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mf_newforms • Show schema
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{'Nk2': 3091, 'analytic_conductor': 1.5426099540486105, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 3091, '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': [3091, 2, [563, 1970], [1, 1]], 'cm_discs': [-3091], 'conrey_index': 3090, 'conrey_indexes': [3090], '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, 'has_non_self_twist': 0, 'hecke_cutters': [[13, [-1, -1, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 68736257043, 'hecke_ring_generator_nbound': 5, '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, 3091, 2, -1, 2, -3091]], 'is_cm': True, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': True, 'is_twist_minimal': True, 'label': '3091.1.b.a', 'level': 3091, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [11, 281], 'level_radical': 3091, 'minimal_twist': '3091.1.b.a', 'nf_label': '2.2.5.1', 'prim_orbit_index': 2, 'projective_field': [-22, -29, -22, -7, 0, 1], 'projective_field_label': '5.1.9554281.1', 'projective_image': 'D5', 'projective_image_type': 'Dn', 'qexp_display': 'q+q^{4}+(-1+\\beta )q^{5}+q^{9}-q^{11}+\\beta q^{13}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'self_twist_discs': [-3091], 'self_twist_type': 1, 'space_label': '3091.1.b', 'trace_display': [0, 0, -1, 0], 'trace_hash': 1522513906621876487, 'trace_moments': [{'__RealLiteral__': 0, 'data': '-0.020', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1.941', 'prec': 17}, {'__RealLiteral__': 0, 'data': '-0.324', 'prec': 20}, {'__RealLiteral__': 0, 'data': '24.610', 'prec': 20}, 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mf_hecke_nf • Show schema
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{'an': [[1, 0], [0, 0], [0, 0], [1, 0], [-1, 1], [0, 0], [0, 0], [0, 0], [1, 0], [0, 0], [-1, 0], [0, 0], [0, 1], [0, 0], [0, 0], [1, 0], [0, 0], [0, 0], [1, -1], [-1, 1], [0, 0], [0, 0], [0, 0], [0, 0], [1, -1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, -1], [0, 0], [0, 0], [0, 0], [0, 0], [1, 0], [0, 0], [0, 0], [0, 0], [0, 0], [1, -1], [0, 0], [0, 0], [-1, 0], [-1, 1], [0, 0], [0, 0], [0, 0], [1, 0], [0, 0], [0, 0], [0, 1], [0, -1], [0, 0], [1, -1], [0, 0], [0, 0], [0, 0], [0, -1], [0, 0], [0, 1], [0, 0], [0, 0], [1, 0], [1, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-2, 0], [0, 0], [0, 0], [1, -1], [0, 0], [0, 0], [0, 0], [-1, 1], [1, 0], [0, 0], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-2, 1], [0, 0], [0, 0], [0, 0], [-1, 0], [1, -1]], 'ap': [[0, 0], [0, 0], [-1, 1], [0, 0], [-1, 0], [0, 1], [0, 0], [1, -1], [0, 0], [0, 0], [0, -1], [0, 0], [1, -1], [0, 0], [0, 0], [0, -1], [0, -1], [0, 1], [0, 0], [0, 0], [-2, 0], [0, 0], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [1, -1], [0, 0], [0, 0], [1, -1], [0, 1], [0, -1], [-2, 0], [0, 0], [0, 1], [-1, 1], [-1, 1], [0, 0], [1, -1], [0, 0], [-1, 1], [-1, 1], [1, -1], [1, -1], [0, 0], [0, 0], [-1, 1], [1, -1], [0, 0], [0, 1], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-1, 0], [0, 0], [-2, 0], [0, 1], [0, 0], [0, -1], [-1, 1], [0, -1], [0, 0], [0, 0], [0, 0], [-1, 1], [0, 0], [0, -1], [1, -1], [-1, 1], [0, 0], [0, 0], [0, -1], [0, 0], [0, 0], [0, -1], [-1, 1], [0, 1], [0, 0], [0, 0], [0, -1], [0, 0], [-2, 0], [0, 0], [0, 0], [0, 0], [0, 1], [0, 0], [1, -1], [-1, 1], [0, 0], [0, -1], [0, 0], [0, 0], [1, -1], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-1, 1], [0, 0], [0, 0], [0, 0], [0, 0], [1, -1], [0, 0], [-1, 1], [-1, 1], [0, -1], [0, -1], [-1, 1], [0, 0], [0, 1], [0, 0], [0, 0], [-2, 0], [-1, 1], [0, 0], [-2, 0], [0, 0], [0, -1], [-1, 1], [1, -1], [0, 1], [0, 0], [0, 0], [0, -1], [0, 1], [1, -1], [2, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 1], [-1, 1], [0, 0], [2, 0], [-1, 1], [0, 0], [0, 0], [0, -1], [2, 0], [0, 0], [0, 0], [2, 0], [1, -1], [-1, 1], [-1, 1], [1, -1], [2, 0], [1, -1], [0, 0], [0, 0], [0, 1], [0, 0], [-1, 1], [0, 0], [2, 0], [0, 0], [0, 1], [0, 1], [2, 0], [1, -1], [0, 0], [1, -1], [0, 1], [-1, 1], [0, 0], [1, -1], [0, -1], [-2, 0], [1, -1], [0, 0], [0, 0], [-1, 1], [-2, 0], [0, 0], [0, 0], [0, 0], [0, -1], [0, 0], [1, -1], [2, 0], [0, 0], [0, 0], [0, -1], [0, 0], [2, 0], [0, 1], [0, 0], [1, -1], [-2, 0], [1, -1], [1, -1], [0, 0], [0, 0], [0, 0], [0, -1], [2, 0], [-2, 0], [0, 0], [-1, 1], [1, -1], [0, 0], [0, 0], [0, -1], [0, 0], [0, 0], [0, 0], [0, 1], [0, 0], [2, 0], [-2, 0], [-2, 0], [-1, 1], [2, 0], [-2, 0], [1, -1], [-1, 1], [-1, 1], [1, -1], [0, 