Embedded newform data - 960.4.a.u.1.1

Formats: - HTML - YAML - JSON - 2024-05-05T19:54:23.928999

• 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': 15360, 'analytic_conductor': 56.64183360551099, 'analytic_rank': 1, '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, 'conrey_indexes': [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, [16, 1]], [11, [-28, 1]]], 'hecke_orbit': 21, 'hecke_orbit_code': 90071992614519744, '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_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '960.4.a.u', 'level': 960, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 5], 'level_radical': 30, 'minimal_twist': '120.4.a.c', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+3q^{3}-5q^{5}-2^{4}q^{7}+9q^{9}+28q^{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, -16], 'trace_hash': 188461920318586933, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.982', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.918', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.701', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, 'traces': [1, 0, 3, 0, -5, 0, -16, 0, 9, 0, 28, 0, 26, 0, -15, 0, -62, 0, 68, 0, -48, 0, -208, 0, 25, 0, 27, 0, 58, 0, 160, 0, 84, 0, 80, 0, -270, 0, 78, 0, 282, 0, -76, 0, -45, 0, -280, 0, -87, 0, -186, 0, 210, 0, -140, 0, 204, 0, -196, 0, -742, 0, -144, 0, -130, 0, -836, 0, -624, 0, -504, 0, -1062, 0, 75, 0, -448, 0, 768, 0, 81, 0, 1052, 0, 310, 0, 174, 0, -726, 0, -416, 0, 480, 0, -340, 0, -1406, 0, 252, 0, -990, 0, 736, 0, 240, 0, -1212, 0, 1834, 0, -810, 0, -2046, 0, 1040, 0, 234, 0, 992, 0, -547, 0, 846, 0, -125, 0, 1176, 0, -228, 0, -12, 0, -1088, 0, -135, 0, -790, 0, 924, 0, -840, 0, 728, 0, -290, 0, -261, 0, -3022, 0, 1736, 0, -558, 0, -800, 0, 1322, 0, 630, 0, 3328, 0, 908, 0, -420, 0, 1296, 0, -1521, 0, 612, 0, -2134, 0, -400, 0, -588, 0, -1612, 0, -3086, 0, -2226, 0, 1350, 0, -1736, 0, -432, 0, -4208, 0, 2818, 0, -390, 0, 418, 0, -3352, 0, -2508, 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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[-0.4814196333284717, 0.0], [0.0, 0.0], [0.13443835946476773, 0.0], [0.0, 0.0], [0.5667519946244892, 0.0], [0.0, 0.0], [-0.05842812590257924, 0.0], [0.0, 0.0], [-0.3251111611577192, 0.0], [0.0, 0.0], [-0.9380099704229949, 0.0], [0.0, 0.0], [1.0677451437142367, 0.0], [0.0, 0.0], [0.4021272679026282, 0.0], [0.0, 0.0], [0.006914284179023701, 0.0], [0.0, 0.0], [-0.3494679063441433, 0.0], [0.0, 0.0], [0.7363019067341866, 0.0], [0.0, 0.0], [-0.46730597382115935, 0.0], [0.0, 0.0], [-0.2399336571483593, 0.0], [0.0, 0.0], [0.23469331674075072, 0.0], [0.0, 0.0], [-0.003319741614797091, 0.0], [0.0, 0.0], [-0.20825893533500742, 0.0], [0.0, 0.0], [-0.6577181248776329, 0.0], [0.0, 0.0], [0.3036003786446997, 0.0], [0.0, 0.0], [-0.30255912774275906, 0.0], [0.0, 0.0], [1.1487502908642462, 0.0], [0.0, 0.0], [-0.9840692189554724, 0.0], [0.0, 0.0], [-2.0255590300646578, 0.0], [0.0, 0.0], [0.0743542912722692, 0.0], [0.0, 0.0], [-1.0976455444115538, 0.0], [0.0, 0.0], [-0.9444925705440954, 0.0], [0.0, 0.0], [0.09758854749365103, 0.0], [0.0, 0.0], [0.22821384385635476, 0.0], [0.0, 0.0], [0.7129198024905585, 0.0], [0.0, 0.0], [0.1645657195216964, 0.0], [0.0, 0.0], [0.42561719302548073, 0.0], [0.0, 0.0], [-0.1406800711624316, 0.0], [0.0, 0.0], [-0.3650107865181758, 0.0], [0.0, 0.0], [-0.470023988078408, 0.0], [0.0, 0.0], [0.5092044722273465, 0.0], [0.0, 0.0], [-0.41931093794316426, 0.0], [0.0, 0.0], [0.2822467993872558, 0.0], [0.0, 0.0], [-0.48710511884978525, 0.0], [0.0, 0.0], [0.06405126152203486, 0.0], [0.0, 0.0], [-0.26609393285132527, 0.0], [0.0, 0.0], [-0.6636217544055596, 0.0], [0.0, 0.0], [0.5372028767876427, 0.0], [0.0, 0.0], [0.04516572215139469, 0.0], [0.0, 0.0], [-0.06760704287630849, 0.0], [0.0, 0.0], [0.4334345627773483, 0.0], [0.0, 0.0], [0.5082559714781854, 0.0], [0.0, 0.0], [-1.5652871868777858, 0.0], [0.0, 0.0], [-0.9008249164508522, 0.0], [0.0, 0.0], [0.5339977082478656, 0.0], [0.0, 0.0], [-1.4906332309444315, 0.0], [0.0, 0.0], [-0.23087626923709434, 0.0], [0.0, 0.0]], 'angles': [None, None, None, -0.3210888134859154, -0.18731764902444814, -0.2052719062444833, -0.32291350006723163, -0.18267125632901518, -0.445931777820505, -0.2202731255008241, -0.17329714010114047, -0.3523833886868113, -0.15976264632091344, -0.27151416483998425, -0.3215359426708967, -0.2061360581327394, -0.28469065813660815, -0.3920643697500987, -0.3879382633478258, -0.31919967316382736, -0.412109042786942, -0.15790804210592121, -0.12756610409567234, -0.32115531601950786, -0.38161193718713865, -0.3310759397444149, -0.19274405563545366, -0.342213274538878, -0.1008666554974625, -0.41219696213212403, -0.1826179022266958, -0.250636891712425, -0.28961225169484567, -0.2045150198081329, -0.40605209773920037, -0.17252452394300039, -0.1954612311495837, -0.21499732255872803, -0.20146295262055608, -0.32767769348965226, -0.3046308290306148, -0.35922161284857124, -0.3968085451029541, -0.16193861866407253, -0.23795847486387264, -0.35182586000694205, -0.12713365742421742, -0.12491457105757837, 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-0.14588350000794512, -0.3637252768260067, -0.23015723774350969, -0.19430276104403718, -0.35096837046347645, -0.18057355421789553, -0.3438588045665411, -0.2087556747329653, -0.24004323080790757, -0.04757436672810707, -0.27920433833811276, -0.22501039868815131, -0.2490416176921041, -0.2690351717915299, -0.25465022415104366, -0.3276936870547818, -0.27795326723114405, -0.2502641767652002, -0.2741696845353702, -0.33187332915984435, -0.34246191015291094, -0.23179967676288438, -0.2090277303942932, -0.2274642840236646, -0.2712380570771245, -0.24640552046434455, -0.39306461575976337, -0.38385083613807575], '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': 21, 'hecke_orbit_code': 90071992614519744, 'label': '960.4.a.u.1.1', 'level': 960, 'weight': 4}
