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mf_newforms • Show schema
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{'Nk2': 532, 'analytic_conductor': 1.062010346883029, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[7, -1], [19, 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': [133, 1, [115, 78], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'dim': 2, 'field_disc': 5, 'field_disc_factorization': [[5, 1]], 'field_poly': [-1, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': True, 'field_poly_root_of_unity': 10, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[2, [-1, -1, 1]]], 'hecke_orbit': 3, 'hecke_orbit_code': 9007199288295557, 'hecke_ring_generator_nbound': 2, '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': True, 'is_maximal': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '133.2.a.c', 'level': 133, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [7, 19], 'level_radical': 133, 'minimal_twist': '133.2.a.c', 'nf_label': '2.2.5.1', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta q^{2}+(2-\\beta )q^{3}+(-1+\\beta )q^{4}+q^{5}+\\cdots', 'related_objects': ['Genus2Curve/Q/17689/e'], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '133.2.a', 'trace_display': [1, 3, 2, 2], 'trace_hash': 230656200550279686, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.039', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.869', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.187', 'prec': 17}, {'__RealLiteral__': 0, 'data': '8.661', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.063', 'prec': 17}, {'__RealLiteral__': 0, 'data': '56.617', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.005', 'prec': 17}, 'traces': [2, 1, 3, -1, 2, -1, 2, 0, 1, 1, -1, -4, -2, 1, 3, -3, 1, -7, -2, -1, 3, 2, -2, 5, -8, -1, 0, -1, 5, -1, -1, -9, -4, 8, 2, -8, -14, -1, -3, 0, 9, -1, 8, 3, 1, -11, 6, 3, 2, -4, -6, 1, 3, -5, -1, 0, -3, 0, 20, -4, -6, 22, 1, 4, -2, 3, 11, 7, 7, 1, 4, 15, -7, 3, -12, 1, -1, 1, 0, -3, 2, -8, 13, -4, 1, 14, 10, -5, 10, -7, -2, -9, -24, 13, -2, -16, 6, 1, -8, 4, -16, 7, -12, 0, 3, 9, 16, -5, -20, 2, -31, -3, -7, 1, -2, -5, -1, 5, 1, 5, -19, -23, 26, 23, -18, -7, 6, 25, 2, -1, 9, 7, -2, -12, 0, -15, -4, -9, -10, -1, -1, 17, 1, 21, 5, -21, 3, 17, -30, 4, 9, 0, -22, 2, -1, 4, -9, -10, -3, -9, -2, 16, -17, -17, -4, -1, 6, 5, -24, 8, -1, 6, 38, -5, -8, -6, 35, 0, 5, -8, -21, -1, 11, 20, -14, 23, 7, 7, 0, -1, -1, 1, 23, 13, -3, -1, -19, 1, 30, 0, 34, 17, 5, 13, 9, -21, 29, 3, 1, -1, 19, 6, 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mf_hecke_nf • Show schema
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{'an': [[1, 0], [0, 1], [2, -1], [-1, 1], [1, 0], [-1, 1], [1, 0], [1, -2], [2, -3], [0, 1], [-1, 1], [-3, 2], [-1, 0], [0, 1], [2, -1], [0, -3], [-1, 3], [-3, -1], [-1, 0], [-1, 1], [2, -1], [1, 0], [1, -4], [4, -3], [-4, 0], [0, -1], [1, -2], [-1, 1], [3, -1], [-1, 1], [-5, 9], [-5, 1], [-3, 2], [3, 2], [1, 0], [-5, 2], [-9, 4], [0, -1], [-2, 1], [1, -2], [7, -5], [-1, 1], [2, 4], [2, -1], [2, -3], [-4, -3], [1, 4], [3, -3], [1, 0], [0, -4], [-5, 4], [1, -1], [0, 3], [-2, -1], [-1, 1], [1, -2], [-2, 1], [-1, 2], [11, -2], [-3, 2], [1, -8], [9, 4], [2, -3], [1, 2], [-1, 0], [2, -1], [9, -7], [4, -1], [6, -5], [0, 1], [-1, 6], [8, -1], [0, -7], [4, -5], [-8, 4], [1, -1], [-1, 1], [1, -1], [2, -4], [0, -3], [-2, 6], [-5, 2], [8, -3], [-3, 2], [-1, 3], [4, 6], [7, -4], [-3, 1], [6, -2], [-3, -1], [-1, 0], [-5, 1], [-19, 14], [4, 5], [-1, 0], [-11, 6], [1, 4], [0, 1], [-5, 2], [4, -4]], 'ap': [[0, 1], [2, -1], [1, 0], [1, 0], [-1, 1], [-1, 0], [-1, 3], [-1, 0], [1, -4], [3, -1], [-5, 9], [-9, 4], [7, -5], [2, 4], [1, 4], [0, 3], [11, -2], [1, -8], [9, -7], [-1, 6], [0, -7], [2, -4], [8, -3], [6, -2], [1, 4], [-13, 10], [-3, -6], [9, -2], [-9, -2], [4, -15], [6, -6], [9, -9], [-6, 8], [-3, -4], [-17, 4], [11, -13], [-1, -7], [-14, 11], [1, 4], [18, 2], [-7, 19], [-13, 5], [6, -13], [9, 5], [-14, 9], [13, 4], [6, 7], [-5, -12], [11, 9], [10, 0], [1, -9], [-25, 0], [0, 14], [17, -15], [2, 7], [2, 9], [8, -21], [-11, -9], [12, -18], [-21, 6], [24, -5], [23, 2], [1, 19], [7, -25], [-12, 22], [2, 12], [6, -3], [11, -11], [16, -11], [2, 21], [-11, 15], [-17, 9], [-13, 2], [16, 1], [-15, 0], [-9, 6], [-23, -9], [-6, -2], [-11, 21], [14, -23], [3, 4], [23, -12], [-26, -4], [13, -18], [-16, 12], [14, 5], [-12, -1], [18, 5], [28, 3], [-19, 26], [-12, -5], [3, -11], [-13, 2], [20, 4], [-28, 1], [0, 8], [-10, 0], [-3, 10], [-13, -16], [-26, 16], [-14, -1], [-19, -11], [13, 2], [1, -12], [5, 14], [-22, -15], [38, 0], [-11, 10], [-2, -21], [20, 9], [-13, 2], [6, 11], [-41, 3], [2, 1], [17, -10], [19, 11], [11, -14], [-3, 12], [-3, -26], [-1, 7], [2, 0], [-12, 17], [-20, 31], [47, -6], [-28, 30], [-12, 8], [21, 18], [-12, -16], [-13, 22], [8, 12], [27, -4], [31, -14], [14, -9], [-2, 0], [25, 4], [-4, -12], [24, -30], [4, -32], [37, -3], [-11, 2], [-38, 0], [20, -16], [0, 18], [39, -2], [-4, 