Embedded newform data - 1323.4.a.bk.1.6

Formats: - HTML - YAML - JSON - 2025-03-07T04:04:57.903434

• 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': 21168, 'analytic_conductor': 78.05952693759484, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, -1], [7, -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': [1323, 1, [785, 1081], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 7, 'field_disc': 7824963520447641, 'field_disc_factorization': [[3, 4], [2729633, 1], [35391017, 1]], 'field_poly': [-504, -936, 258, 513, 10, -43, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': 1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-504, -936, 258, 513, 10, -43, -1, 1]], [5, [-18879633, -4846491, 287178, 112338, -311, -631, -1, 1]], [13, [-86896171316, 7969485833, 167423118, -26760399, 620994, -354, -124, 1]]], 'hecke_orbit': 37, 'hecke_orbit_code': 162129586652448043, 'hecke_ring_generator_nbound': 5, 'hecke_ring_index': 27, 'hecke_ring_index_factorization': [[3, 3]], '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': '1323.4.a.bk', 'level': 1323, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 7], 'level_radical': 21, 'minimal_twist': '189.4.e.f', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta _{1}q^{2}+(4+\\beta _{1}+\\beta _{2})q^{4}+\\beta _{4}q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 7, 'rm_discs': [], 'sato_tate_group': '3.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '1323.4.a', 'trace_display': [1, 0, 1, 0], 'trace_hash': 1961793533883443851, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.025', 'prec': 17}, {'__RealLiteral__': 0, 'data': '6.345', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.769', 'prec': 17}, {'__RealLiteral__': 0, 'data': '116.508', 'prec': 24}, {'__RealLiteral__': 0, 'data': '52.102', 'prec': 20}, {'__RealLiteral__': 0, 'data': '3381.930', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [7, 1, 0, 31, 1, 0, 0, 84, 0, -12, 98, 0, 124, 0, 0, 139, -30, 0, -182, 110, 0, 276, -6, 0, 388, 245, 0, 0, 323, 0, -26, 398, 0, -114, 0, 0, -112, -1015, 0, 147, 524, 0, 8, 937, 0, -339, -288, 0, 0, 2576, 0, 1075, 1353, 0, -156, 0, 0, -81, -165, 0, -56, 1215, 0, -1706, 1694, 0, -988, -2625, 0, 0, 792, 0, -1487, 2736, 0, -1952, 0, 0, -1273, 2501, 0, 2049, 1170, 0, 216, -160, 0, 9, -1058, 0, 0, 3834, 0, -1653, 3260, 0, 3730, 0, 0, 5167, 3707, 0, -1232, 3375, 0, 2340, 1145, 0, 500, -8080, 0, 0, 1742, 0, 2934, 8956, 0, -2724, 0, 0, -1883, 3146, 0, -275, 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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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-0.33427602989167277, -0.36769132553968087, -0.17697199519571033, -0.1993212743232816, -0.23720169851010262, -0.34625961405757705, -0.26082429826009396, -0.21084873915172425, -0.12330356984310267, -0.41780662930622786, -0.24149098127303573, -0.31031791816596466, -0.12399611686726073, -0.12631489766201076, -0.13262684547211848, -0.3491394552345623, -0.20891190995009531, -0.23394179629650477, -0.16461927686837538, -0.23419960281711774, -0.4114491184601491, -0.4388079995229598, -0.430851224869409, -0.2918887200547526], 'char_orbit_index': 1, 'conrey_index': 1, 'dual_conrey_index': 1, 'dual_embedding_index': 6, 'dual_embedding_m': 6, 'embedding_index': 6, 'embedding_m': 6, 'embedding_root_imag': 0.0, 'embedding_root_real': 4.7621503657433, 'hecke_orbit': 37, 'hecke_orbit_code': 162129586652448043, 'label': '1323.4.a.bk.1.6', 'level': 1323, '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': [41, 40, 39, 44], 'Nk2': 21168, 'analytic_conductor': 78.05952693759484, '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': [1323, 1, [785, 1081], [1, 1]], 'conrey_index': 1, 'cusp_dim': 480, 'dim': 164, 'eis_dim': 48, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 5, 13], 'hecke_orbit_code': 67110187, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 4, 6, 6, 6, 6, 6, 6, 7, 7, 7, 7, 8, 8, 8, 8, 12, 12], 'label': '1323.4.a', 'level': 1323, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 7], 'level_radical': 21, 'mf_dim': 528, 'mf_new_dim': 164, 'num_forms': 43, 'plus_dim': 85, 'prim_orbit_index': 1, 'relative_dim': 164, 'sturm_bound': 672, 'trace_bound': 13, 'trace_display': [0, 0, 0, 0], 'traces': [164, 0, 0, 662, 0, 0, 0, 0, 0, -30, 0, 0, -2, 0, 0, 2810, 0, 0, -62, 0, 0, -270, 0, 0, 4202, 0, 0, 0, 0, 0, 406, 0, 0, -204, 0, 0, -338, 0, 0, -1266, 0, 0, 592, 0, 0, -1224, 0, 0, 0, 0, 0, 220, 0, 0, 1122, 0, 0, 300, 0, 0, 2410, 0, 0, 12302, 0, 0, 1222, 0, 0, 0, 0, 0, 1540, 0, 0, 2128, 0, 0, -2486, 0, 0, 1104, 0, 0, -720, 0, 0, -8730, 0, 0, 0, 0, 0, 1704, 0, 0, -3056, 0, 0, 15740, 0, 0, -5606, 0, 0, 510, 0, 0, 1096, 0, 0, 0, 0, 0, -6660, 0, 0, 3900, 0, 0, 22898, 0, 0, 18382, 0, 0, -12038, 0, 0, 17724, 0, 0, 0, 0, 0, 8328, 0, 0, -6662, 0, 0, 36, 0, 0, -6780, 0, 0, -6332, 