Embedded newform data - 400.4.a.a.1.1

Formats: - HTML - YAML - JSON - 2024-10-13T04:49:27.698975

• 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': 6400, 'analytic_conductor': 23.600764002296245, 'analytic_rank': 1, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, 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': [400, 1, [351, 101, 177], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [9, 1]], [7, [26, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 67109264, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '400.4.a.a', 'level': 400, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 5], 'level_radical': 10, 'minimal_twist': '200.4.a.b', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q-9q^{3}-26q^{7}+54q^{9}+59q^{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': '400.4.a', 'trace_display': [0, -9, 0, -26], 'trace_hash': 221066998539588678, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.973', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.026', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.881', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.114', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.538', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.002', 'prec': 17}, 'traces': [1, 0, -9, 0, 0, 0, -26, 0, 54, 0, 59, 0, 28, 0, 0, 0, 5, 0, -109, 0, 234, 0, 194, 0, 0, 0, -243, 0, -32, 0, -10, 0, -531, 0, 0, 0, -198, 0, -252, 0, 117, 0, -388, 0, 0, 0, 68, 0, 333, 0, -45, 0, -18, 0, 0, 0, 981, 0, -392, 0, -710, 0, -1404, 0, 0, 0, 253, 0, -1746, 0, 612, 0, -549, 0, 0, 0, -1534, 0, -414, 0, 729, 0, 121, 0, 0, 0, 288, 0, -81, 0, -728, 0, 90, 0, 0, 0, -1502, 0, 3186, 0, -234, 0, 1172, 0, 0, 0, -1125, 0, -1234, 0, 1782, 0, 567, 0, 0, 0, 1512, 0, -130, 0, 2150, 0, -1053, 0, 0, 0, 2358, 0, 3492, 0, 1692, 0, 2834, 0, 0, 0, 229, 0, -2781, 0, -612, 0, 1652, 0, 0, 0, -2997, 0, 1472, 0, -1322, 0, 270, 0, 0, 0, 298, 0, 162, 0, -5044, 0, 341, 0, 0, 0, -684, 0, -1413, 0, -5886, 0, -2344, 0, 0, 0, 3528, 0, 1111, 0, 2042, 0, 6390, 0, 0, 0, 295, 0, 6318, 0, -5270, 0, 613, 0, 0, 0, 1174, 0, -3428, 0, -2277, 0, 832, 0, 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0, 0, 78886, 0, -650754, 0, 457452, 0, 81972, 0, 0, 0, -84874, 0, 7488, 0, -457209, 0, 135018, 0, 0, 0, 43011, 0, 212513, 0, -11720, 0, 299862, 0, 0, 0, -124488, 0, -525042, 0, -170352, 0, -105507, 0, 0, 0, -34272, 0, 10384, 0, -95472, 0, -211608, 0, 0, 0, 677448, 0, 69867, 0, 71767, 0, -460818, 0, 0, 0, 139888, 0, -552582, 0, -141246, 0, -32482, 0, 0, 0, -37504, 0, -236430, 0, -15876, 0, -64233, 0, 0, 0, -144342, 0, 67018, 0], 'weight': 4, 'weight_parity': 1}
• 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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-0.3079697947481087, -0.23793372983958527, -0.23694580254483016, -0.27532831285506365, -0.3361153215917378, -0.21274382604593717, -0.18114064810862807, -0.490528916646506, -0.23176670907718458, -0.21595319350020936, -0.3545285998344765, -0.3123085901045846, -0.3505095999438897, -0.42445535803444545, -0.12187799546448881, -0.17518368116124805, -0.31036313931926823, -0.21411217793514525, -0.36756530438582286, -0.36605259721479677, -0.31019654399502, -0.24682529639891362, -0.293232916659173, -0.36868389500244236, -0.335125720825773, -0.28578708830865085, -0.4214622840564061, -0.27030790595267534, -0.05029141836162294, -0.3022963798019475, -0.10228563878603224, -0.4115880365377621, -0.18899993737281723, -0.3118841900228768, -0.3058434080307973, -0.2645384331510866, -0.12059703855381078, -0.10221122150104775, -0.28598622405759233, -0.3935119982010144, -0.24980889828502936, -0.1270440376379767, -0.2884816946845427, -0.3639239175718765, -0.19523256452645196, -0.29895039744968116, -0.20530651950329915, -0.32382015904434974, -0.2712153758280733, -0.26615419117989997, -0.2973187123552622, -0.13064993744188416, -0.056681516731817976, -0.14131606164115204, -0.2856670806245587, -0.24144828744517705, -0.1427660468324091, -0.22760899753482772, -0.22381414378032796, -0.12467637152278671, -0.16968940268446206, -0.04763695542682212, -0.2933262897714667, -0.21228982170992994, -0.2761215474096276, -0.23650451111527324, -0.382482950848395, -0.3884204047729898, -0.26837446968730355, -0.0948964153888678, -0.25476042475960414, -0.2902618781173285, -0.2959158517855658, -0.24951146791279424, -0.34864560026638863, -0.1656502516581701, -0.28472286499033145, -0.14461048184815997, -0.3388518059022996, -0.35975888626581404, -0.3141222105178166, -0.2607259263274162, -0.16427326790434502, -0.2692081308659836, -0.3453031189641268, -0.16433308210810302, -0.2746289537187414, -0.27036664024870893, -0.2645047467397537, -0.18987936007778464, -0.3313012051882327, -0.22942300520435716, -0.17564