• 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': [[[[2, 1], [3, -1], [5, 1]], 6, 6], [[[2, -1], [3, -1], [5, -1]], 5, 4], [[[2, 1], [3, -1], [5, -1]], 7, 6], [[[2, -1], [3, 1], [5, 1]], 6, 5], [[[2, -1], [3, 1], [5, -1]], 7, 6], [[[2, 1], [3, 1], [5, -1]], 5, 4], [[[2, 1], [3, 1], [5, 1]], 6, 6], [[[2, -1], [3, -1], [5, 1]], 6, 5]], '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_prime': False, 'level_is_prime_power': 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, 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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: 48351377
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 90071992614519744, 'target_is_minimal': False, 'target_label': '960.4.a.u.1.1', 'target_level': 960, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48351378
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 31525197458703296, 'target_is_minimal': False, 'target_label': '960.4.a.h.1.1', 'target_level': 960, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48351379
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539595968184560, 'target_is_minimal': False, 'target_label': '240.4.a.l.1.1', 'target_level': 240, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48351380
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321849976, 'target_is_minimal': True, 'target_label': '120.4.a.c.1.1', 'target_level': 120, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48351381
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479720, 'target_is_minimal': False, 'target_label': '360.4.a.b.1.1', 'target_level': 360, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '24.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48351382
    {'conductor': 24, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 49539595968185040, 'target_is_minimal': False, 'target_label': '720.4.a.l.1.1', 'target_level': 720, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '24.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 48351383
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 63050738447680688, 'target_is_minimal': False, 'target_label': '1200.4.f.o.49.2', 'target_level': 1200, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48351384
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007542919234136, 'target_is_minimal': False, 'target_label': '600.4.f.c.49.1', 'target_level': 600, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.13', 'twisting_conrey_index': 13, 'weight': 4}
  • id: 48351385
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321851056, 'target_is_minimal': False, 'target_label': '1200.4.a.c.1.1', 'target_level': 1200, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 48351386
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 63050738447680688, 'target_is_minimal': False, 'target_label': '1200.4.f.o.49.1', 'target_level': 1200, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.27', 'twisting_conrey_index': 27, 'weight': 4}
  • id: 48351387
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 72057594105037400, 'target_is_minimal': False, 'target_label': '600.4.a.q.1.1', 'target_level': 600, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48351388
    {'conductor': 40, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 9007542919234136, 'target_is_minimal': False, 'target_label': '600.4.f.c.49.2', 'target_level': 600, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '40.37', 'twisting_conrey_index': 37, 'weight': 4}
  • id: 48351389
    {'conductor': 120, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 121597190006114056, 'target_is_minimal': False, 'target_label': '1800.4.a.bb.1.1', 'target_level': 1800, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '120.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 48351390
    {'conductor': 120, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 76561537329792776, 'target_is_minimal': False, 'target_label': '1800.4.f.r.649.2', 'target_level': 1800, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '120.53', 'twisting_conrey_index': 53, 'weight': 4}
  • id: 48351391
    {'conductor': 120, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 90071992614519744, 'source_is_minimal': False, 'source_label': '960.4.a.u.1.1', 'source_level': 960, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 76561537329792776, 'target_is_minimal': False, 'target_label': '1800.4.f.r.649.1', 'target_level': 1800, 'twist_class_label': '120.4.a.c.1.1', 'twist_class_level': 120, 'twisting_char_label': '120.77', 'twisting_conrey_index': 77, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1286150
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 2}
  • id: 1286151
    {'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 3}
  • id: 1286152
    {'charpoly_factorization': [[[5, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 5}
  • id: 1286153
    {'charpoly_factorization': [[[16, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 7}
  • id: 1286154
    {'charpoly_factorization': [[[-28, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 11}
  • id: 1286155
    {'charpoly_factorization': [[[-26, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 13}
  • id: 1286156
    {'charpoly_factorization': [[[62, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 17}
  • id: 1286157
    {'charpoly_factorization': [[[-68, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 19}
  • id: 1286158
    {'charpoly_factorization': [[[208, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 23}
  • id: 1286159
    {'charpoly_factorization': [[[-58, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 29}
  • id: 1286160
    {'charpoly_factorization': [[[-160, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 31}
  • id: 1286161
    {'charpoly_factorization': [[[270, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 37}
  • id: 1286162