0, 0, -3068, 0, 0, 0, 0, 0, 6172, 0, 0, -18786, 0, 0, -10142, 0, 0, -2730, 0, 0, 27090, 0, 0, 10744, 0, 0, 0, 0, 0, -9588, 0, 0, 4102, 0, 0, -6864, 0, 0, 18816, 0, 0, 11568, 0, 0, 1384, 0, 0, 0, 0, 0, -12992, 0, 0, -11118, 0, 0, 36780, 0, 0, -7640, 0, 0, -5594, 0, 0, -5874, 0, 0, 0, 0, 0, 17802, 0, 0, -19736, 0, 0, -39420, 0, 0, -9536, 0, 0, 32784, 0, 0, 5388, 0, 0, 0, 0, 0, -3182, 0, 0, 66628, 0, 0, -17110, 0, 0, 11214, 0, 0, 16716, 0, 0, 49250, 0, 0, 0, 0, 0, 33786, 0, 0, 34050, 0, 0, 29032, 0, 0, -8936, 0, 0, -1020, 0, 0, -15020, 0, 0, 0, 0, 0, 8284, 0, 0, -93816, 0, 0, 33788, 0, 0, -9206, 0, 0, 39252, 0, 0, 54222, 0, 0, 0, 0, 0, 13492, 0, 0, 45856, 0, 0, 726, 0, 0, 35104, 0, 0, -94892, 0, 0, 2160, 0, 0, 0, 0, 0, 32866, 0, 0, 9876, 0, 0, 18838, 0, 0, -33672, 0, 0, -41558, 0, 0, -63024, 0, 0, 0, 0, 0, -51138, 0, 0, -62858, 0, 0, -141486, 0, 0, 20280, 0, 0, 6126, 0, 0, 75570, 0, 0, 0, 0, 0, -38192, 0, 0, 50496, 0, 0, -58166, 0, 0, -12972, 0, 0, -53918, 0, 0, -40968, 0, 0, 0, 0, 0, 23710, 0, 0, 20472, 0, 0, 110634, 0, 0, -9692, 0, 0, 137360, 0, 0, -56992, 0, 0, 0, 0, 0, 16576, 0, 0, -185516, 0, 0, -104970, 0, 0, 8436, 0, 0, 15718, 0, 0, -24570, 0, 0, 0, 0, 0, -49440, 0, 0, 103330, 0, 0, -44276, 0, 0, 5446, 0, 0, -165060, 0, 0, -152748, 0, 0, 0, 0, 0, -25452, 0, 0, 84840, 0, 0, -24626, 0, 0, -58476, 0, 0, -114416, 0, 0, -135852, 0, 0, 0, 0, 0, -25080, 0, 0, -143030, 0, 0, 19344, 0, 0, 53426, 0, 0, 242348, 0, 0, 57874, 0, 0, 0, 0, 0, 37560, 0, 0, 233782, 0, 0, -8456, 0, 0, 9780, 0, 0, -79494, 0, 0, 4750, 0, 0, 0, 0, 0, 68424, 0, 0, -17508, 0, 0, 423948, 0, 0, -75506, 0, 0, 23544, 0, 0, 46412, 0, 0, 0, 0, 0, -4998, 0, 0, -182160, 0, 0, -137306, 0, 0, 61824, 0, 0, -145982, 0, 0, 164040, 0, 0, 0, 0, 0, -186740, 0, 0, 133376, 0, 0, -107436, 0, 0, 28596, 0, 0, -84048, 0, 0, -7106, 0, 0, 0, 0, 0, -98954, 0, 0, 62700, 0, 0, 38802, 0, 0, -52776, 0, 0, 39656, 0, 0, -2840, 0, 0, 0, 0, 0, 93960, 0, 0, -196706, 0, 0, -159410, 0, 0, -46022, 0, 0, 273084, 0, 0, 129226, 0, 0, 0, 0, 0, -58298, 0, 0, 153384, 0, 0, 181328, 0, 0, 139624, 0, 0, 18016, 0, 0, 73614, 0, 0, 0, 0, 0, 178038, 0, 0, 47728, 0, 0, 56112, 0, 0, 6360, 0, 0, 20740, 0, 0, -121818, 0, 0, 0, 0, 0, 51286, 0, 0, -146070, 0, 0, -112920, 0, 0, -137004, 0, 0, 198904, 0, 0, -115206, 0, 0, 0, 0, 0, 128778, 0, 0, 191532, 0, 0, -27608, 0, 0, 75448, 0, 0, -293166, 0, 0, 142584, 0, 0, 0, 0, 0, -22, 0, 0, 36888, 0, 0, 269818, 0, 0, -194820, 0, 0, -87312, 0, 0, -276012, 0, 0, 0, 0, 0, -232388, 0, 0, -163526, 0, 0, 50478, 0, 0, 25096, 0, 0, -161424, 0, 0, 131548, 0, 0, 0, 0, 0, -174138, 0, 0, 205200, 0, 0, 228460, 0, 0, 94248, 0, 0, 9142, 0, 0, 150120, 0, 0, 0, 0, 0, 62196, 0, 0, 66784, 0, 0, -572798, 0, 0, -103784, 0, 0, -390330, 0, 0, -88368, 0, 0, 0, 0, 0, 177622, 0, 0, -264972, 0, 0, -62086, 0, 0, -310670, 0, 0, 278808, 0, 0, -153996, 0, 0, 0, 0, 0, -205014, 0, 0, 56644, 0, 0, -509856, 0, 0, 52184, 0, 0, 85308, 0, 0, -32720, 0, 0, 0, 0, 0, -17390, 0, 0, -30320, 0, 0, 219900, 0, 0, 154188, 0, 0, 150980, 0, 0, -524924, 0, 0, 0, 0, 0, -94392, 0, 0, 51838, 0, 0, -120534, 0, 0, -29294, 0, 0, -193980, 0, 0, 1878, 0, 0, 0, 0, 0, 209966, 0, 0, 31104, 0, 0, 44314, 0, 0, 381954, 0, 0, 206254, 0, 0, -30648, 0, 0, 0, 0, 0, 234088, 0, 0, 31422, 0, 0, 84852, 0, 0, -150144, 0, 0, -311568, 0, 0, -99266, 0, 0, 0, 0, 0, 9246, 0, 0, -214148, 0, 0, -14018, 0, 0, 17346, 0, 0, 232078, 0, 0, 132924, 0, 0, 0, 0, 0, -252894, 0, 0, 163972, 0, 0, -350304, 0, 0, 273792, 0, 0, -247800, 0, 0, -111262, 0, 0, 0, 0, 0, -361080, 0, 0, -86280, 0, 0, 157626, 0, 0, -84224, 0, 0, -12404, 0, 0, 334638, 0, 0, 0, 0, 0, 293704, 0, 0, -206436, 0, 0, -317442, 0, 0, -79830, 0, 0, 148448, 0, 0, 155632, 0, 0, 0, 0, 0, -31316, 0, 0, -112110], '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: 48881454
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 6, 'target_hecke_orbit_code': 162129586652448043, 'target_is_minimal': False, 'target_label': '1323.4.a.bk.1.6', 'target_level': 1323, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 48881455
    {'conductor': 3, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 2, 'target_hecke_orbit_code': 148618787770336555, 'target_is_minimal': False, 'target_label': '1323.4.a.bh.1.2', 'target_level': 1323, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '3.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 48881456
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 163, 'target_dim': 14, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518273081868477, 'target_is_minimal': True, 'target_label': '189.4.e.f.163.2', 'target_level': 189, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '7.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 48881457
