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mf_newforms • Show schema
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{'Nk2': 572, 'analytic_conductor': 1.1418607489043096, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 13, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 3, 'char_parity': 1, 'char_values': [143, 3, [79, 67], [3, 2]], 'cm_discs': [], 'conrey_index': 100, 'conrey_indexes': [100, 133], 'dim': 12, 'field_disc': 594680188256010000, 'field_disc_factorization': [[2, 4], [3, 6], [5, 4], [285613, 2]], 'field_poly': [144, 48, 280, -64, 380, -50, 175, -13, 59, -2, 9, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[2, [9, 15, 97, -114, 551, -76, 235, -15, 76, -2, 10, 0, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007474166202511, 'hecke_ring_generator_nbound': 3, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 13, 3, 1, 3, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '143.2.e.c', 'level': 143, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [11, 13], 'level_radical': 143, 'minimal_twist': '143.2.e.c', 'prim_orbit_index': 3, 'qexp_display': 'q-\\beta _{6}q^{2}+(\\beta _{6}+\\beta _{8})q^{3}+(-\\beta _{2}+\\beta _{4}+\\cdots)q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 6, 'rm_discs': [], 'sato_tate_group': '1.2.3.c3', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '143.2.e', 'trace_display': [0, -1, -12, 3], 'trace_hash': 347504996947399329, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '10.621', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '461.922', 'prec': 24}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '38863.242', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.003', 'prec': 17}, 'traces': [12, 0, -1, -8, -12, 12, 3, 6, -7, 3, 6, -34, -4, 24, -4, -8, -2, 12, 10, 15, -24, 0, -3, 14, -12, -3, 20, 16, -3, -19, -10, -1, 1, 10, 13, -20, 25, -54, -12, -16, 24, -13, 8, -16, 27, 18, -20, 28, 1, -26, -34, -39, 20, 47, -6, -15, 0, 6, -4, 122, 21, 5, 6, -54, -32, 24, 21, -14, -5, -62, -3, -50, -26, 38, 23, 8, 6, 36, -8, 44, -34, 33, -16, 47, -13, 22, 51, 3, -9, -140, -19, 30, -21, -10, -27, 38, 15, 21, -14, -9, 36, -36, 40, -45, 4, 51, -25, 3, -56, -3, -3, 102, 7, -8, 34, 24, -26, -26, 10, -63, -6, 10, -17, 3, -6, -91, -30, -2, 30, -63, 0, -17, 19, -3, 64, 33, 9, 72, 38, 12, 19, 26, -5, 18, 5, 5, -53, -100, 21, 17, -70, 0, 70, 12, 14, -75, -6, -54, -36, 36, 28, 15, 21, -32, 4, -73, 14, -130, -18, 96, 15, 59, 5, 86, -47, 8, -34, -78, -12, 59, 2, 6, 2, 56, -47, -30, -4, 9, 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mf_hecke_nf • Show schema
Hide schema
{'an': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 0, 0, 0, 0, 0, -1, 0, 0, 0, 0, 0], [0, 0, 0, 0, 0, 0, 1, 0, 1, 0, 0, 0], [0, 0, -1, 0, 1, 2, 1, 0, 0, 0, -1, 0], [-1, 0, 0, 0, 0, 0, 0, -1, 0, 0, 0, 0], [0, 0, 1, 0, -1, -3, -1, 0, 0, 0, 0, -1], [0, -1, 0, 0, -1, -1, 0, -1, 0, 0, 0, 0], [1, 0, 1, -1, 0, 0, 0, 0, 0, 0, 0, -1], [0, -1, 0, 0, 1, 2, 0, -1, 0, 0, 1, 1], [1, -1, 0, -1, 0, 1, 1, 0, 0, 0, 0, 0], [1, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0], [-3, 0, -2, 0, 0, 0, 0, -2, -1, 0, -1, 0], [0, 0, 0, 0, 0, 1, 0, 1, 1, 0, 0, 1], [2, 0, -1, -1, 0, 0, 0, 1, 0, 1, 0, -1], [-1, 0, 0, 1, -1, -2, -2, 0, -2, -1, 0, 0], [-2, 2, 0, 0, 1, -1, 0, 0, -1, 1, 0, 0], [0, 1, -1, 0, 0, 0, 1, 1, 0, 0, -1, -1], [2, 0, 2, 0, 0, 0, 0, 3, 3, -1, 3, 0], [0, 1, 1, 0, 0, -1, -1, 1, 0, 0, -1, 1], [0, 1, 2, 0, -1, -4, -2, 1, 0, 0, 3, -1], [-2, 0, 0, 2, 0, 0, 0, 1, 0, -2, 0, 2], [0, 0, 1, 0, 0, 0, -1, 0, 0, 0, 0, 0], [0, 2, 0, -1, 0, 0, 1, 0, 0, 0, 0, 0], [3, -2, 0, -1, 0, 3, 3, 0, 1, 0, 0, 0], [-1, 0, 1, 0, 0, 0, 0, 2, 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4], [7, -7, 0, 2, 1, 8, -10, 0, -2, 1, 0, 0], [-3, 0, -1, 10, 0, 0, 0, -2, 4, -4, 4, 10], [10, 2, 0, 6, -13, -3, -3, 0, -11, -13, 0, 0], [0, 14, 5, 0, 4, 17, -5, 14, 0, 0, -2, 4], [12, 0, 6, 0, 0, 0, 0, -9, -2, -1, -2, 0], [10, -5, 0, 2, 9, 19, 0, 0, 1, 9, 0, 0], [0, 2, 11, 0, -1, 0, -11, 2, 0, 0, 10, -4], [-28, 0, 3, 2, 0, 0, 0, -10, -4, 5, -4, 2], [-10, 0, -5, 8, 0, 0, 0, -4, -2, 13, -2, 8], [14, 0, 5, 1, 0, 0, 0, 0, 0, 5, 0, 1], [-21, 0, 8, 3, 0, 0, 0, -10, 4, 4, 4, 3], [0, 3, -8, 0, 2, -14, 8, 3, 0, 0, -5, 0], [6, 12, 0, -2, 9, 15, 2, 0, -1, 9, 0, 0], [-9, 0, 0, -1, 0, 0, 0, -2, -12, 10, -12, -1], [-3, -10, 0, 2, 6, 3, -1, 0, 4, 6, 0, 0], [-13, -10, 0, 4, 0, -13, 2, 0, -1, 0, 0, 0], [-5, 0, -6, 5, 0, 0, 0, 2, -8, 3, -8, 5], [0, -18, -10, 0, 