Embedded newform data - 1521.4.a.bm.1.9

Formats: - HTML - YAML - JSON - 2024-04-24T05:12:59.719439

• 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': 24336, 'analytic_conductor': 89.74190511873148, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [13, -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': [1521, 1, [677, 847], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 18, 'field_disc': 910226327713760481084314165099809820542241423577088, 'field_disc_factorization': [[2, 12], [7, 14], [13, 5], [601, 2], [1563059785477, 2]], 'field_poly': [-6889792, 0, 27824160, 0, -37096332, 0, 22251817, 0, -6594119, 0, 1016064, 0, -86197, 0, 4066, 0, -100, 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': 1, 'hecke_cutters': [[2, [-6889792, 0, 27824160, 0, -37096332, 0, 22251817, 0, -6594119, 0, 1016064, 0, -86197, 0, 4066, 0, -100, 0, 1]], [5, [-682535158703125, 0, 695574291912500, 0, -215484650567550, 0, 20322031766127, 0, -689387047881, 0, 11320990891, 0, -99614185, 0, 472720, 0, -1117, 0, 1]], [7, [-36574832125, -20231277300, -3053104080, 34034223, 29038353, 310197, -68263, -1176, 47, 1]]], 'hecke_orbit': 39, 'hecke_orbit_code': 171136785907189233, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 1599416, 'hecke_ring_index_factorization': [[2, 3], [7, 1], [13, 4]], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 3, 2, -1, 2, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '1521.4.a.bm', 'level': 1521, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [3, 13], 'level_radical': 39, 'minimal_twist': '1521.4.a.bm', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(3+\\beta _{2})q^{4}+(\\beta _{1}-\\beta _{14})q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 18, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1521.4.a', 'trace_display': [0, 0, 0, -94], 'trace_hash': 978702675126511092, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '15.358', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1274.947', 'prec': 27}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '153867.220', 'prec': 34}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.510', 'prec': 17}, 'traces': [18, 0, 0, 56, 0, 0, -94, 0, 0, 156, 0, 0, 0, 0, 0, 88, 0, 0, -448, 0, 0, -256, 0, 0, -16, 0, 0, -1300, 0, 0, -818, 0, 0, -900, 0, 0, -524, 0, 0, 800, 0, 0, 752, 0, 0, -1650, 0, 0, 2948, 0, 0, 0, 0, 0, -464, 0, 0, -1626, 0, 0, -1784, 0, 0, -4274, 0, 0, -2872, 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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-0.29373654803596133, -0.20601215034894166, -0.1969488594036549, -0.4106639306991056, -0.294613351567181, -0.15327335667970457, -0.21627544815316438, -0.2195971181680743, -0.26424441093628565, -0.1135319527006163, -0.17363320784543257, -0.28098890762506573, -0.25259417094284164, -0.2704844044615123, -0.3926203729958952, -0.3016240514858617, -0.25622846579856756], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 9, 'dual_embedding_m': 9, 'embedding_index': 9, 'embedding_m': 9, 'embedding_root_imag': 0.0, 'embedding_root_real': -0.6850252224192478, 'hecke_orbit': 39, 'hecke_orbit_code': 171136785907189233, 'label': '1521.4.a.bm.1.9', 'level': 1521, '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': [[[[3, -1], [13, -1]], 57, 12], [[[3, -1], [13, 1]], 54, 18], [[[3, 1], [13, -1]], 36, 4], [[[3, 1], [13, 1]], 41, 6]], 'ALdims': [41, 36, 54, 57], 'Nk2': 24336, 'analytic_conductor': 89.74190511873148, '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': [1521, 1, [677, 847], [1, 1]], 'conrey_index': 1, 'cusp_dim': 518, 'dim': 188, 'eis_dim': 56, 'eis_new_dim': 11, 'hecke_cutter_primes': [2, 5, 7], 'hecke_orbit_code': 67110385, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 4, 4, 4, 4, 4, 4, 4, 8, 8, 9, 9, 9, 9, 9, 9, 10, 12, 18, 18], 'label': '1521.4.a', 'level': 1521, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [3, 13], 'level_radical': 39, 'mf_dim': 574, 'mf_new_dim': 199, 'num_forms': 40, 'plus_dim': 98, 'prim_orbit_index': 1, 'relative_dim': 188, 'sturm_bound': 728, 'trace_bound': 17, 'trace_display': [0, 0, 6, -22], 'traces': [188, 0, 0, 718, 6, 0, -22, 0, 0, 90, -42, 0, 0, -86, 0, 2658, 34, 0, 106, -192, 0, -64, -80, 0, 3958, 0, 0, -728, 356, 0, 422, -180, 0, 184, 388, 0, -188, 1146, 0, 1502, 402, 0, 6, -600, 0, 1996, 282, 0, 8648, -144, 0, 0, -980, 0, -404, -784, 0, 1172, -1734, 0, -1906, -638, 0, 6636, 0, 0, -1298, 3120, 0, 3388, -1098, 0, 680, 3364, 0, 2112, 2852, 0, 624, -1392, 0, -498, -1422, 0, 712, 5004, 0, -768, -534, 0, 0, -2052, 0, -5110, -3852, 0, -428, -5424, 0, 9524, 1124, 0, -2288, 0, 0, 3788, 590, 0, -2880, -6156, 0, -11568, 7470, 0, -2820, 4724, 0, -282, -6084, 0, 20034, 1848, 0, 5840, 9552, 0, -10860, -2784, 0, 0, -578, 0, -3392, -8822, 0, 9368, -5226, 0, -10094, 2766, 0, 642, 0, 0, 7136, 4270, 0, -7460, -1830, 0, -6630, 17274, 0, 1940, 8340, 0, -2578, -11244, 0, 24678, 2316, 0, 6210, 22428, 0, 2492, -1278, 0, 0, 8562, 0, -3500, 798, 0, -66, -14592, 0, -7488, 5226, 0, 3030, 0, 0, 26796, 12942, 0, 7344, 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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: 48916606
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 18, 'source_embedding_index': 9, 'source_hecke_orbit_code': 171136785907189233, 'source_is_minimal': True, 'source_label': '1521.4.a.bm.1.9', 'source_level': 1521, 'target_conrey_index': 1, 'target_dim': 18, 'target_embedding_index': 9, 'target_hecke_orbit_code': 171136785907189233, 'target_is_minimal': True, 'target_label': '1521.4.a.bm.1.9', 'target_level': 1521, 'twist_class_label': '1521.4.a.bm.1.9', 'twist_class_level': 1521, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48916607