8], [-40, 20], [36, -9], [-17, -15], [-3, 11], [10, -17], [-14, 34], [2, 5], [7, 4], [-11, 8], [5, -4], [22, 0], [-23, 26], [-42, 9], [-5, -29], [-22, 28], [36, -1], [-13, 19], [3, -25], [17, -10], [24, -22], [29, -30], [12, 10], [8, -25]], 'char_orbit_index': 1, 'field_poly': [-1, -1, 1], 'hecke_orbit_code': 9007199288295557, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '133.2.a.c', 'level': 133, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'ALdims': [2, 3, 2, 2], 'ALdims_eis_new': [0, 0, 0, 0], 'ALdims_eis_old': [0, 1, 1, 1], 'ALdims_old': [0, 1, 0, 1], 'Nk2': 532, 'analytic_conductor': 1.062010346883029, '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': [133, 1, [115, 78], [1, 1]], 'conrey_index': 1, 'cusp_dim': 11, 'dim': 9, 'eis_dim': 3, 'eis_new_dim': 0, 'hecke_cutter_primes': [2], 'hecke_orbit_code': 33554565, 'hecke_orbit_dims': [2, 2, 2, 3], 'label': '133.2.a', 'level': 133, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [7, 19], 'level_radical': 133, 'mf_dim': 14, 'mf_new_dim': 9, 'num_forms': 4, 'plus_dim': 4, 'prim_orbit_index': 1, 'relative_dim': 9, 'sturm_bound': 26, 'trace_bound': 2, 'trace_display': [-1, 0, -6, -1], 'traces': [9, -1, 0, 11, -6, 0, -1, -9, 9, 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mf_twists_nf • Show schema
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id: 114078
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '133.2.a.c', 'target_level': 133, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 114079
{'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 10, 'target_is_minimal': False, 'target_label': '931.2.a.j', 'target_level': 931, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114080
{'conductor': 7, 'degree': 2, 'multiplicity': 2, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 6, 'target_dim': 4, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '931.2.f.d', 'target_level': 931, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '7.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 114081
{'conductor': 7, 'degree': 2, 'multiplicity': 2, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 6, 'target_dim': 4, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '931.2.f.e', 'target_level': 931, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '7.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 114082
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '1197.2.a.g', 'target_level': 1197, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114083
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '2128.2.a.c', 'target_level': 2128, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114084
{'conductor': 19, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '2527.2.a.a', 'target_level': 2527, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '19.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114085
{'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 13, 'target_is_minimal': False, 'target_label': '3325.2.a.m', 'target_level': 3325, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114086
{'conductor': 21, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 23, 'target_is_minimal': False, 'target_label': '8379.2.a.w', 'target_level': 8379, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '21.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 114087
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 6, 'target_is_minimal': False, 'target_label': '8512.2.a.f', 'target_level': 8512, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 114088
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 3, 'source_is_minimal': True, 'source_label': '133.2.a.c', 'source_level': 133, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 28, 'target_is_minimal': False, 'target_label': '8512.2.a.bb', 'target_level': 8512, 'twist_class_label': '133.2.a.c', 'twist_class_level': 133, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 366975
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 2}
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id: 366976
{'charpoly_factorization': [[[1, -3, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 3}
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id: 366977
{'charpoly_factorization': [[[-1, 1], 2]], 'hecke_orbit_code': 9007199288295557, 'p': 5}
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id: 366978
{'charpoly_factorization': [[[-1, 1], 2]], 'hecke_orbit_code': 9007199288295557, 'p': 7}
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id: 366979
{'charpoly_factorization': [[[-1, 1, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 11}
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id: 366980
{'charpoly_factorization': [[[1, 1], 2]], 'hecke_orbit_code': 9007199288295557, 'p': 13}
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id: 366981
{'charpoly_factorization': [[[-11, -1, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 17}