    {'conductor': 7, 'degree': 2, 'order': 6, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 109, 'target_dim': 14, 'target_embedding_index': 2, 'target_hecke_orbit_code': 22518273081868477, 'target_is_minimal': True, 'target_label': '189.4.e.f.109.2', 'target_level': 189, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '7.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48881458
    {'conductor': 7, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 6, 'target_hecke_orbit_code': 157625987025077547, 'target_is_minimal': False, 'target_label': '1323.4.a.bj.1.6', 'target_level': 1323, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '7.6', 'twisting_conrey_index': 6, 'weight': 4}
  • id: 48881459
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 109, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 27021872709238973, 'target_is_minimal': True, 'target_label': '189.4.e.g.109.6', 'target_level': 189, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '21.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 48881460
    {'conductor': 21, 'degree': 2, 'order': 6, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 163, 'target_dim': 14, 'target_embedding_index': 6, 'target_hecke_orbit_code': 27021872709238973, 'target_is_minimal': True, 'target_label': '189.4.e.g.163.6', 'target_level': 189, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '21.17', 'twisting_conrey_index': 17, 'weight': 4}
  • id: 48881461
    {'conductor': 21, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 7, 'source_embedding_index': 6, 'source_hecke_orbit_code': 162129586652448043, 'source_is_minimal': False, 'source_label': '1323.4.a.bk.1.6', 'source_level': 1323, 'target_conrey_index': 1, 'target_dim': 7, 'target_embedding_index': 2, 'target_hecke_orbit_code': 153122387397707051, 'target_is_minimal': False, 'target_label': '1323.4.a.bi.1.2', 'target_level': 1323, 'twist_class_label': '189.4.e.f.109.2', 'twist_class_level': 189, 'twisting_char_label': '21.20', 'twisting_conrey_index': 20, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 1864300
    {'charpoly_factorization': [[[-504, -936, 258, 513, 10, -43, -1, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 2}
  • id: 1864301
    {'charpoly_factorization': [[[0, 1], 7]], 'hecke_orbit_code': 162129586652448043, 'p': 3}
  • id: 1864302
    {'charpoly_factorization': [[[-18879633, -4846491, 287178, 112338, -311, -631, -1, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 5}
  • id: 1864303
    {'charpoly_factorization': [[[0, 1], 7]], 'hecke_orbit_code': 162129586652448043, 'p': 7}
  • id: 1864304
    {'charpoly_factorization': [[[934983936, 852316101, -33991440, -2633790, 121526, 1085, -98, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 11}
  • id: 1864305
    {'charpoly_factorization': [[[-86896171316, 7969485833, 167423118, -26760399, 620994, -354, -124, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 13}
  • id: 1864306
    {'charpoly_factorization': [[[-37518015618, 26869281363, 3595208112, 81079659, -595764, -21216, 30, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 17}
  • id: 1864307
    {'charpoly_factorization': [[[2945814380716, 945061524299, 25237892424, -9988428, -4463856, -18711, 182, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 19}
  • id: 1864308
    {'charpoly_factorization': [[[-20028475364274, -1231649228511, -1939617468, 616400073, 176202, -49314, 6, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 23}
  • id: 1864309
    {'charpoly_factorization': [[[-495493458583509, 21480878894157, -223113131424, -972098196, 20832587, -39343, -323, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 29}
  • id: 1864310
    {'charpoly_factorization': [[[379691567407224, 18172884895227, 290601746688, 1278172591, -9587722, -84138, 26, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 31}
  • id: 1864311
    {'charpoly_factorization': [[[36979101568584, -1926372866319, 991414998, 1064297557, -7303658, -108750, 112, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 37}
  • id: 1864312
    {'charpoly_factorization': [[[6874920774882, 578724800247, -424000933668, -1385987883, 46349114, -80524, -524, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 41}
  • id: 1864313
    {'charpoly_factorization': [[[-765727707363728, -139036808236205, -400885499022, 9487645502, 13085018, -203307, -8, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 43}
  • id: 1864314
    {'charpoly_factorization': [[[22046176321371306, 796668600663729, 6477058924884, 4478457798, -111979188, -276447, 288, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 47}
  • id: 1864315
    {'charpoly_factorization': [[[-33504833656706373, -610767454718745, 10599514457391, -40343830803, -40915980, 597156, -1353, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 53}
  • id: 1864316
    {'charpoly_factorization': [[[-1800281123908131105, -11143489044539151, 29964892950378, 194764145040, -143026479, -862833, 165, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 59}