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 18, 'source_embedding_index': 9, 'source_hecke_orbit_code': 171136785907189233, 'source_is_minimal': True, 'source_label': '1521.4.a.bm.1.9', 'source_level': 1521, 'target_conrey_index': 1, 'target_dim': 18, 'target_embedding_index': 10, 'target_hecke_orbit_code': 171136785907189233, 'target_is_minimal': True, 'target_label': '1521.4.a.bm.1.10', 'target_level': 1521, 'twist_class_label': '1521.4.a.bm.1.9', 'twist_class_level': 1521, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48916608
    {'conductor': 13, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 18, 'source_embedding_index': 9, 'source_hecke_orbit_code': 171136785907189233, 'source_is_minimal': True, 'source_label': '1521.4.a.bm.1.9', 'source_level': 1521, 'target_conrey_index': 1, 'target_dim': 18, 'target_embedding_index': 10, 'target_hecke_orbit_code': 175640385534559729, 'target_is_minimal': True, 'target_label': '1521.4.a.bn.1.10', 'target_level': 1521, 'twist_class_label': '1521.4.a.bm.1.9', 'twist_class_level': 1521, 'twisting_char_label': '13.12', 'twisting_conrey_index': 12, 'weight': 4}
  • id: 48916609
    {'conductor': 39, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 18, 'source_embedding_index': 9, 'source_hecke_orbit_code': 171136785907189233, 'source_is_minimal': True, 'source_label': '1521.4.a.bm.1.9', 'source_level': 1521, 'target_conrey_index': 1, 'target_dim': 18, 'target_embedding_index': 9, 'target_hecke_orbit_code': 175640385534559729, 'target_is_minimal': True, 'target_label': '1521.4.a.bn.1.9', 'target_level': 1521, 'twist_class_label': '1521.4.a.bm.1.9', 'twist_class_level': 1521, 'twisting_char_label': '39.38', 'twisting_conrey_index': 38, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 2011100
    {'charpoly_factorization': [[[-6889792, 0, 27824160, 0, -37096332, 0, 22251817, 0, -6594119, 0, 1016064, 0, -86197, 0, 4066, 0, -100, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 2}
  • id: 2011101
    {'charpoly_factorization': [[[0, 1], 18]], 'hecke_orbit_code': 171136785907189233, 'p': 3}
  • id: 2011102
    {'charpoly_factorization': [[[-682535158703125, 0, 695574291912500, 0, -215484650567550, 0, 20322031766127, 0, -689387047881, 0, 11320990891, 0, -99614185, 0, 472720, 0, -1117, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 5}
  • id: 2011103
    {'charpoly_factorization': [[[-36574832125, -20231277300, -3053104080, 34034223, 29038353, 310197, -68263, -1176, 47, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 7}
  • id: 2011104
    {'charpoly_factorization': [[[-1152505670189626057703125, 0, 1642802413151194713031250, 0, -23836291496161670482775, 0, 125632637211782692943, 0, -305426675887723971, 0, 365459814453216, 0, -232337817816, 0, 80102245, 0, -14135, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 11}
  • id: 2011105
    {'charpoly_factorization': [[[0, 1], 18]], 'hecke_orbit_code': 171136785907189233, 'p': 13}
  • id: 2011106
    {'charpoly_factorization': [[[-12559869340708151018074198827328, 0, 174120027606060366579712183584, 0, -572319438710434798086638116, 0, 618386360126773004753805, 0, -312182933469647032156, 0, 84202872501505394, 0, -12909854877982, 0, 1128748305, 0, -52390, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 17}
  • id: 2011107
    {'charpoly_factorization': [[[-60273506675408936, -3000083883136340, -12539765014868, 1424091885349, 18706882390, -171249708, -3863748, -3507, 224, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 19}
  • id: 2011108
    {'charpoly_factorization': [[[-420548184494446520175317264473408, 0, 9076146995075818899900962475536, 0, -25236358188142338484521691144, 0, 22217441061632779425936837, 0, -8135245206989596787910, 0, 1330921869558919365, 0, -110665079792882, 0, 4904891498, 0, -110660, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 23}
  • id: 2011109
    {'charpoly_factorization': [[[-86074825767269085896464779953125, 0, 3151640910830914974716276305000, 0, -27688117485350964613204556050, 0, 75948450692218810152264727, 0, -69594846736167644001201, 0, 9381205962263455775, 0, -523572909302869, 0, 14397469908, 0, -192777, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 29}
  • id: 2011110
    {'charpoly_factorization': [[[10418548653786014651, 384776478316050912, -10210365884817826, -21328580813631, 989497427919, 1159541607, -34403725, -59518, 409, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 31}
  • id: 2011111
    {'charpoly_factorization': [[[15646387507710791000, -44753144058933700, -25053760798069510, 205207984694173, 4839183694104, 11747452169, -70662402, -234150, 262, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 37}
  • id: 2011112
    {'charpoly_factorization': [[[-3480361080469947072774046773749557000000, 0, 5595201570721928218379082289236340000, 0, -2331390101743919334241840748586100, 0, 331491769019650318954582281973, 0, -21518771966218256642923416, 0, 708349219255922890394, 0, -12362394039850042, 0, 115334249397, 0, -541314, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 41}
  • id: 2011113
    {'charpoly_factorization': [[[-3228994341496937000, 187851154313304300, 10762859228878250, -176159155151687, -1838315541492, 16822034731, 72757546, -263761, -376, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 43}