1, -1, 10, -18, 0, 0, 1, -5], [0, 10, -7, 0, 4, 1, 7, 10, 0, 0, 6, -1], [25, 0, 3, -2, 0, 0, 0, -8, -3, 2, -3, -2], [4, 0, 14, 4, 0, 0, 0, 2, 12, 2, 12, 4], [19, -2, 0, -2, 4, 23, 1, 0, -10, 4, 0, 0], [0, -6, -2, 0, -12, -9, 2, -6, 0, 0, 2, 1], [9, 0, -3, 1, 0, 0, 0, -1, 17, -10, 17, 1], [0, -2, -3, 0, 5, -6, 3, -2, 0, 0, 4, -10], [6, -5, 0, -1, 0, 6, -2, 0, -8, 0, 0, 0], [21, 0, 1, -2, 0, 0, 0, 2, 4, -6, 4, -2], [13, 12, 0, 0, -4, 9, -10, 0, -1, -4, 0, 0], [0, 3, -5, 0, 4, 9, 5, 3, 0, 0, 5, 8]], 'char_orbit_index': 5, 'field_poly': [144, 48, 280, -64, 380, -50, 175, -13, 59, -2, 9, 0, 1], 'hecke_orbit_code': 9007474166202511, 'hecke_ring_character_values': [[79, [1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]], [67, [0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 321804478, 3861653736, 3861653736, 3861653736, 1287217912, 1287217912, 3861653736, 1287217912, 3861653736, 3861653736], 'hecke_ring_inverse_denominators': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 0, -1, 0, 0, 3, 1, 0, 0, 0, 0, 0], [1, 0, 0, -1, 0, 0, 0, 4, 0, 0, 0, -1], [-12, 0, 0, 0, -1, -13, -7, 0, -1, -1, 0, 0], [0, -18, -1, 0, 0, 8, 1, -18, 0, 0, -2, 7], [55, 0, 41, -1, 0, 0, 0, 0, 9, 9, 9, -1], [-50, 86, 0, 41, -1, -51, -12, 0, -19, -1, 0, 0], [0, -2, -228, 0, 59, 330, 228, -2, 0, 0, -61, 12], [293, 0, 99, -228, 0, 0, 0, 426, 132, 14, 132, -228], [-1391, 32, 0, 99, -346, -1737, -1242, 0, -374, -346, 0, 0], [0, -2160, -703, 0, 127, 1811, 703, -2160, 0, 0, -819, 1242]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], [-736079934, -19608912, 26061228, -157945465, 59215674, -68042765, 55816400, -25150864, 8605189, -3549502, 1209797, -433477], [5403214872, -14013942892, 8285100052, -3200910050, 3156182165, -896911294, 1222140490, 134283553, 178582811, 26020485, 23332617, 6513113], [6598596768, 3755120972, 22370540164, -801817694, 15007459715, 1240962365, 5746960873, 21141184, 964117505, 28665066, 107212017, -7065514], [792512880, -1569012700, 7063924276, -3180734450, 3074872625, -1347413182, 1128351970, -467890835, 173491463, -66838335, 19111125, -8004451], [-3736832616, 1490577052, -5672461452, 2548952590, -2838009929, 1075242122, -905086370, 367287379, -139070707, 52640327, -14271937, 6270543], [384213648, 392242176, 224077860, 2183879804, -46347690, 891550025, 17788581, 341431369, 1457258, 52494187, 1733908, 6370375], [5595887088, -11400311692, 8685938968, -2700205100, 3277228427, -94460776, 1155926710, 773028499, 156404459, 156505095, 24694089, 26508257], [3212162936, -1086587424, -1255268076, -2892144582, -840492498, -2070071595, -854883141, -808207929, -151808712, -140572891, -26880018, -15688761], [2349022944, 16255017388, -6046044724, 22493758034, -4054671365, 11213080081, -1189783075, 3481751012, -169452311, 529245270, -7877727, 52748602], [3069002640, 18720849004, -5596165732, 25545813962, -3712354445, 11595511594, -1008677518, 3962892875, -161095715, 603909759, -2525721, 69931387]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 12, 'label': '143.2.e.c', 'level': 143, 'maxp': 997, 'weight': 2}
-
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{'Nk2': 572, 'analytic_conductor': 1.1418607489043096, 'char_conductor': 13, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 5, 'char_orbit_label': 'e', 'char_order': 3, 'char_parity': 1, 'char_values': [143, 3, [79, 67], [3, 2]], 'conrey_index': 100, 'cusp_dim': 24, 'dim': 24, 'eis_dim': 8, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 274911461519, 'hecke_orbit_dims': [6, 6, 12], 'label': '143.2.e', 'level': 143, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [11, 13], 'level_radical': 143, 'mf_dim': 32, 'mf_new_dim': 24, 'num_forms': 3, 'prim_orbit_index': 3, 'relative_dim': 12, 'sturm_bound': 28, 'trace_bound': 2, 'trace_display': [-2, -2, -8, -2], 'traces': [24, -2, -2, -12, -8, 6, -2, 0, -14, 6, 0, -4, -10, 8, -16, -8, 8, 28, 2, 14, -20, -2, -6, 12, 8, 2, 16, -2, 4, -4, 4, -22, 0, -4, -16, -20, 10, 20, 16, -76, 20, 2, 18, -8, 14, 38, -48, 8, -2, -26, -28, 22, 8, 32, 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mf_twists_nf • Show schema
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id: 119356
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 5, 'source_dim': 12, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '143.2.e.c', 'source_level': 143, 'target_char_orbit': 5, 'target_dim': 12, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '143.2.e.c', 'target_level': 143, 'twist_class_label': '143.2.e.c', 'twist_class_level': 143, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 119357