474480925396, -0.34396181318472097, -0.39543516372950305, -0.19211950291018484, -0.3059585270070887, -0.05490802128499403, -0.2640172683590475, -0.17288412426577, -0.3004059207072702, -0.15193626872789004, -0.3169983927182459, -0.27190489952155084, -0.25691193053041894, -0.22524391956526532, -0.1488779653947049, -0.3295672163607623, -0.34428686090081695, -0.2075577240532417, -0.21250809093722053, -0.20204786548106182, -0.3490842139570968, -0.2063047254821074, -0.34696607143677743, -0.18237695554729685, -0.2535608064461325, -0.21123736151902758, -0.35645971678173605, -0.1580215360316188, -0.2958609184913677, -0.39018734475624167, -0.2121479439923889, -0.2583411139726648, -0.20472041096914048, -0.16331123015958673, -0.3338436138653558, -0.23281817272603794, -0.13446591986784406, -0.09366546786884652, -0.05232742798157813, -0.09681185949931669, -0.2455403290769928], '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': 1, 'hecke_orbit_code': 67109264, 'label': '400.4.a.a.1.1', 'level': 400, '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': [7, 7, 6, 7], 'Nk2': 6400, 'analytic_conductor': 23.600764002296245, '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': [400, 1, [351, 101, 177], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 162, 'dim': 27, 'eis_dim': 36, 'eis_new_dim': 3, 'hecke_cutter_primes': [3, 7], 'hecke_orbit_code': 67109264, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2], 'label': '400.4.a', 'level': 400, 'level_is_powerful': True, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [2, 5], 'level_radical': 10, 'mf_dim': 198, 'mf_new_dim': 30, 'num_forms': 24, 'plus_dim': 14, 'prim_orbit_index': 1, 'relative_dim': 27, 'sturm_bound': 240, 'trace_bound': 7, 'trace_display': [0, 2, 0, -26], 'traces': [27, 0, 2, 0, 0, 0, -26, 0, 207, 0, -20, 0, -22, 0, 0, 0, 26, 0, -136, 0, 92, 0, -30, 0, 0, 0, 236, 0, 2, 0, 84, 0, 208, 0, 0, 0, 170, 0, -100, 0, 214, 0, 378, 0, 0, 0, 430, 0, 911, 0, -896, 0, -526, 0, 0, 0, 728, 0, 292, 0, -754, 0, -2170, 0, 0, 0, -1186, 0, -1372, 0, 2132, 0, -1198, 0, 0, 0, -368, 0, 784, 0, 279, 0, 3178, 0, 0, 0, 2748, 0, -454, 0, -2828, 0, 1608, 0, 0, 0, -766, 0, 2752, 0, -1190, 0, -4614, 0, 0, 0, -1290, 0, -1186, 0, 5652, 0, 1738, 0, 0, 0, 1914, 0, 572, 0, 2619, 0, 8220, 0, 0, 0, 1014, 0, 2460, 0, -6488, 0, -1592, 0, 0, 0, 1458, 0, -3464, 0, -892, 0, -8528, 0, 0, 0, -4694, 0, -402, 0, 9356, 0, -1238, 0, 0, 0, -5022, 0, -2364, 0, -2220, 0, 11146, 0, 0, 0, 1766, 0, -1531, 0, -13924, 0, 1106, 0, 0, 0, -5160, 0, -3456, 0, 5514, 0, -17084, 0, 0, 0, -6640, 0, 6992, 0, 7164, 0, 1562, 0, 0, 0, 1514, 0, -5912, 0, -5192, 0, 16628, 0, 0, 0, 8450, 0, -3444, 0, -18812, 0, -2312, 0, 0, 0, 4088, 0, -2968, 0, 3356, 0, -19246, 0, 0, 0, -8394, 0, -1206, 0, 31832, 0, 970, 0, 0, 0, -464, 0, -4584, 0, -162, 0, 27734, 0, 0, 0, 12600, 0, -12624, 0, -19596, 0, 3568, 0, 0, 0, -7830, 0, 11844, 0, -3262, 0, -16726, 0, 0, 0, -13740, 0, 10454, 0, -212, 0, -296, 0, 0, 0, 12642, 0, 20028, 0, -4702, 0, 18098, 0, 0, 0, 4948, 0, 7517, 0, 7876, 0, 618, 0, 0, 0, 12832, 0, 8956, 0, 4708, 0, -29444, 0, 0, 0, -2946, 0, -20500, 0, 36948, 0, -3862, 0, 0, 0, -22910, 0, 608, 0, 6016, 0, 12216, 0, 0, 0, 11076, 0, -20644, 0, -44188, 0, -5254, 0, 0, 0, -13710, 0, 12376, 0, -8168, 0, -13324, 0, 0, 0, 7006, 0, 25242, 0, 14024, 0, 546, 0, 0, 0, 23768, 0, 10928, 0, 3971, 0, 11098, 0, 0, 0, 8238, 0, 36034, 0, 8276, 0, -158, 0, 0, 0, 27724, 0, -30600, 0, -11412, 0, 2786, 0, 0, 0, 1178, 0, -10170, 0, -19356, 0, -9360, 0, 0, 0, -6294, 0, -41624, 0, -310, 0, 3752, 0, 0, 0, -19536, 0, -10466, 0, -26560, 0, 17288, 0, 0, 0, -27720, 0, -31472, 0, 17998, 0, -4722, 0, 0, 0, -5492, 0, 10272, 0, 5020, 0, 8994, 0, 0, 0, 28952, 0, -23736, 0, 11891, 0, -10118, 0, 0, 0, 9812, 0, 39526, 0, 13780, 0, -27656, 0, 0, 0, 31258, 0, 21940, 0, 9514, 0, 6570, 0, 0, 0, 14094, 0, -37884, 0, -43724, 0, -9520, 0, 0, 0, -70078, 0, 67968, 0, -7940, 0, -28280, 0, 0, 0, 6030, 0, -12384, 0, 70840, 0, 6380, 0, 0, 0, -44664, 0, 46324, 0, -34860, 0, 40026, 0, 0, 0, -13538, 0, 22474, 0, 19900, 0, 40976, 0, 0, 0, 38352, 0, 9292, 0, 11026, 0, -20718, 0, 0, 0, -29880, 0, 39327, 0, -9932, 0, -9316, 0, 0, 0, 54696, 0, 10780, 0, -6262, 0, 46236, 0, 0, 0, -6602, 0, -84538, 0, -12568, 0, -33072, 0, 0, 0, -40966, 0, -37108, 0, 11772, 0, -26766, 0, 0, 0, -20530, 0, -56178, 0, 70144, 0, 47960, 0, 0, 0, -61318, 0, -58560, 0, 28892, 0, 39152, 0, 0, 0, 50598, 0, 36520, 0, -109580, 0, 42210, 0, 0, 0, 74320, 0, -25960, 0, -25602, 0, -75714, 0, 0, 0, -11266, 0, 30968, 0, 5220, 0, -59974, 0, 0, 0, 59466, 0, 2876, 0, -33568, 0, 85820, 0, 0, 0, 15936, 0, -46172, 0, -33236, 0, -51760, 0, 0, 0, -79198, 0, -23980, 0, -4038, 0, -73822, 0, 0, 0, -64034, 0, -109872, 0, 52448, 0, 41650, 0, 0, 