  • id: 2011114
    {'charpoly_factorization': [[[-123744624629533667219688241635761867195960128, 0, 43938794867789489256986950277369680443408, 0, -3336368189891788912597005799644222472, 0, 114602444148361881942541208950885, 0, -2148479672759317995001421580, 0, 23546134389087894571470, 0, -153570221726482714, 0, 583631003301, 0, -1188758, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 47}
  • id: 2011115
    {'charpoly_factorization': [[[-16323943377463118107103581772274535255957, 0, 456396031307524785069504999338273552894, 0, -1451014049596614433628155223648624651, 0, 88891144873608911155572784904279, 0, -2176000042617358327336217979, 0, 27462113431605912913308, 0, -191633534114117004, 0, 730056505801, 0, -1382339, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 53}
  • id: 2011116
    {'charpoly_factorization': [[[-18954056617451483279654848807646586389154112000000, 0, 668921638325033425643934753088535832469760000, 0, -9901216511512102540859359714299640044800, 0, 81745000546698007939047647458115712, 0, -418127819703976706620188167968, 0, 1381061219807907084696144, 0, -2955506040177101249, 0, 3960649053430, 0, -3020649, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 59}
  • id: 2011117
    {'charpoly_factorization': [[[476142851892086748138952, -580532200785857192964, -14137036089399595554, 2058283834493705, 145774813705976, 73417334354, -611063704, -540831, 892, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 61}
  • id: 2011118
    {'charpoly_factorization': [[[-148107469972231345381000, -3301548043816853805000, -8618024510114207370, 55876946184723581, 198517575788746, -179654104894, -1020376286, -256221, 1436, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 67}
  • id: 2011119
    {'charpoly_factorization': [[[-1143224585589798152019956768128696072480093000000, 0, 69914221304797410059645404682926453409660000, 0, -1747549717089016279120413459431349709700, 0, 23291585082424523079213224473446157, 0, -181501020818460677290456553690, 0, 854133551791906447645521, 0, -2409608046549366298, 0, 3875632444974, 0, -3162688, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 71}
  • id: 2011120
    {'charpoly_factorization': [[[-1082792665809471707192375, -23041740704078233127900, -60379682016414562620, 179792691450232847, 631467145280223, -210697073013, -1791924763, -624808, 1539, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 73}
  • id: 2011121
    {'charpoly_factorization': [[[-156796687568558856213837, 6213540551982499641438, -79586729654726705931, 416245829853983675, -734240016229447, -604969563380, 2433516484, -774007, -1663, 1], 2]], 'hecke_orbit_code': 171136785907189233, 'p': 79}
  • id: 2011122
    {'charpoly_factorization': [[[-10013634940212019992653340172476577928172477646292077, 0, 264747681048777139611597145323247923749605394668, 0, -2679867176558372446943481655239003357303090, 0, 13685591937371655801282743319930019435, 0, -38587534030322228499608452529501, 0, 62055020558568760398148291, 0, -57869712823779070101, 0, 30822397587484, 0, -8676789, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 83}
  • id: 2011123
    {'charpoly_factorization': [[[-8383433391280415691641562330602391719653000000, 0, 8526878976757503672200864332106663117930000, 0, -786234322652434662006098426543185789000, 0, 27821681755733032208000039538535973, 0, -457143698311444119552491845784, 0, 3423499872467384990288302, 0, -9657264315038932262, 0, 11285477228997, 0, -5641498, 0, 1], 1]], 'hecke_orbit_code': 171136785907189233, 'p': 89}
  • id: 2011124
    {'charpoly_factorization': [[[414902526286696868875, 48919137619885605800, -1147475644559880090, 2751179809370013, 42453684712670, -107575168001, -493100922, 603035, 2315, 1], 2]], 'hecke_orbit_code': 171136785907189233, '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': 39, 'label': '1521.4.a.bm', 'level': 1521, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 272794000
    {'hecke_orbit_code': 171136785907189233, 'n': 1, 'trace_an': 18}
  • id: 272794001
    {'hecke_orbit_code': 171136785907189233, 'n': 2, 'trace_an': 0}
  • id: 272794002
    {'hecke_orbit_code': 171136785907189233, 'n': 3, 'trace_an': 0}
  • id: 272794003
    {'hecke_orbit_code': 171136785907189233, 'n': 4, 'trace_an': 56}
  • id: 272794004
    {'hecke_orbit_code': 171136785907189233, 'n': 5, 'trace_an': 0}
  • id: 272794005
    {'hecke_orbit_code': 171136785907189233, 'n': 6, 'trace_an': 0}
  • id: 272794006
    {'hecke_orbit_code': 171136785907189233, 'n': 7, 'trace_an': -94}
  • id: 272794007
    {'hecke_orbit_code': 171136785907189233, 'n': 8, 'trace_an': 0}
  • id: 272794008
    {'hecke_orbit_code': 171136785907189233, 'n': 9, 'trace_an': 0}
  • id: 272794009
    {'hecke_orbit_code': 171136785907189233, 'n': 10, 'trace_an': 156}
  • id: 272794010
    {'hecke_orbit_code': 171136785907189233, 'n': 11, 'trace_an': 0}
  • id: 272794011
    {'hecke_orbit_code': 171136785907189233, 'n': 12, 'trace_an': 0}
  • id: 272794012
    {'hecke_orbit_code': 171136785907189233, 'n': 13, 'trace_an': 0}
  • id: 272794013
    {'hecke_orbit_code': 171136785907189233, 'n': 14, 'trace_an': 0}
  • id: 272794014
    {'hecke_orbit_code': 171136785907189233, 'n': 15, 'trace_an': 0}
  • id: 272794015
    {'hecke_orbit_code': 171136785907189233, 'n': 16, 'trace_an': 88}
  • id: 272794016
    {'hecke_orbit_code': 171136785907189233, 'n': 17, 'trace_an': 0}
