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mf_newforms • Show schema
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{'Nk2': 2667, 'analytic_conductor': 1.3310063886922174, 'analytic_rank': 0, 'analytic_rank_proved': True, 'artin_degree': 8, 'artin_field': [52, 14, -13, -2, 1], 'artin_field_label': '4.0.8001.1', 'artin_image': '8.3', 'char_conductor': 2667, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [2667, 2, [890, 1144, 2416], [1, 1, 1]], 'cm_discs': [-3, -2667], 'conrey_index': 2666, 'dim': 1, 'embedded_related_objects': [['ArtinRepresentation/2.3_7_127.4t3.3c1']], '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, 'has_non_self_twist': 0, 'hecke_cutters': [[97, [-2, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 68736256619, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 4, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 3, 2, -1, 2, -3], [1, 1, 2667, 2, -1, 2, -2667], [1, 1, 889, 4, 1, 2, 889]], 'is_cm': True, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': True, 'is_self_dual': True, 'is_self_twist': True, 'is_twist_minimal': True, 'label': '2667.1.b.a', 'level': 2667, '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': [3, 7, 127], 'level_radical': 2667, 'minimal_twist': '2667.1.b.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 2, 'projective_field': [49284, 222, 223, -1, 1], 'projective_field_label': '4.0.7112889.4', 'projective_image': 'D2', 'projective_image_type': 'Dn', 'qexp_display': 'q-q^{3}+q^{4}+q^{7}+q^{9}-q^{12}+q^{16}+\\cdots', 'related_objects': ['ArtinRepresentation/2.3_7_127.4t3.3'], 'relative_dim': 1, 'rm_discs': [889], 'self_twist_discs': [-3, -2667, 889], 'self_twist_type': 3, 'space_label': '2667.1.b', 'trace_display': [0, -1, 0, 1], 'trace_hash': 1630128872591483106, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.007', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.015', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.030', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.050', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.124', 'prec': 17}, {'__RealLiteral__': 0, 'data': '16.190', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.744', 'prec': 17}, 'traces': [1, 0, -1, 1, 0, 0, 1, 0, 1, 0, 0, -1, 0, 0, 0, 1, 0, 0, 0, 0, -1, 0, 0, 0, 1, 0, -1, 1, 0, 0, 0, 0, 0, 0, 0, 1, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, 0, 0, 0, -2, 0, 1, 0, 0, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, -1, 0, 0, 2, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 1, 0, 0, -1, -2, 0, 0, 0, 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mf_hecke_nf • Show schema
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{'an': [[1], [0], [-1], [1], [0], [0], [1], [0], [1], [0], [0], [-1], [0], [0], [0], [1], [0], [0], [0], [0], [-1], [0], [0], [0], [1], [0], [-1], [1], [0], [0], [0], [0], [0], [0], [0], [1], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-1], [1], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [1], [1], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-1], [0], [0], [0], [-2], [0], [1], [0], [0], [-1], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [1]], 'ap': [[0], [-1], [0], [1], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [2], [0], [0], [0], [0], [0], [-1], [0], [0], [2], [0], [0], [0], [-2], [0], [0], [0], [2], [0], [0], [0], [0], [-2], [-2], [0], [-2], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [2], [0], [-2], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [-2], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [2], [0], [2], [0], [2], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [2], [0], [2], [0], [-2], [0], [2], [0], [2], [0], [-2], [0], [2], [0], [-2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [2], [0], [0], [2], [0], [-2], [-2], [0], [-2], [0], [0], [2], [2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [2], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [-2], [0], [-2], [0], [2], [0], [0], [0], [0], [2], [0], [-2], [0], [0], [2], [0], [0], [0], [2], [0], [0], [-2], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [2], [0], [0], [2], [0], [-2], [0], [2], [0], [2], [2], [0], [2], [0], [0], [0], [0], [0], [-2], [2], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [0], [2]], 'char_orbit_index': 2, 'field_poly': [0, 1], 'hecke_orbit_code': 68736256619, 'hecke_ring_character_values': [[890, [-1]], [1144, [-1]], [2416, [-1]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '2667.1.b.a', 'level': 2667, 'maxp': 1999, 'weight': 1}
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mf_newspaces • Show schema
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{'Nk2': 2667, 'a4_dim': 0, 'a5_dim': 0, 'analytic_conductor': 1.3310063886922174, 'char_conductor': 2667, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [2667, 2, [890, 1144, 2416], [1, 1, 1]], 'conrey_index': 2666, 'cusp_dim': 2, 'dihedral_dim': 2, 'dim': 2, 'eis_dim': 4, 'eis_new_dim': 4, 'hecke_orbit_code': 68736256619, 'hecke_orbit_dims': [1, 1], 'label': '2667.1.b', 'level': 2667, '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': [3, 7, 127], 'level_radical': 2667, 'mf_dim': 6, 'mf_new_dim': 6, 'num_forms': 2, 'prim_orbit_index': 2, 'relative_dim': 2, 's4_dim': 0, 'sturm_bound': 341, 'trace_bound': 3, 'trace_display': [0, 0, 0, 0], 'traces': [2, 0, 0, 2, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, -2, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 2, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 4, 0, 0, 2, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, -4, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -4, 0, -4, 0, 0, 0, -4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0], 'weight': 1, 'weight_parity': -1}
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mf_twists_nf • Show schema
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id: 981941
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '2667.1.b.a', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 1}
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id: 981942
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -3, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '2667.1.b.a', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 981943
{'conductor': 889, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 889, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '2667.1.b.a', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '889.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 981944