0, -94942, 0, -22024, 0, -2178, 0, 73640, 0, 0, 0, 13564, 0, 99084, 0, -97272, 0, 7282, 0, 0, 0, 76874, 0, 115940, 0, 18660, 0, -88966, 0, 0, 0, -29332, 0, 55596, 0, 147780, 0, -4656, 0, 0, 0, 74172, 0, 27236, 0, 4614, 0, 37176, 0, 0, 0, 81076, 0, -26598, 0, -8744, 0, -28440, 0, 0, 0, -93200, 0, 41504, 0, -58092, 0, -78324, 0, 0, 0, -8458, 0, -72201, 0, 31164, 0, 49090, 0, 0, 0, -86160, 0, 70668, 0, 42512, 0, 96530, 0, 0, 0, 27722, 0, 136228, 0, -40612, 0, 22032, 0, 0, 0, 80786, 0, -132200, 0, 23874, 0, -55540, 0, 0, 0, -84040, 0, 70218, 0, 73124, 0, -73798, 0, 0, 0, 140824, 0, -168532, 0, 47424, 0, 79656, 0, 0, 0, -14106, 0, -59148, 0, -185204, 0, -14492, 0, 0, 0, -72046, 0, -44588, 0, 36494, 0, -74928, 0, 0, 0, 52772, 0, -55762, 0, -23672, 0, -13224, 0, 0, 0, -65288, 0, 42100, 0, 16294, 0, 42146, 0, 0, 0, 81662, 0, 123110, 0, -8100, 0, 66706, 0, 0, 0, 164592, 0, 5216, 0, -50507, 0, -13156, 0, 0, 0, 36462, 0, 135360, 0, -28724, 0, 30826, 0, 0, 0, 74418, 0, 59544, 0, -36896, 0, 61874, 0, 0, 0, -32666, 0, -105864, 0, 8420, 0, -27438, 0, 0, 0, -101038, 0, 158692, 0, -3414, 0, -31182, 0, 0, 0, -58218, 0, -103844, 0, 219868, 0, 50472, 0, 0, 0, -130040, 0, -45240, 0, -5644, 0, 13480, 0, 0, 0, -23618, 0, 45538, 0, 105932, 0, 40400, 0, 0, 0, 56624, 0, -97576, 0, 26480, 0, -67560, 0, 0, 0, 39194, 0, 119938, 0, 17432, 0, -129912, 0, 0, 0, 89498, 0, 212212, 0, 92362, 0, -11684, 0, 0, 0, 84302, 0, -151956, 0, -121252, 0, -71910, 0, 0, 0, -113952, 0, 91436, 0, -41125, 0, -33834, 0, 0, 0, 50926, 0, -121540, 0, 19668, 0, -4568, 0, 0, 0, -105198, 0, -123796, 0, -159514, 0, -22870, 0, 0, 0, -51400, 0, 3884, 0, -105228, 0, -4352, 0, 0, 0, 129106, 0, 22416, 0], 'weight': 4, 'weight_parity': 1}
• mf_twists_cc •

  Column	Type
  conductor	integer
  degree	integer
  order	integer
  parity	smallint
  source_conrey_index	integer
  source_dim	integer
  source_embedding_index	integer
  source_hecke_orbit_code	bigint
  source_is_minimal	boolean
  source_label	text
  source_level	integer
  target_conrey_index	integer
  target_dim	integer
  target_embedding_index	integer
  target_hecke_orbit_code	bigint
  target_is_minimal	boolean
  target_label	text
  target_level	integer
  twist_class_label	text
  twist_class_level	integer
  twisting_char_label	text
  twisting_conrey_index	integer
  weight	smallint

  
  
  • id: 281758
    {'conductor': 1, 'degree': 1, 'order': 1, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 67109264, 'target_is_minimal': False, 'target_label': '400.4.a.a.1.1', 'target_level': 400, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '1.1', 'twisting_conrey_index': 1, 'weight': 4}
  • id: 281759
    {'conductor': 4, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 40532396713443528, 'target_is_minimal': True, 'target_label': '200.4.a.j.1.1', 'target_level': 200, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '4.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 281760
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503737133433232, 'target_is_minimal': False, 'target_label': '400.4.c.b.49.2', 'target_level': 400, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '5.2', 'twisting_conrey_index': 2, 'weight': 4}
  • id: 281761
    {'conductor': 5, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503737133433232, 'target_is_minimal': False, 'target_label': '400.4.c.b.49.1', 'target_level': 400, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '5.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 281762
    {'conductor': 5, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 85568392987148688, 'target_is_minimal': False, 'target_label': '400.4.a.t.1.1', 'target_level': 400, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '5.4', 'twisting_conrey_index': 4, 'weight': 4}
  • id: 281763
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321851456, 'target_is_minimal': False, 'target_label': '1600.4.a.c.1.1', 'target_level': 1600, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '8.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 281764
    {'conductor': 8, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 225179981435635264, 'target_is_minimal': False, 'target_label': '1600.4.a.by.1.1', 'target_level': 1600, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '8.5', 'twisting_conrey_index': 5, 'weight': 4}
  • id: 281765
    {'conductor': 12, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 148618787770337032, 'target_is_minimal': False, 'target_label': '1800.4.a.bh.1.1', 'target_level': 1800, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '12.11', 'twisting_conrey_index': 11, 'weight': 4}
  • id: 281766