  • id: 272794017
    {'hecke_orbit_code': 171136785907189233, 'n': 18, 'trace_an': 0}
  • id: 272794018
    {'hecke_orbit_code': 171136785907189233, 'n': 19, 'trace_an': -448}
  • id: 272794019
    {'hecke_orbit_code': 171136785907189233, 'n': 20, 'trace_an': 0}
  • id: 272794020
    {'hecke_orbit_code': 171136785907189233, 'n': 21, 'trace_an': 0}
  • id: 272794021
    {'hecke_orbit_code': 171136785907189233, 'n': 22, 'trace_an': -256}
  • id: 272794022
    {'hecke_orbit_code': 171136785907189233, 'n': 23, 'trace_an': 0}
  • id: 272794023
    {'hecke_orbit_code': 171136785907189233, 'n': 24, 'trace_an': 0}
  • id: 272794024
    {'hecke_orbit_code': 171136785907189233, 'n': 25, 'trace_an': -16}
  • id: 272794025
    {'hecke_orbit_code': 171136785907189233, 'n': 26, 'trace_an': 0}
  • id: 272794026
    {'hecke_orbit_code': 171136785907189233, 'n': 27, 'trace_an': 0}
  • id: 272794027
    {'hecke_orbit_code': 171136785907189233, 'n': 28, 'trace_an': -1300}
  • id: 272794028
    {'hecke_orbit_code': 171136785907189233, 'n': 29, 'trace_an': 0}
  • id: 272794029
    {'hecke_orbit_code': 171136785907189233, 'n': 30, 'trace_an': 0}
  • id: 272794030
    {'hecke_orbit_code': 171136785907189233, 'n': 31, 'trace_an': -818}
  • id: 272794031
    {'hecke_orbit_code': 171136785907189233, 'n': 32, 'trace_an': 0}
  • id: 272794032
    {'hecke_orbit_code': 171136785907189233, 'n': 33, 'trace_an': 0}
  • id: 272794033
    {'hecke_orbit_code': 171136785907189233, 'n': 34, 'trace_an': -900}
  • id: 272794034
    {'hecke_orbit_code': 171136785907189233, 'n': 35, 'trace_an': 0}
  • id: 272794035
    {'hecke_orbit_code': 171136785907189233, 'n': 36, 'trace_an': 0}
  • id: 272794036
    {'hecke_orbit_code': 171136785907189233, 'n': 37, 'trace_an': -524}
  • id: 272794037
    {'hecke_orbit_code': 171136785907189233, 'n': 38, 'trace_an': 0}
  • id: 272794038
    {'hecke_orbit_code': 171136785907189233, 'n': 39, 'trace_an': 0}
  • id: 272794039
    {'hecke_orbit_code': 171136785907189233, 'n': 40, 'trace_an': 800}
  • id: 272794040
    {'hecke_orbit_code': 171136785907189233, 'n': 41, 'trace_an': 0}
  • id: 272794041
    {'hecke_orbit_code': 171136785907189233, 'n': 42, 'trace_an': 0}
  • id: 272794042
    {'hecke_orbit_code': 171136785907189233, 'n': 43, 'trace_an': 752}
  • id: 272794043
    {'hecke_orbit_code': 171136785907189233, 'n': 44, 'trace_an': 0}
  • id: 272794044
    {'hecke_orbit_code': 171136785907189233, 'n': 45, 'trace_an': 0}
  • id: 272794045
    {'hecke_orbit_code': 171136785907189233, 'n': 46, 'trace_an': -1650}
  • id: 272794046
    {'hecke_orbit_code': 171136785907189233, 'n': 47, 'trace_an': 0}
  • id: 272794047
    {'hecke_orbit_code': 171136785907189233, 'n': 48, 'trace_an': 0}
  • id: 272794048
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  • id: 272794049
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  • id: 272794050
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  • id: 272794051
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  • id: 272794052
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  • id: 272794053
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  • id: 272794054
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  • id: 272794055
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  • id: 272794056
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  • id: 272794057
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  • id: 272794058
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  • id: 272794059
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  • id: 272794060
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  • id: 272794061
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  • id: 272794062
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  • id: 272794063
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  • id: 272794064
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  • id: 272794065
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  • id: 272794066
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  • id: 272794067
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  • id: 272794068
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  • id: 272794069
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  • id: 272794070
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  • id: 272794071
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  • id: 272794072
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  • id: 272794073
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  • id: 272794074
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  • id: 272794075
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  • id: 272794076
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  • id: 272794077
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  • id: 272794078
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  • id: 272794079
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  • id: 272794080
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  • id: 272794081
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  • id: 272794082
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  • id: 272794083
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  • id: 272794084
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  • id: 272794085
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  • id: 272794086