  • id: 1864317
    {'charpoly_factorization': [[[46879976055253486, 664727126702825, -13263216297828, 47362291215, 63801918, -458937, 56, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 61}
  • id: 1864318
    {'charpoly_factorization': [[[-95652010650465773050, -69881426571905809, 689545747842972, 598712298729, -1530498870, -1474524, 988, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 67}
  • id: 1864319
    {'charpoly_factorization': [[[2320896909561707358, 42399066274827957, -356173753478832, 425799505134, 1163137212, -1504683, -792, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 71}
  • id: 1864320
    {'charpoly_factorization': [[[3948309892484170245, 44232115410315909, 98350855355058, -268907170892, -988350277, -198153, 1487, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 73}
  • id: 1864321
    {'charpoly_factorization': [[[-253626521064124929131, 174367400599456585, 2187595688300553, 963297315155, -3449844874, -2376186, 1273, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 79}
  • id: 1864322
    {'charpoly_factorization': [[[-869380105751863812, 33166368722361213, -250118437396608, 297423437166, 1242938466, -1298115, -1170, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 83}
  • id: 1864323
    {'charpoly_factorization': [[[-127415023692139068714, -258203077650422397, 1995163872340758, 2014627433547, -3068812718, -2898799, 1058, 1], 1]], 'hecke_orbit_code': 162129586652448043, 'p': 89}
  • id: 1864324
    {'charpoly_factorization': [[[-432264615889873507200, 1368223916256512064, 444894254004480, -4611369051008, 2761686248, 3206772, -3730, 1], 1]], 'hecke_orbit_code': 162129586652448043, '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': 37, 'label': '1323.4.a.bk', 'level': 1323, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 70050847
    {'hecke_orbit_code': 162129586652448043, 'n': 1, 'trace_an': 7}
  • id: 70050848
    {'hecke_orbit_code': 162129586652448043, 'n': 2, 'trace_an': 1}
  • id: 70050849
    {'hecke_orbit_code': 162129586652448043, 'n': 3, 'trace_an': 0}
  • id: 70050850
    {'hecke_orbit_code': 162129586652448043, 'n': 4, 'trace_an': 31}
  • id: 70050851
    {'hecke_orbit_code': 162129586652448043, 'n': 5, 'trace_an': 1}
  • id: 70050852
    {'hecke_orbit_code': 162129586652448043, 'n': 6, 'trace_an': 0}
  • id: 70050853
    {'hecke_orbit_code': 162129586652448043, 'n': 7, 'trace_an': 0}
  • id: 70050854
    {'hecke_orbit_code': 162129586652448043, 'n': 8, 'trace_an': 84}
  • id: 70050855
    {'hecke_orbit_code': 162129586652448043, 'n': 9, 'trace_an': 0}
  • id: 70050856
    {'hecke_orbit_code': 162129586652448043, 'n': 10, 'trace_an': -12}
  • id: 70050857
    {'hecke_orbit_code': 162129586652448043, 'n': 11, 'trace_an': 98}
  • id: 70050858
    {'hecke_orbit_code': 162129586652448043, 'n': 12, 'trace_an': 0}
  • id: 70050859
    {'hecke_orbit_code': 162129586652448043, 'n': 13, 'trace_an': 124}
  • id: 70050860
    {'hecke_orbit_code': 162129586652448043, 'n': 14, 'trace_an': 0}
  • id: 70050861
    {'hecke_orbit_code': 162129586652448043, 'n': 15, 'trace_an': 0}
  • id: 70050862
    {'hecke_orbit_code': 162129586652448043, 'n': 16, 'trace_an': 139}
  • id: 70050863
    {'hecke_orbit_code': 162129586652448043, 'n': 17, 'trace_an': -30}
  • id: 70050864
    {'hecke_orbit_code': 162129586652448043, 'n': 18, 'trace_an': 0}
  • id: 70050865
    {'hecke_orbit_code': 162129586652448043, 'n': 19, 'trace_an': -182}
  • id: 70050866
    {'hecke_orbit_code': 162129586652448043, 'n': 20, 'trace_an': 110}
  • id: 70050867
    {'hecke_orbit_code': 162129586652448043, 'n': 21, 'trace_an': 0}
  • id: 70050868
    {'hecke_orbit_code': 162129586652448043, 'n': 22, 'trace_an': 276}
  • id: 70050869
    {'hecke_orbit_code': 162129586652448043, 'n': 23, 'trace_an': -6}
  • id: 70050870
    {'hecke_orbit_code': 162129586652448043, 'n': 24, 'trace_an': 0}
  • id: 70050871
    {'hecke_orbit_code': 162129586652448043, 'n': 25, 'trace_an': 388}
  • id: 70050872
    {'hecke_orbit_code': 162129586652448043, 'n': 26, 'trace_an': 245}
  • id: 70050873
    {'hecke_orbit_code': 162129586652448043, 'n': 27, 'trace_an': 0}
  • id: 70050874
    {'hecke_orbit_code': 162129586652448043, 'n': 28, 'trace_an': 0}
  • id: 70050875
    {'hecke_orbit_code': 162129586652448043, 'n': 29, 'trace_an': 323}
  • id: 70050876
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  • id: 70050877
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  • id: 70050878
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  • id: 70050879
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  • id: 70050880
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  • id: 70050881
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  • id: 70050882
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  • id: 70050883