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 4503737133433032, 'target_is_minimal': False, 'target_label': '200.4.c.b.49.2', 'target_level': 200, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '20.3', 'twisting_conrey_index': 3, 'weight': 4}
  • id: 281767
    {'conductor': 20, 'degree': 2, 'order': 4, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 49, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503737133433032, 'target_is_minimal': False, 'target_label': '200.4.c.b.49.1', 'target_level': 200, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '20.7', 'twisting_conrey_index': 7, 'weight': 4}
  • id: 281768
    {'conductor': 20, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694479560, 'target_is_minimal': True, 'target_label': '200.4.a.b.1.1', 'target_level': 200, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '20.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 281769
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 229683581063005760, 'target_is_minimal': False, 'target_label': '1600.4.a.bz.1.1', 'target_level': 1600, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '40.19', 'twisting_conrey_index': 19, 'weight': 4}
  • id: 281770
    {'conductor': 40, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 4503599694480960, 'target_is_minimal': False, 'target_label': '1600.4.a.b.1.1', 'target_level': 1600, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '40.29', 'twisting_conrey_index': 29, 'weight': 4}
  • id: 281771
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 1, 'target_hecke_orbit_code': 99079535466645256, 'target_is_minimal': False, 'target_label': '1800.4.f.w.649.1', 'target_level': 1800, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '60.23', 'twisting_conrey_index': 23, 'weight': 4}
  • id: 281772
    {'conductor': 60, 'degree': 2, 'order': 4, 'parity': -1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 649, 'target_dim': 2, 'target_embedding_index': 2, 'target_hecke_orbit_code': 99079535466645256, 'target_is_minimal': False, 'target_label': '1800.4.f.w.649.2', 'target_level': 1800, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '60.47', 'twisting_conrey_index': 47, 'weight': 4}
  • id: 281773
    {'conductor': 60, 'degree': 1, 'order': 2, 'parity': 1, 'source_conrey_index': 1, 'source_dim': 1, 'source_embedding_index': 1, 'source_hecke_orbit_code': 67109264, 'source_is_minimal': False, 'source_label': '400.4.a.a.1.1', 'source_level': 400, 'target_conrey_index': 1, 'target_dim': 1, 'target_embedding_index': 1, 'target_hecke_orbit_code': 9007199321851656, 'target_is_minimal': False, 'target_label': '1800.4.a.c.1.1', 'target_level': 1800, 'twist_class_label': '200.4.a.b.1.1', 'twist_class_level': 200, 'twisting_char_label': '60.59', 'twisting_conrey_index': 59, 'weight': 4}
• mf_hecke_charpolys •

  Column	Type
  charpoly_factorization	jsonb
  hecke_orbit_code	bigint
  p	integer

  
  
  • id: 835125
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 2}
  • id: 835126
    {'charpoly_factorization': [[[9, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 3}
  • id: 835127
    {'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 5}
  • id: 835128
    {'charpoly_factorization': [[[26, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 7}
  • id: 835129
    {'charpoly_factorization': [[[-59, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 11}
  • id: 835130
    {'charpoly_factorization': [[[-28, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 13}
  • id: 835131
    {'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 17}
  • id: 835132
    {'charpoly_factorization': [[[109, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 19}
  • id: 835133
    {'charpoly_factorization': [[[-194, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 23}
  • id: 835134
    {'charpoly_factorization': [[[32, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 29}
  • id: 835135
    {'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 31}
  • id: 835136
    {'charpoly_factorization': [[[198, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 37}
  • id: 835137
    {'charpoly_factorization': [[[-117, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 41}
  • id: 835138
    {'charpoly_factorization': [[[388, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 43}
  • id: 835139
    {'charpoly_factorization': [[[-68, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 47}
  • id: 835140
    {'charpoly_factorization': [[[18, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 53}
  • id: 835141
    {'charpoly_factorization': [[[392, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 59}
  • id: 835142
    {'charpoly_factorization': [[[710, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 61}
  • id: 835143
