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mf_newforms • Show schema
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{'Nk2': 164, 'analytic_conductor': 0.08184666207181239, 'analytic_rank': 0, 'analytic_rank_proved': True, 'artin_degree': 8, 'artin_field': [2, 2, -1, -2, 1], 'artin_field_label': '4.0.656.1', 'artin_image': '8.3', 'char_conductor': 164, 'char_degree': 1, 'char_is_minimal': True, 'char_is_real': True, 'char_orbit_index': 4, 'char_orbit_label': 'd', 'char_order': 2, 'char_parity': -1, 'char_values': [164, 2, [83, 129], [1, 1]], 'cm_discs': [-4, -164], 'conrey_index': 163, 'conrey_indexes': [163], 'dim': 1, 'embedded_related_objects': [['ArtinRepresentation/2.2e2_41.4t3.2c1']], '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': [[3, [0, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 206175207588, '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, 4, 2, -1, 2, -4], [1, 1, 164, 4, -1, 2, -164], [1, 1, 41, 2, 1, 2, 41]], 'is_cm': True, 'is_polredabs': True, 'is_rm': True, 'is_self_dual': True, 'is_self_twist': True, 'is_twist_minimal': True, 'label': '164.1.d.a', 'level': 164, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 41], 'level_radical': 82, 'minimal_twist': '164.1.d.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 4, 'projective_field': [100, 0, 21, 0, 1], 'projective_field_label': '4.0.26896.1', 'projective_image': 'D2', 'projective_image_type': 'Dn', 'qexp_display': 'q+q^{2}+q^{4}-2q^{5}+q^{8}-q^{9}-2q^{10}+\\cdots', 'related_objects': ['ArtinRepresentation/2.2e2_41.4t3.2'], 'relative_dim': 1, 'rm_discs': [41], 'self_twist_discs': [-4, -164, 41], 'self_twist_type': 3, 'space_label': '164.1.d', 'trace_display': [1, 0, -2, 0], 'trace_hash': 340350220661267146, 'trace_moments': [{'__RealLiteral__': 0, 'data': '-0.008', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.971', 'prec': 17}, {'__RealLiteral__': 0, 'data': '-0.037', 'prec': 20}, {'__RealLiteral__': 0, 'data': '3.877', 'prec': 17}, {'__RealLiteral__': 0, 'data': '-0.154', 'prec': 20}, {'__RealLiteral__': 0, 'data': '15.504', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.756', 'prec': 17}, 'traces': [1, 1, 0, 1, -2, 0, 0, 1, -1, -2, 0, 0, 0, 0, 0, 1, 0, -1, 0, -2, 0, 0, 0, 0, 3, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, -1, -2, 0, 0, -2, 1, 0, 0, 0, 2, 0, 0, 0, -1, 3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, -1, -2, -2, 0, 0, 0, 0, 0, -2, 1, 1, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, -1, 0, 3, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, 0, -1, 2, 0, 0, -4, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -1, 0, -2, 0, -2, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 1, 0, 1, 0, 0, 0, 0, 1, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 4, 0, 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mf_hecke_nf • Show schema
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{'an': [[1], [1], [0], [1], [-2], [0], [0], [1], [-1], [-2], [0], [0], [0], [0], [0], [1], [0], [-1], [0], [-2], [0], [0], [0], [0], [3], [0], [0], [0], [0], [0], [0], [1], [0], [0], [0], [-1], [-2], [0], [0], [-2], [1], [0], [0], [0], [2], [0], [0], [0], [-1], [3], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [1], [0], [0], [0], [0], [0], [0], [0], [-1], [-2], [-2], [0], [0], [0], [0], [0], [-2], [1], [1], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [0], [0], [0], [-1], [0], [3]], 'ap': [[1], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [1], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [-2], [-2], [0], [0], [2], [0], [0], [2], [0], [-2], [-2], [0], [0], [0], [2], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [-2], [2], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [-2], [0], [0], [-2], [0], [0], [0], [2], [0], [0], [0], [0], [-2], [2], [0], [0], [2], [0], [0], [-2], [0], [0], [-2], [0], [2], [-2], [0], [0], [2], [2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [2], [0], [0], [0], [2], [0], [0], [0], [0], [0], [2], [0], [2], [2], [0], [0], [0], [2], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [0], [0], [2], [0], [-2], [0], [-2], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [-2], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [-2], [0], [0], [0], [0], [0], [2], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [2], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [0]], 'char_orbit_index': 4, 'field_poly': [0, 1], 'hecke_orbit_code': 206175207588, 'hecke_ring_character_values': [[83, [-1]], [129, [-1]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '164.1.d.a', 'level': 164, 'maxp': 1999, 'weight': 1}
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mf_newspaces • Show schema
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{'Nk2': 164, 'a4_dim': 0, 'a5_dim': 0, 'analytic_conductor': 0.08184666207181239, 'char_conductor': 164, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 4, 'char_orbit_label': 'd', 'char_order': 2, 'char_parity': -1, 'char_values': [164, 2, [83, 129], [1, 1]], 'conrey_index': 163, 'cusp_dim': 3, 'dihedral_dim': 3, 'dim': 3, 'eis_dim': 2, 'eis_new_dim': 2, 'hecke_orbit_code': 206175207588, 'hecke_orbit_dims': [1, 2], 'label': '164.1.d', 'level': 164, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 41], 'level_radical': 82, 'mf_dim': 5, 'mf_new_dim': 5, 'num_forms': 2, 'prim_orbit_index': 4, 'relative_dim': 3, 's4_dim': 0, 'sturm_bound': 21, 'trace_bound': 1, 'trace_display': [-1, 0, -2, 0], 'traces': [3, -1, 0, 3, -2, 0, 0, -1, 1, -2, 0, 0, 0, 0, 0, 3, 0, -3, 0, -2, -4, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, -1, -4, 0, 0, 1, -2, 0, 0, -2, 3, 4, 0, 0, 2, 0, 0, 0, 1, 5, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, -2, 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0, 0, 0, 0, 0, 4, 0, -4, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 0, -4], 'weight': 1, 'weight_parity': -1}
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mf_twists_nf • Show schema
Hide schema
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id: 138262
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 4, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '164.1.d.a', 'target_level': 164, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 1}
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id: 138263
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -4, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 4, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '164.1.d.a', 'target_level': 164, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138264