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  • id: 272794087
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  • id: 272794088
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  • id: 272794089
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  • id: 272794090
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  • id: 272794091
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  • id: 272794092
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  • id: 272794093
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  • id: 272794094
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  • id: 272794095
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  • id: 272794096
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  • id: 272794097
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  • id: 272794098
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  • id: 272794099
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  • id: 272794100
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  • id: 272794101
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  • id: 272794102
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  • id: 272794103
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  • id: 272794104
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  • id: 272794105
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  • id: 272794106
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  • id: 272794107
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  • id: 272794108
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  • id: 272794109
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  • id: 272794110
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  • id: 272794111
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  • id: 272794112
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  • id: 272794113
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  • id: 272794114
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  • id: 272794115
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  • id: 272794116
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  • id: 272794117
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  • id: 272794118
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  • id: 272794119
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  • id: 272794120
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  • id: 272794121
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  • id: 272794122
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  • id: 272794123
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  • id: 272794124
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  • id: 272794125
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  • id: 272794126
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  • id: 272794127
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  • id: 272794128
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  • id: 272794129
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  • id: 272794130
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  • id: 272794131
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  • id: 272794132
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  • id: 272794133
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  • id: 272794134
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  • id: 272794135
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  • id: 272794136
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  • id: 272794137
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  • id: 272794138
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  • id: 272794139
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  • id: 272794140
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  • id: 272794141
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  • id: 272794142
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  • id: 272794143
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  • id: 272794144
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  • id: 272794145
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  • id: 272794146
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  • id: 272794147
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  • id: 272794148
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  • id: 272794149
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  • id: 272794150
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  • id: 272794151
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  • id: 272794152
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  • id: 272794153
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  • id: 272794154
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  • id: 272794155
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  • id: 272794156
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  • id: 272794157
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  • id: 272794158
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  • id: 272794159
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  • id: 272794160
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  • id: 272794161
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  • id: 272794162
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  • id: 272794163
