {'hecke_orbit_code': 13510798949221312, 'n': 977, 'trace_an': -18374}
  • id: 34778374
    {'hecke_orbit_code': 13510798949221312, 'n': 983, 'trace_an': -13036}
  • id: 34778375
    {'hecke_orbit_code': 13510798949221312, 'n': 991, 'trace_an': 15224}
  • id: 34778376
    {'hecke_orbit_code': 13510798949221312, 'n': 997, 'trace_an': 43794}