    {'charpoly_factorization': [[[-253, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 67}
  • id: 835144
    {'charpoly_factorization': [[[-612, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 71}
  • id: 835145
    {'charpoly_factorization': [[[549, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 73}
  • id: 835146
    {'charpoly_factorization': [[[414, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 79}
  • id: 835147
    {'charpoly_factorization': [[[-121, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 83}
  • id: 835148
    {'charpoly_factorization': [[[81, 1], 1]], 'hecke_orbit_code': 67109264, 'p': 89}
  • id: 835149
    {'charpoly_factorization': [[[1502, 1], 1]], 'hecke_orbit_code': 67109264, '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': 1, 'label': '400.4.a.a', 'level': 400, 'portrait': 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', 'weight': 4}
• mf_hecke_traces •

  Column	Type
  hecke_orbit_code	bigint
  n	integer
  trace_an	numeric

  
  
  • id: 2677266
    {'hecke_orbit_code': 67109264, 'n': 1, 'trace_an': 1}
  • id: 2677267
    {'hecke_orbit_code': 67109264, 'n': 2, 'trace_an': 0}
  • id: 2677268
    {'hecke_orbit_code': 67109264, 'n': 3, 'trace_an': -9}
  • id: 2677269
    {'hecke_orbit_code': 67109264, 'n': 4, 'trace_an': 0}
  • id: 2677270
    {'hecke_orbit_code': 67109264, 'n': 5, 'trace_an': 0}
  • id: 2677271
    {'hecke_orbit_code': 67109264, 'n': 6, 'trace_an': 0}
  • id: 2677272
    {'hecke_orbit_code': 67109264, 'n': 7, 'trace_an': -26}
  • id: 2677273
    {'hecke_orbit_code': 67109264, 'n': 8, 'trace_an': 0}
  • id: 2677274
    {'hecke_orbit_code': 67109264, 'n': 9, 'trace_an': 54}
  • id: 2677275
    {'hecke_orbit_code': 67109264, 'n': 10, 'trace_an': 0}
  • id: 2677276
    {'hecke_orbit_code': 67109264, 'n': 11, 'trace_an': 59}
  • id: 2677277
    {'hecke_orbit_code': 67109264, 'n': 12, 'trace_an': 0}
  • id: 2677278
    {'hecke_orbit_code': 67109264, 'n': 13, 'trace_an': 28}
  • id: 2677279
    {'hecke_orbit_code': 67109264, 'n': 14, 'trace_an': 0}
  • id: 2677280
    {'hecke_orbit_code': 67109264, 'n': 15, 'trace_an': 0}
  • id: 2677281
    {'hecke_orbit_code': 67109264, 'n': 16, 'trace_an': 0}
  • id: 2677282
    {'hecke_orbit_code': 67109264, 'n': 17, 'trace_an': 5}
  • id: 2677283
    {'hecke_orbit_code': 67109264, 'n': 18, 'trace_an': 0}
  • id: 2677284
    {'hecke_orbit_code': 67109264, 'n': 19, 'trace_an': -109}
  • id: 2677285
    {'hecke_orbit_code': 67109264, 'n': 20, 'trace_an': 0}
  • id: 2677286
    {'hecke_orbit_code': 67109264, 'n': 21, 'trace_an': 234}
  • id: 2677287
    {'hecke_orbit_code': 67109264, 'n': 22, 'trace_an': 0}
  • id: 2677288
    {'hecke_orbit_code': 67109264, 'n': 23, 'trace_an': 194}
  • id: 2677289
    {'hecke_orbit_code': 67109264, 'n': 24, 'trace_an': 0}
  • id: 2677290
    {'hecke_orbit_code': 67109264, 'n': 25, 'trace_an': 0}
  • id: 2677291
    {'hecke_orbit_code': 67109264, 'n': 26, 'trace_an': 0}
  • id: 2677292
    {'hecke_orbit_code': 67109264, 'n': 27, 'trace_an': -243}
  • id: 2677293
    {'hecke_orbit_code': 67109264, 'n': 28, 'trace_an': 0}
  • id: 2677294
    {'hecke_orbit_code': 67109264, 'n': 29, 'trace_an': -32}
  • id: 2677295
    {'hecke_orbit_code': 67109264, 'n': 30, 'trace_an': 0}
  • id: 2677296
    {'hecke_orbit_code': 67109264, 'n': 31, 'trace_an': -10}
  • id: 2677297
    {'hecke_orbit_code': 67109264, 'n': 32, 'trace_an': 0}
  • id: 2677298
    {'hecke_orbit_code': 67109264, 'n': 33, 'trace_an': -531}
  • id: 2677299
    {'hecke_orbit_code': 67109264, 'n': 34, 'trace_an': 0}
  • id: 2677300
    {'hecke_orbit_code': 67109264, 'n': 35, 'trace_an': 0}
  • id: 2677301
    {'hecke_orbit_code': 67109264, 'n': 36, 'trace_an': 0}
  • id: 2677302
    {'hecke_orbit_code': 67109264, 'n': 37, 'trace_an': -198}
  • id: 2677303
    {'hecke_orbit_code': 67109264, 'n': 38, 'trace_an': 0}
  • id: 2677304
    {'hecke_orbit_code': 67109264, 'n': 39, 'trace_an': -252}
  • id: 2677305
    {'hecke_orbit_code': 67109264, 'n': 40, 'trace_an': 0}
  • id: 2677306
    {'hecke_orbit_code': 67109264, 'n': 41, 'trace_an': 117}
  • id: 2677307
    {'hecke_orbit_code': 67109264, 'n': 42, 'trace_an': 0}
  • id: 2677308
    {'hecke_orbit_code': 67109264, 'n': 43, 'trace_an': -388}
  • id: 2677309
    {'hecke_orbit_code': 67109264, 'n': 44, 'trace_an': 0}
  • id: 2677310
    {'hecke_orbit_code': 67109264, 'n': 45, 'trace_an': 0}
  • id: 2677311
    {'hecke_orbit_code': 67109264, 'n': 46, 'trace_an': 0}
  • id: 2677312
    {'hecke_orbit_code': 67109264, 'n': 47, 'trace_an': 68}
  • id: 2677313
    {'hecke_orbit_code': 67109264, 'n': 48, 'trace_an': 0}
  • id: 2677314
    {'hecke_orbit_code': 67109264, 'n': 49, 'trace_an': 333}
  • id: 2677315