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  • id: 272794164
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  • id: 272794165
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  • id: 272794166
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  • id: 272794167
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  • id: 272794168
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  • id: 272794169
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  • id: 272794170
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  • id: 272794171
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  • id: 272794172
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  • id: 272794173
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  • id: 272794174
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  • id: 272794175
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  • id: 272794176
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  • id: 272794177
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  • id: 272794178
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  • id: 272794179
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  • id: 272794180
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  • id: 272794181
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  • id: 272794182
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  • id: 272794183
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  • id: 272794184
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  • id: 272794185
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  • id: 272794186
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  • id: 272794187
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  • id: 272794188
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  • id: 272794189
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  • id: 272794190
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  • id: 272794191
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  • id: 272794192
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  • id: 272794193
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  • id: 272794194
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  • id: 272794195
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  • id: 272794196
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  • id: 272794197
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  • id: 272794198
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  • id: 272794199
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  • id: 272794200
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  • id: 272794201
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  • id: 272794202
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  • id: 272794203
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  • id: 272794204
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  • id: 272794205
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  • id: 272794206
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  • id: 272794207
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  • id: 272794208
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  • id: 272794209
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  • id: 272794210
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  • id: 272794211
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  • id: 272794212
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  • id: 272794213
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  • id: 272794214
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  • id: 272794215
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  • id: 272794216
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  • id: 272794219
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  • id: 272794220
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  • id: 272794221
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  • id: 272794223
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  • id: 272794224
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  • id: 272794225
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  • id: 272794226
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  • id: 272794227
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  • id: 272794228
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  • id: 272794229
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  • id: 272794230
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  • id: 272794231
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  • id: 272794232
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  • id: 272794233
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  • id: 272794234
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  • id: 272794235
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  • id: 272794236
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  • id: 272794237
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  • id: 272794238
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  • id: 272794239
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  • id: 272794240
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  • id: 272794241
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  • id: 272794242
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  • id: 272794243