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  • id: 70050884
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  • id: 70050885
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  • id: 70050886
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  • id: 70050887
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  • id: 70050888
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  • id: 70050889
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  • id: 70050890
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  • id: 70050891
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  • id: 70050892
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  • id: 70050893
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  • id: 70050894
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  • id: 70050895
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  • id: 70050896
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  • id: 70050897
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  • id: 70050898
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  • id: 70050899
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  • id: 70050900
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  • id: 70050901
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  • id: 70050902
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  • id: 70050903
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  • id: 70050904
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  • id: 70050905
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  • id: 70050906
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  • id: 70050907
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  • id: 70050908
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  • id: 70050909
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  • id: 70050910
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  • id: 70050911
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  • id: 70050912
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  • id: 70050913
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  • id: 70050914
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  • id: 70050915
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  • id: 70050916
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  • id: 70050917
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  • id: 70050918
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  • id: 70050919
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  • id: 70050920
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  • id: 70050921
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  • id: 70050922
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  • id: 70050923
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  • id: 70050924
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  • id: 70050925
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  • id: 70050926
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  • id: 70050927
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  • id: 70050928
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  • id: 70050929
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  • id: 70050930
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  • id: 70050931
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  • id: 70050932
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  • id: 70050933
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  • id: 70050934
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  • id: 70050935
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  • id: 70050936
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  • id: 70050937
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  • id: 70050938
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  • id: 70050939
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  • id: 70050940
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  • id: 70050941
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  • id: 70050942
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  • id: 70050943
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  • id: 70050944
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  • id: 70050945
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  • id: 70050946
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  • id: 70050947
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  • id: 70050948
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  • id: 70050949
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  • id: 70050950
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  • id: 70050951
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  • id: 70050952