{'conductor': 41, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 41, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 4, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '164.1.d.a', 'target_level': 164, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '41.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138265
{'conductor': 164, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -164, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 4, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '164.1.d.a', 'target_level': 164, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '164.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 138266
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1476.1.h.a', 'target_level': 1476, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138267
{'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1476.1.h.a', 'target_level': 1476, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138268
{'conductor': 123, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1476.1.h.a', 'target_level': 1476, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '123.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138269
{'conductor': 492, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1476.1.h.a', 'target_level': 1476, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '492.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 138270
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '2624.1.h.a', 'target_level': 2624, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 138271
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '2624.1.h.a', 'target_level': 2624, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 138272
{'conductor': 328, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '2624.1.h.a', 'target_level': 2624, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '328.c', 'twisting_char_orbit': 3, 'weight': 1}
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id: 138273
{'conductor': 328, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 4, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '164.1.d.a', 'source_level': 164, 'target_char_orbit': 8, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '2624.1.h.a', 'target_level': 2624, 'twist_class_label': '164.1.d.a', 'twist_class_level': 164, 'twisting_char_label': '328.g', 'twisting_char_orbit': 7, 'weight': 1}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 428625
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 2}
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id: 428626
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 3}
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id: 428627
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 5}
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id: 428628
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 7}
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id: 428629
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 11}
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id: 428630
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 13}
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id: 428631
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 17}
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id: 428632
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 19}
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id: 428633
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 23}
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id: 428634
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 29}
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id: 428635
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 31}
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id: 428636
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 37}
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id: 428637
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 41}
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id: 428638
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 43}
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id: 428639
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 47}
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id: 428640
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 53}
-
id: 428641
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 59}
-
id: 428642
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 61}
-
id: 428643
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 67}
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id: 428644
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 71}
-
id: 428645
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 73}
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id: 428646
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 79}
-
id: 428647
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 83}
-
id: 428648
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 89}
-
id: 428649
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 206175207588, 'p': 97}
-
mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 4, 'hecke_orbit': 1, 'label': '164.1.d.a', 'level': 164, 'portrait': 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', 'weight': 1}
-
mf_hecke_traces • Show schema
Hide schema
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id: 24914000
{'hecke_orbit_code': 206175207588, 'n': 1, 'trace_an': 1}
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id: 24914001
{'hecke_orbit_code': 206175207588, 'n': 2, 'trace_an': 1}
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id: 24914002
{'hecke_orbit_code': 206175207588, 'n': 3, 'trace_an': 0}
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id: 24914003
{'hecke_orbit_code': 206175207588, 'n': 4, 'trace_an': 1}
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id: 24914004
{'hecke_orbit_code': 206175207588, 'n': 5, 'trace_an': -2}
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id: 24914005
{'hecke_orbit_code': 206175207588, 'n': 6, 'trace_an': 0}
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id: 24914006
{'hecke_orbit_code': 206175207588, 'n': 7, 'trace_an': 0}
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id: 24914007
{'hecke_orbit_code': 206175207588, 'n': 8, 'trace_an': 1}
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id: 24914008
{'hecke_orbit_code': 206175207588, 'n': 9, 'trace_an': -1}
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id: 24914009
{'hecke_orbit_code': 206175207588, 'n': 10, 'trace_an': -2}
-
id: 24914010
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