    {'charpoly_factorization': [[[-282, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 41}
  • id: 1286163
    {'charpoly_factorization': [[[76, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 43}
  • id: 1286164
    {'charpoly_factorization': [[[280, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 47}
  • id: 1286165
    {'charpoly_factorization': [[[-210, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 53}
  • id: 1286166
    {'charpoly_factorization': [[[196, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 59}
  • id: 1286167
    {'charpoly_factorization': [[[742, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 61}
  • id: 1286168
    {'charpoly_factorization': [[[836, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 67}
  • id: 1286169
    {'charpoly_factorization': [[[504, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 71}
  • id: 1286170
    {'charpoly_factorization': [[[1062, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 73}
  • id: 1286171
    {'charpoly_factorization': [[[-768, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 79}
  • id: 1286172
    {'charpoly_factorization': [[[-1052, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 83}
  • id: 1286173
    {'charpoly_factorization': [[[726, 1], 1]], 'hecke_orbit_code': 90071992614519744, 'p': 89}
  • id: 1286174
    {'charpoly_factorization': [[[1406, 1], 1]], 'hecke_orbit_code': 90071992614519744, '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': 21, 'label': '960.4.a.u', '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: 250668000
    {'hecke_orbit_code': 90071992614519744, 'n': 1, 'trace_an': 1}
  • id: 250668001
    {'hecke_orbit_code': 90071992614519744, 'n': 2, 'trace_an': 0}
  • id: 250668002
    {'hecke_orbit_code': 90071992614519744, 'n': 3, 'trace_an': 3}
  • id: 250668003
    {'hecke_orbit_code': 90071992614519744, 'n': 4, 'trace_an': 0}
  • id: 250668004
    {'hecke_orbit_code': 90071992614519744, 'n': 5, 'trace_an': -5}
  • id: 250668005
    {'hecke_orbit_code': 90071992614519744, 'n': 6, 'trace_an': 0}
  • id: 250668006
    {'hecke_orbit_code': 90071992614519744, 'n': 7, 'trace_an': -16}
  • id: 250668007
    {'hecke_orbit_code': 90071992614519744, 'n': 8, 'trace_an': 0}
  • id: 250668008
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  • id: 250668009
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  • id: 250668010
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  • id: 250668011
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  • id: 250668012
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  • id: 250668013
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  • id: 250668014
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  • id: 250668015
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  • id: 250668016
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  • id: 250668017
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  • id: 250668018
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  • id: 250668019
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  • id: 250668020
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  • id: 250668021
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  • id: 250668022
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  • id: 250668023
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  • id: 250668024
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  • id: 250668025
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  • id: 250668026
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  • id: 250668027
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  • id: 250668028
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  • id: 250668029
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  • id: 250668030
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  • id: 250668031
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  • id: 250668032
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  • id: 250668033
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  • id: 250668034
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  • id: 250668035
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  • id: 250668036
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  • id: 250668037
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  • id: 250668038
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  • id: 250668039
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  • id: 250668040
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  • id: 250668041
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  • id: 250668042
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  • id: 250668043
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  • id: 250668044
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  • id: 250668045
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  • id: 250668046
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  • id: 250668047
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  • id: 250668048
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  • id: 250668049
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  • id: 250668050
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  • id: 250668051
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  • id: 250668052
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  • id: 250668053
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  • id: 250668054
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  • id: 250668055
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  • id: 250668056
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  • id: 250668057
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  • id: 250668058
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  • id: 250668059