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  • id: 70050953
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  • id: 70050954
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  • id: 70050955
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  • id: 70050956
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  • id: 70050957
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  • id: 70050958
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  • id: 70050959
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  • id: 70050960
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  • id: 70050961
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  • id: 70050962
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  • id: 70050963
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  • id: 70050964
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  • id: 70050965
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  • id: 70050966
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  • id: 70050967
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  • id: 70050968
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  • id: 70050969
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  • id: 70050970
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  • id: 70050971
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  • id: 70050972
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  • id: 70050973
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  • id: 70050974
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  • id: 70050975
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  • id: 70050976
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  • id: 70050977
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  • id: 70050978
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  • id: 70050979
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  • id: 70050980
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  • id: 70050981
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  • id: 70050982
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  • id: 70050983
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  • id: 70050984
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  • id: 70050985
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  • id: 70050986
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  • id: 70050987
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  • id: 70050988
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  • id: 70050989
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  • id: 70050990
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  • id: 70050991
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  • id: 70050992
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  • id: 70050993
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  • id: 70050994
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  • id: 70050995
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  • id: 70050996
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  • id: 70050997
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  • id: 70050998
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  • id: 70050999
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  • id: 70051000
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  • id: 70051001
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  • id: 70051002
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  • id: 70051003
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  • id: 70051004
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  • id: 70051005
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  • id: 70051006
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  • id: 70051007
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  • id: 70051008
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  • id: 70051009
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  • id: 70051010
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  • id: 70051011
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  • id: 70051012
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  • id: 70051013
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  • id: 70051014
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  • id: 70051015
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  • id: 70051016
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  • id: 70051017
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  • id: 70051018
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  • id: 70051019
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  • id: 70051020
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  • id: 70051021
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  • id: 70051022