{'conductor': 2667, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -2667, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '2667.1.b.a', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '2667.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 981945
{'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '2667.1.b.b', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 981946
{'conductor': 21, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '2667.1.b.b', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '21.c', 'twisting_char_orbit': 3, 'weight': 1}
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id: 981947
{'conductor': 127, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '2667.1.b.b', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '127.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 981948
{'conductor': 381, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '2667.1.b.a', 'source_level': 2667, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '2667.1.b.b', 'target_level': 2667, 'twist_class_label': '2667.1.b.a', 'twist_class_level': 2667, 'twisting_char_label': '381.c', 'twisting_char_orbit': 3, 'weight': 1}
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mf_hecke_charpolys • Show schema
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id: 2785200
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 2}
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id: 2785201
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 3}
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id: 2785202
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 5}
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id: 2785203
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 7}
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id: 2785204
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 11}
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id: 2785205
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 13}
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id: 2785206
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 17}
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id: 2785207
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 19}
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id: 2785208
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 23}
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id: 2785209
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 29}
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id: 2785210
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 31}
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id: 2785211
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 37}
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id: 2785212
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 41}
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id: 2785213
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 43}
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id: 2785214
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 47}
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id: 2785215
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 53}
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id: 2785216
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 59}
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id: 2785217
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 61}
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id: 2785218
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 67}
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id: 2785219
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 71}
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id: 2785220
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 73}
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id: 2785221
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 79}
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id: 2785222
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 83}
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id: 2785223
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 89}
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id: 2785224
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 68736256619, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 2, 'hecke_orbit': 1, 'label': '2667.1.b.a', 'level': 2667, 'portrait': 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', 'weight': 1}
-
mf_hecke_traces • Show schema
Hide schema
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id: 4372873
{'hecke_orbit_code': 68736256619, 'n': 1, 'trace_an': 1}
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id: 4372874
{'hecke_orbit_code': 68736256619, 'n': 2, 'trace_an': 0}
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id: 4372875
{'hecke_orbit_code': 68736256619, 'n': 3, 'trace_an': -1}
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id: 4372876
{'hecke_orbit_code': 68736256619, 'n': 4, 'trace_an': 1}
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id: 4372877
{'hecke_orbit_code': 68736256619, 'n': 5, 'trace_an': 0}
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id: 4372878
{'hecke_orbit_code': 68736256619, 'n': 6, 'trace_an': 0}
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id: 4372879
{'hecke_orbit_code': 68736256619, 'n': 7, 'trace_an': 1}
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id: 4372880
{'hecke_orbit_code': 68736256619, 'n': 8, 'trace_an': 0}
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id: 4372881
{'hecke_orbit_code': 68736256619, 'n': 9, 'trace_an': 1}
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id: 4372882
{'hecke_orbit_code': 68736256619, 'n': 10, 'trace_an': 0}
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id: 4372883
{'hecke_orbit_code': 68736256619, 'n': 11, 'trace_an': 0}
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id: 4372884
{'hecke_orbit_code': 68736256619, 'n': 12, 'trace_an': -1}
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id: 4372885
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id: 4373101
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id: 4373110
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id: 4373112
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id: 4373119
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id: 4373121
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id: 4373122
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id: 4373130
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