{'conductor': 13, 'degree': 2, 'multiplicity': 1, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 5, 'source_dim': 12, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '143.2.e.c', 'source_level': 143, 'target_char_orbit': 5, 'target_dim': 12, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '143.2.e.c', 'target_level': 143, 'twist_class_label': '143.2.e.c', 'twist_class_level': 143, 'twisting_char_label': '13.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 119358
{'conductor': 13, 'degree': 2, 'multiplicity': 1, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 5, 'source_dim': 12, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '143.2.e.c', 'source_level': 143, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '1859.2.a.k', 'target_level': 1859, 'twist_class_label': '143.2.e.c', 'twist_class_level': 143, 'twisting_char_label': '13.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 119359
{'conductor': 13, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 5, 'source_dim': 12, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '143.2.e.c', 'source_level': 143, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 12, 'target_is_minimal': False, 'target_label': '1859.2.a.l', 'target_level': 1859, 'twist_class_label': '143.2.e.c', 'twist_class_level': 143, 'twisting_char_label': '13.e', 'twisting_char_orbit': 5, 'weight': 2}
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mf_hecke_charpolys • Show schema
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id: 381400
{'charpoly_factorization': [[[9, 15, 97, -114, 551, -76, 235, -15, 76, -2, 10, 0, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 2}
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id: 381401
{'charpoly_factorization': [[[4, -28, 144, -336, 602, -516, 379, 18, 125, 2, 13, 1, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 3}
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id: 381402
{'charpoly_factorization': [[[-1, 13, -14, -15, 6, 6, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 5}
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id: 381403
{'charpoly_factorization': [[[14884, 6344, 12708, 2324, 6176, 916, 1641, 8, 255, -6, 25, -3, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 7}
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id: 381404
{'charpoly_factorization': [[[1, -1, 1], 6]], 'hecke_orbit_code': 9007474166202511, 'p': 11}
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id: 381405
{'charpoly_factorization': [[[4826809, 1485172, 485537, 30758, -2028, -14352, -4629, -1104, -12, 14, 17, 4, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 13}
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id: 381406
{'charpoly_factorization': [[[19321, 26549, 72621, -53274, 60391, -16646, 9113, -789, 922, -42, 38, 2, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 17}
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id: 381407
{'charpoly_factorization': [[[91204, 312268, 1081840, 84016, 217220, -6730, 33955, -2093, 2149, -332, 109, -10, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 19}
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id: 381408
{'charpoly_factorization': [[[350464, -1027712, 2478528, -1551584, 824328, -206216, 57241, -6320, 2277, -138, 65, 3, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 23}
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id: 381409
{'charpoly_factorization': [[[395651881, -10502448, 73875484, -5883454, 11287750, -655517, 463643, 3150, 12767, 16, 135, 3, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 29}
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id: 381410
{'charpoly_factorization': [[[120, -380, 350, -57, -31, 5, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 31}
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id: 381411
{'charpoly_factorization': [[[26739241, -48317824, 65126746, -39248058, 18557332, -3507303, 984859, -190900, 37291, -4562, 449, -25, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 37}
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id: 381412
{'charpoly_factorization': [[[41306329, -43157305, 34538091, -15075040, 5981103, -1772782, 546375, -129431, 27206, -3738, 394, -24, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 41}
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id: 381413