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  • id: 250668060
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  • id: 250668061
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  • id: 250668062
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  • id: 250668063
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  • id: 250668064
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  • id: 250668065
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  • id: 250668066
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  • id: 250668067
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  • id: 250668068
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  • id: 250668069
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  • id: 250668070
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  • id: 250668071
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  • id: 250668072
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  • id: 250668073
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  • id: 250668074
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  • id: 250668075
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  • id: 250668076
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  • id: 250668077
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  • id: 250668078
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  • id: 250668079
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  • id: 250668080
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  • id: 250668081
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  • id: 250668082
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  • id: 250668083
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  • id: 250668084
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  • id: 250668085
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  • id: 250668086
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  • id: 250668087
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  • id: 250668088
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  • id: 250668089
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  • id: 250668090
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  • id: 250668091
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  • id: 250668092
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  • id: 250668093
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  • id: 250668094
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  • id: 250668095
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  • id: 250668096
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  • id: 250668097
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  • id: 250668098
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  • id: 250668099
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  • id: 250668100
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  • id: 250668101
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  • id: 250668102
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  • id: 250668103
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  • id: 250668104
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  • id: 250668105
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  • id: 250668106
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  • id: 250668107
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  • id: 250668108
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  • id: 250668109
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  • id: 250668110
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  • id: 250668111
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  • id: 250668112
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  • id: 250668113
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  • id: 250668114
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  • id: 250668115
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  • id: 250668116
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  • id: 250668117
    {'hecke_orbit_code': 90071992614519744, 'n': 118, 'trace_an': 0}
  • id: 250668118
    {'hecke_orbit_code': 90071992614519744, 'n': 119, 'trace_an': 992}
  • id: 250668119
    {'hecke_orbit_code': 90071992614519744, 'n': 120, 'trace_an': 0}
  • id: 250668120
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  • id: 250668121
    {'hecke_orbit_code': 90071992614519744, 'n': 122, 'trace_an': 0}
  • id: 250668122
    {'hecke_orbit_code': 90071992614519744, 'n': 123, 'trace_an': 846}
  • id: 250668123
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  • id: 250668124
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  • id: 250668125
    {'hecke_orbit_code': 90071992614519744, 'n': 126, 'trace_an': 0}
  • id: 250668126
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  • id: 250668127
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  • id: 250668128
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  • id: 250668129
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  • id: 250668130
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  • id: 250668131
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  • id: 250668132
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  • id: 250668133
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  • id: 250668134
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  • id: 250668135
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  • id: 250668136
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  • id: 250668137
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  • id: 250668138
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  • id: 250668139
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  • id: 250668140
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  • id: 250668141