1], [0, 0], [0, 1], [0, 0], [0, 1], [-1, 1], [0, 1], [0, 0], [0, 1], [0, 0], [-1, 1], [0, -1], [0, 0], [-1, 1], [-1, 1], [0, 1], [1, -1], [0, -1], [0, 0], [0, 1], [0, 1], [0, 1], [0, 0], [0, -1], [0, 0], [1, -1], [0, 1], [0, 0], [0, 0], [0, -1], [0, 0], [-2, 0], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-1, 1], [0, 1], [0, 1], [0, 0], [0, 0], [0, 0], [-2, 0], [0, 1], [0, 0], [-1, 1], [-2, 0], [1, -1], [0, 0], [0, 0], [0, -1], [0, 1], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [0, 0], [-1, 1], [0, 0], [0, 1], [0, 0], [0, 0], [0, 0], [0, -1], [0, 0], [-2, 0], [0, 0], [1, -1], [0, 1], [0, 0]], 'char_orbit_index': 2, 'field_poly': [-1, -1, 1], 'hecke_orbit_code': 68736257043, 'hecke_ring_character_values': [[563, [-1, 0]], [1970, [-1, 0]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '3091.1.b.a', 'level': 3091, 'maxp': 1999, 'weight': 1}
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mf_newspaces • Show schema
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{'Nk2': 3091, 'a4_dim': 0, 'a5_dim': 0, 'analytic_conductor': 1.5426099540486105, 'char_conductor': 3091, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [3091, 2, [563, 1970], [1, 1]], 'conrey_index': 3090, 'cusp_dim': 4, 'dihedral_dim': 4, 'dim': 4, 'eis_dim': 2, 'eis_new_dim': 2, 'hecke_orbit_code': 68736257043, 'hecke_orbit_dims': [2, 2], 'label': '3091.1.b', 'level': 3091, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [11, 281], 'level_radical': 3091, 'mf_dim': 6, 'mf_new_dim': 6, 'num_forms': 2, 'prim_orbit_index': 2, 'relative_dim': 4, 's4_dim': 0, 'sturm_bound': 282, 'trace_bound': 11, 'trace_display': [0, 0, -2, 0], 'traces': [4, 0, 0, 4, -2, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 4, 0, 0, 0, -2, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 4, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, 4, 0, 0, 0, -2, 0, 0, 0, 0, 0, -2, 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-1}
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mf_twists_nf • Show schema
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id: 1046458
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 2, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '3091.1.b.a', 'source_level': 3091, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '3091.1.b.a', 'target_level': 3091, 'twist_class_label': '3091.1.b.a', 'twist_class_level': 3091, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 1}
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id: 1046459
{'conductor': 3091, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -3091, 'source_char_orbit': 2, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '3091.1.b.a', 'source_level': 3091, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '3091.1.b.a', 'target_level': 3091, 'twist_class_label': '3091.1.b.a', 'twist_class_level': 3091, 'twisting_char_label': '3091.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 1046460
{'conductor': 11, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '3091.1.b.a', 'source_level': 3091, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '3091.1.b.b', 'target_level': 3091, 'twist_class_label': '3091.1.b.a', 'twist_class_level': 3091, 'twisting_char_label': '11.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 1046461
{'conductor': 281, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '3091.1.b.a', 'source_level': 3091, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '3091.1.b.b', 'target_level': 3091, 'twist_class_label': '3091.1.b.a', 'twist_class_level': 3091, 'twisting_char_label': '281.b', 'twisting_char_orbit': 2, 'weight': 1}
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mf_hecke_charpolys • Show schema
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id: 3000500
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 2}
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id: 3000501
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 3}
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id: 3000502
{'charpoly_factorization': [[[-1, 1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 5}
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id: 3000503
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 7}
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id: 3000504
{'charpoly_factorization': [[[1, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 11}
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id: 3000505
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 13}