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id: 366982
{'charpoly_factorization': [[[1, 1], 2]], 'hecke_orbit_code': 9007199288295557, 'p': 19}
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id: 366983
{'charpoly_factorization': [[[-19, 2, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 23}
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id: 366984
{'charpoly_factorization': [[[5, -5, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 29}
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id: 366985
{'charpoly_factorization': [[[-101, 1, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 31}
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id: 366986
{'charpoly_factorization': [[[29, 14, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 37}
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id: 366987
{'charpoly_factorization': [[[-11, -9, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 41}
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id: 366988
{'charpoly_factorization': [[[-4, -8, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 43}
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id: 366989
{'charpoly_factorization': [[[-11, -6, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 47}
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id: 366990
{'charpoly_factorization': [[[-9, -3, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 53}
-
id: 366991
{'charpoly_factorization': [[[95, -20, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 59}
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id: 366992
{'charpoly_factorization': [[[-71, 6, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 61}
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id: 366993
{'charpoly_factorization': [[[-31, -11, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 67}
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id: 366994
{'charpoly_factorization': [[[-41, -4, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 71}
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id: 366995
{'charpoly_factorization': [[[-49, 7, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 73}
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id: 366996
{'charpoly_factorization': [[[-20, 0, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 79}
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id: 366997
{'charpoly_factorization': [[[31, -13, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 83}
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id: 366998
{'charpoly_factorization': [[[20, -10, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 89}
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id: 366999
{'charpoly_factorization': [[[-11, -6, 1], 1]], 'hecke_orbit_code': 9007199288295557, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 1, 'hecke_orbit': 3, 'label': '133.2.a.c', 'level': 133, 'portrait': 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', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 26015923
{'hecke_orbit_code': 9007199288295557, 'n': 1, 'trace_an': 2}
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id: 26015924
{'hecke_orbit_code': 9007199288295557, 'n': 2, 'trace_an': 1}
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id: 26015925
{'hecke_orbit_code': 9007199288295557, 'n': 3, 'trace_an': 3}
-
id: 26015926
{'hecke_orbit_code': 9007199288295557, 'n': 4, 'trace_an': -1}
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id: 26015927
{'hecke_orbit_code': 9007199288295557, 'n': 5, 'trace_an': 2}
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id: 26015928
{'hecke_orbit_code': 9007199288295557, 'n': 6, 'trace_an': -1}
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id: 26015929
{'hecke_orbit_code': 9007199288295557, 'n': 7, 'trace_an': 2}
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id: 26015930
{'hecke_orbit_code': 9007199288295557, 'n': 8, 'trace_an': 0}
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id: 26015931
{'hecke_orbit_code': 9007199288295557, 'n': 9, 'trace_an': 1}
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id: 26015932
{'hecke_orbit_code': 9007199288295557, 'n': 10, 'trace_an': 1}
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id: 26015933
{'hecke_orbit_code': 9007199288295557, 'n': 11, 'trace_an': -1}
-
id: 26015934
{'hecke_orbit_code': 9007199288295557, 'n': 12, 'trace_an': -4}
-
id: 26015935
{'hecke_orbit_code': 9007199288295557, 'n': 13, 'trace_an': -2}
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id: 26015936
{'hecke_orbit_code': 9007199288295557, 'n': 14, 'trace_an': 1}
-
id: 26015937
{'hecke_orbit_code': 9007199288295557, 'n': 15, 'trace_an': 3}
-
id: 26015938
{'hecke_orbit_code': 9007199288295557, 'n': 16, 'trace_an': -3}
-
id: 26015939
{'hecke_orbit_code': 9007199288295557, 'n': 17, 'trace_an': 1}
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id: 26015940
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