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  • id: 250668142
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  • id: 250668143
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  • id: 250668144
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  • id: 250668145
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  • id: 250668146
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  • id: 250668147
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  • id: 250668148
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  • id: 250668149
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  • id: 250668150
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  • id: 250668151
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  • id: 250668152
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  • id: 250668153
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  • id: 250668154
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  • id: 250668155
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  • id: 250668156
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  • id: 250668157
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  • id: 250668158
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  • id: 250668159
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  • id: 250668160
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  • id: 250668161
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  • id: 250668162
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  • id: 250668163
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  • id: 250668164
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  • id: 250668165
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  • id: 250668166
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  • id: 250668167
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  • id: 250668168
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  • id: 250668169
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  • id: 250668170
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  • id: 250668171
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  • id: 250668172
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  • id: 250668173
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  • id: 250668174
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  • id: 250668175
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  • id: 250668176
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  • id: 250668177
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  • id: 250668178
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  • id: 250668179
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  • id: 250668180
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  • id: 250668181
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  • id: 250668182
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  • id: 250668183
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  • id: 250668184
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  • id: 250668185
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  • id: 250668186
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  • id: 250668187
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  • id: 250668188
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  • id: 250668189
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  • id: 250668190
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  • id: 250668191
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  • id: 250668192
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  • id: 250668193
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  • id: 250668194
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  • id: 250668195
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  • id: 250668196
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  • id: 250668197
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  • id: 250668198
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  • id: 250668199
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  • id: 250668200
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  • id: 250668201
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  • id: 250668202
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  • id: 250668203
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  • id: 250668204
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  • id: 250668205
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  • id: 250668206
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  • id: 250668207
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  • id: 250668512
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  • id: 250668514
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  • id: 250668519
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  • id: 250668521
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    {'hecke_orbit_code': 90071992614519744, 'n': 991, 'trace_an': -48832}
  • id: 250668991
    {'hecke_orbit_code': 90071992614519744, 'n': 992, 'trace_an': 0}
  • id: 250668992
    {'hecke_orbit_code': 90071992614519744, 'n': 993, 'trace_an': -28188}
  • id: 250668993
    {'hecke_orbit_code': 90071992614519744, 'n': 994, 'trace_an': 0}
  • id: 250668994
    {'hecke_orbit_code': 90071992614519744, 'n': 995, 'trace_an': 16760}
  • id: 250668995
    {'hecke_orbit_code': 90071992614519744, 'n': 996, 'trace_an': 0}
  • id: 250668996
    {'hecke_orbit_code': 90071992614519744, 'n': 997, 'trace_an': -46926}
  • id: 250668997
    {'hecke_orbit_code': 90071992614519744, 'n': 998, 'trace_an': 0}
  • id: 250668998
    {'hecke_orbit_code': 90071992614519744, 'n': 999, 'trace_an': -7290}
  • id: 250668999
    {'hecke_orbit_code': 90071992614519744, 'n': 1000, 'trace_an': 0}