    {'hecke_orbit_code': 67109264, 'n': 50, 'trace_an': 0}
  • id: 2677316
    {'hecke_orbit_code': 67109264, 'n': 51, 'trace_an': -45}
  • id: 2677317
    {'hecke_orbit_code': 67109264, 'n': 52, 'trace_an': 0}
  • id: 2677318
    {'hecke_orbit_code': 67109264, 'n': 53, 'trace_an': -18}
  • id: 2677319
    {'hecke_orbit_code': 67109264, 'n': 54, 'trace_an': 0}
  • id: 2677320
    {'hecke_orbit_code': 67109264, 'n': 55, 'trace_an': 0}
  • id: 2677321
    {'hecke_orbit_code': 67109264, 'n': 56, 'trace_an': 0}
  • id: 2677322
    {'hecke_orbit_code': 67109264, 'n': 57, 'trace_an': 981}
  • id: 2677323
    {'hecke_orbit_code': 67109264, 'n': 58, 'trace_an': 0}
  • id: 2677324
    {'hecke_orbit_code': 67109264, 'n': 59, 'trace_an': -392}
  • id: 2677325
    {'hecke_orbit_code': 67109264, 'n': 60, 'trace_an': 0}
  • id: 2677326
    {'hecke_orbit_code': 67109264, 'n': 61, 'trace_an': -710}
  • id: 2677327
    {'hecke_orbit_code': 67109264, 'n': 62, 'trace_an': 0}
  • id: 2677328
    {'hecke_orbit_code': 67109264, 'n': 63, 'trace_an': -1404}
  • id: 2677329
    {'hecke_orbit_code': 67109264, 'n': 64, 'trace_an': 0}
  • id: 2677330
    {'hecke_orbit_code': 67109264, 'n': 65, 'trace_an': 0}
  • id: 2677331
    {'hecke_orbit_code': 67109264, 'n': 66, 'trace_an': 0}
  • id: 2677332
    {'hecke_orbit_code': 67109264, 'n': 67, 'trace_an': 253}
  • id: 2677333
    {'hecke_orbit_code': 67109264, 'n': 68, 'trace_an': 0}
  • id: 2677334
    {'hecke_orbit_code': 67109264, 'n': 69, 'trace_an': -1746}
  • id: 2677335
    {'hecke_orbit_code': 67109264, 'n': 70, 'trace_an': 0}
  • id: 2677336
    {'hecke_orbit_code': 67109264, 'n': 71, 'trace_an': 612}
  • id: 2677337
    {'hecke_orbit_code': 67109264, 'n': 72, 'trace_an': 0}
  • id: 2677338
    {'hecke_orbit_code': 67109264, 'n': 73, 'trace_an': -549}
  • id: 2677339
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  • id: 2677340
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  • id: 2677343
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  • id: 2677344
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  • id: 2677345
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  • id: 2677346
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  • id: 2677347
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  • id: 2677348
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  • id: 2677352
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  • id: 2677353
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  • id: 2677354
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  • id: 2677355
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  • id: 2677356
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  • id: 2677357
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  • id: 2677358
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  • id: 2677360
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  • id: 2677361
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  • id: 2677362
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  • id: 2677363
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  • id: 2677364
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  • id: 2677365
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  • id: 2677366
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  • id: 2677367
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  • id: 2677368
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  • id: 2677369
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  • id: 2677370
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  • id: 2677371
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  • id: 2677372
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  • id: 2677373
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  • id: 2677374
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  • id: 2677375
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  • id: 2677376
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  • id: 2677377
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  • id: 2677378
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  • id: 2677379
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  • id: 2677380
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  • id: 2677381
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  • id: 2677382
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  • id: 2677383
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  • id: 2677384
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  • id: 2677385
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  • id: 2677386
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  • id: 2677387