{'charpoly_factorization': [[[2096704, -3284064, 4353216, -2133192, 1061192, -37918, 103711, -6819, 3775, -274, 107, -8, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 43}
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id: 381414
{'charpoly_factorization': [[[-2, 0, 164, -183, -15, 10, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 47}
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id: 381415
{'charpoly_factorization': [[[121, 1177, -4650, 1997, -156, -10, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 53}
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id: 381416
{'charpoly_factorization': [[[338486404, -229901408, 262711232, 55119508, 36666586, 933768, 996189, 36041, 18285, 342, 165, 4, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 59}
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id: 381417
{'charpoly_factorization': [[[429025, -2128750, 9900950, -3600830, 1904170, -676815, 271429, -74162, 16643, -2538, 297, -21, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 61}
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id: 381418
{'charpoly_factorization': [[[8868484, -9726148, 17045632, 4666976, 5585238, -286052, 291599, -56476, 19189, -2756, 347, -21, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 67}
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id: 381419
{'charpoly_factorization': [[[10252777536, -2614429920, 2239178080, 216496168, 237161288, -405518, 4774109, 180432, 61187, 1006, 281, 3, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 71}
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id: 381420
{'charpoly_factorization': [[[296, -196, -254, 5, 49, 13, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 73}
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id: 381421
{'charpoly_factorization': [[[-1572016, 36648, 48776, -1034, -408, 4, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 79}
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id: 381422
{'charpoly_factorization': [[[-12114, -11794, 7360, -397, -177, 8, 1], 2]], 'hecke_orbit_code': 9007474166202511, 'p': 83}
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id: 381423
{'charpoly_factorization': [[[420375876496, 187252710112, 72254309880, 9765827320, 1577010620, 131648330, 18023625, 1192372, 123669, 4446, 409, 9, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 89}
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id: 381424
{'charpoly_factorization': [[[58186384, 117776320, 309257720, -96281304, 131992464, 20584850, 11787855, -562037, 108364, -2177, 492, -15, 1], 1]], 'hecke_orbit_code': 9007474166202511, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 5, 'hecke_orbit': 3, 'label': '143.2.e.c', 'level': 143, 'portrait': 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', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 117934000
{'hecke_orbit_code': 9007474166202511, 'n': 1, 'trace_an': 12}
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id: 117934001
{'hecke_orbit_code': 9007474166202511, 'n': 2, 'trace_an': 0}
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id: 117934002
{'hecke_orbit_code': 9007474166202511, 'n': 3, 'trace_an': -1}
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id: 117934003
{'hecke_orbit_code': 9007474166202511, 'n': 4, 'trace_an': -8}
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id: 117934004
{'hecke_orbit_code': 9007474166202511, 'n': 5, 'trace_an': -12}
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id: 117934005
{'hecke_orbit_code': 9007474166202511, 'n': 6, 'trace_an': 12}
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id: 117934006
{'hecke_orbit_code': 9007474166202511, 'n': 7, 'trace_an': 3}
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id: 117934007
{'hecke_orbit_code': 9007474166202511, 'n': 8, 'trace_an': 6}
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id: 117934008
{'hecke_orbit_code': 9007474166202511, 'n': 9, 'trace_an': -7}
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id: 117934009
{'hecke_orbit_code': 9007474166202511, 'n': 10, 'trace_an': 3}
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id: 117934990
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id: 117934996
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id: 117934998
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id: 117934999
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