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  • id: 272794244
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  • id: 272794260
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  • id: 272794291
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  • id: 272794312
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  • id: 272794315
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  • id: 272794316
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  • id: 272794318
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  • id: 272794321
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  • id: 272794336
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  • id: 272794342
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  • id: 272794343
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  • id: 272794345
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  • id: 272794348
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  • id: 272794354
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  • id: 272794440
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  • id: 272794447
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  • id: 272794453
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  • id: 272794456
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  • id: 272794462
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  • id: 272794465
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  • id: 272794486
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  • id: 272794502
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  • id: 272794510
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  • id: 272794511
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  • id: 272794512
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  • id: 272794513
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  • id: 272794519
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  • id: 272794521
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  • id: 272794522
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  • id: 272794525
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  • id: 272794526
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  • id: 272794528
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  • id: 272794529
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  • id: 272794531
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  • id: 272794532
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  • id: 272794535
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  • id: 272794537
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  • id: 272794538
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  • id: 272794539
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  • id: 272794540
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  • id: 272794541
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  • id: 272794542
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  • id: 272794543
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  • id: 272794544
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  • id: 272794545
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  • id: 272794546
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  • id: 272794547
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  • id: 272794548
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  • id: 272794549
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  • id: 272794550
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  • id: 272794551
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  • id: 272794552
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  • id: 272794556
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  • id: 272794565
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  • id: 272794570
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  • id: 272794571
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  • id: 272794576
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  • id: 272794577
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  • id: 272794579
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  • id: 272794580
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  • id: 272794583
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  • id: 272794584
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  • id: 272794586
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  • id: 272794588
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  • id: 272794589
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  • id: 272794590
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  • id: 272794591
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  • id: 272794592
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  • id: 272794593
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  • id: 272794594
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  • id: 272794595
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  • id: 272794619
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  • id: 272794621
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  • id: 272794622
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  • id: 272794623
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  • id: 272794632
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