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  • id: 2677388
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  • id: 2677389
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  • id: 2677390
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  • id: 2677391
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  • id: 2677392
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  • id: 2677393
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  • id: 2677394
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  • id: 2677395
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  • id: 2677396
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  • id: 2677397
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  • id: 2677398
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  • id: 2677399
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  • id: 2677400
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  • id: 2677401
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  • id: 2677402
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  • id: 2677403
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  • id: 2677404
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  • id: 2677405
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  • id: 2677406
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  • id: 2677407
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  • id: 2677408
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  • id: 2677409
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  • id: 2677410
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  • id: 2677411
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  • id: 2677412
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  • id: 2677413
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  • id: 2677414
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  • id: 2677415
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  • id: 2677416
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  • id: 2677417
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  • id: 2677418
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  • id: 2677419
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  • id: 2677420
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  • id: 2677421
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  • id: 2677422
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  • id: 2677423
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  • id: 2677424
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  • id: 2677425
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  • id: 2677426
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  • id: 2677427
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  • id: 2677428
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  • id: 2677429
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  • id: 2677430
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  • id: 2677431
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  • id: 2677432
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  • id: 2677433
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  • id: 2677434
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  • id: 2677435
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  • id: 2677436
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  • id: 2677437
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  • id: 2677438
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  • id: 2677439
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  • id: 2677440
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  • id: 2677441
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  • id: 2677442
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  • id: 2677443
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  • id: 2677444
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  • id: 2677445
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  • id: 2677446
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  • id: 2677447
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  • id: 2677448
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  • id: 2677449
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  • id: 2677450
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  • id: 2677451
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  • id: 2677452
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  • id: 2677453
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  • id: 2677454
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  • id: 2677455