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  • id: 70051023
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  • id: 70051024
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  • id: 70051025
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  • id: 70051026
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  • id: 70051027
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  • id: 70051028
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  • id: 70051029
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  • id: 70051030
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  • id: 70051031
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  • id: 70051032
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  • id: 70051033
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  • id: 70051034
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  • id: 70051035
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  • id: 70051036
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  • id: 70051037
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  • id: 70051038
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  • id: 70051039
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  • id: 70051040
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  • id: 70051041
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  • id: 70051042
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  • id: 70051043
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  • id: 70051044
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  • id: 70051045
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  • id: 70051046
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  • id: 70051047
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  • id: 70051048
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  • id: 70051049
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  • id: 70051051
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  • id: 70051052
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  • id: 70051053
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  • id: 70051054
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  • id: 70051055
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  • id: 70051056
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  • id: 70051057
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  • id: 70051058
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  • id: 70051059
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  • id: 70051060
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  • id: 70051061
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  • id: 70051062
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  • id: 70051063
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  • id: 70051064
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  • id: 70051065
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  • id: 70051076
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  • id: 70051078
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  • id: 70051080
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  • id: 70051082
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  • id: 70051083
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  • id: 70051084
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  • id: 70051085
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  • id: 70051086
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  • id: 70051087
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  • id: 70051088
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  • id: 70051089
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  • id: 70051090
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  • id: 70051091
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  • id: 70051092
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  • id: 70051093
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  • id: 70051094
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  • id: 70051095
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  • id: 70051096
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  • id: 70051097
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  • id: 70051098
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  • id: 70051099
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  • id: 70051100
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  • id: 70051101
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  • id: 70051102
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  • id: 70051103
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  • id: 70051104
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