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  • id: 2677456
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  • id: 2677457
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  • id: 2677458
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  • id: 2677459
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  • id: 2677460
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  • id: 2677461
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  • id: 2677462
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  • id: 2677463
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  • id: 2677464
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  • id: 2677465
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  • id: 2677466
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  • id: 2677467
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  • id: 2677468
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  • id: 2677469
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  • id: 2677470
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  • id: 2677471
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  • id: 2677472
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  • id: 2677473
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  • id: 2677474
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  • id: 2677475
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  • id: 2677476
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  • id: 2677477
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  • id: 2677478
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  • id: 2677479
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  • id: 2677480
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  • id: 2677481
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  • id: 2677482
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  • id: 2677483
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  • id: 2677484
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  • id: 2677485
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  • id: 2677486
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  • id: 2677487
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  • id: 2677488
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  • id: 2677489
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  • id: 2677490
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  • id: 2677491
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  • id: 2677492
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  • id: 2677493
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  • id: 2677494
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  • id: 2677495
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  • id: 2677496
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  • id: 2677497
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  • id: 2677498
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  • id: 2677499
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  • id: 2677500
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  • id: 2677501
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  • id: 2677502
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  • id: 2677503
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  • id: 2677504
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  • id: 2677505
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  • id: 2677506
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  • id: 2677507
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  • id: 2677508
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  • id: 2677509
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  • id: 2677510
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  • id: 2677511
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  • id: 2677512
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  • id: 2677513
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  • id: 2677514
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  • id: 2677515
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  • id: 2677516
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  • id: 2677517
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  • id: 2677518
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  • id: 2677519
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  • id: 2677520
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  • id: 2677521
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  • id: 2677522
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  • id: 2677523
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