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id: 3000506
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 17}
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id: 3000507
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 19}
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id: 3000508
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 23}
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id: 3000509
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 29}
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id: 3000510
{'charpoly_factorization': [[[-1, 1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 31}
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id: 3000511
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 37}
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id: 3000512
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 41}
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id: 3000513
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 43}
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id: 3000514
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 47}
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id: 3000515
{'charpoly_factorization': [[[-1, 1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 53}
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id: 3000516
{'charpoly_factorization': [[[-1, 1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 59}
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id: 3000517
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 61}
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id: 3000518
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 67}
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id: 3000519
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 71}
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id: 3000520
{'charpoly_factorization': [[[2, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 73}
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id: 3000521
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 79}
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id: 3000522
{'charpoly_factorization': [[[-1, -1, 1], 1]], 'hecke_orbit_code': 68736257043, 'p': 83}
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id: 3000523
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 89}
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id: 3000524
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 68736257043, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 2, 'hecke_orbit': 1, 'label': '3091.1.b.a', 'level': 3091, 'portrait': 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', 'weight': 1}
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mf_hecke_traces • Show schema
Hide schema
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id: 17014000
{'hecke_orbit_code': 68736257043, 'n': 1, 'trace_an': 2}
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id: 17014001
{'hecke_orbit_code': 68736257043, 'n': 2, 'trace_an': 0}
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id: 17014002
{'hecke_orbit_code': 68736257043, 'n': 3, 'trace_an': 0}
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id: 17014003
{'hecke_orbit_code': 68736257043, 'n': 4, 'trace_an': 2}
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id: 17014004
{'hecke_orbit_code': 68736257043, 'n': 5, 'trace_an': -1}
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id: 17014005
{'hecke_orbit_code': 68736257043, 'n': 6, 'trace_an': 0}
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id: 17014006
{'hecke_orbit_code': 68736257043, 'n': 7, 'trace_an': 0}
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id: 17014007
{'hecke_orbit_code': 68736257043, 'n': 8, 'trace_an': 0}
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id: 17014008
{'hecke_orbit_code': 68736257043, 'n': 9, 'trace_an': 2}
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id: 17014009
{'hecke_orbit_code': 68736257043, 'n': 10, 'trace_an': 0}
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id: 17014010
{'hecke_orbit_code': 68736257043, 'n': 11, 'trace_an': -2}
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id: 17014011
{'hecke_orbit_code': 68736257043, 'n': 12, 'trace_an': 0}
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id: 17014012
{'hecke_orbit_code': 68736257043, 'n': 13, 'trace_an': 1}
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id: 17014013
{'hecke_orbit_code': 68736257043, 'n': 14, 'trace_an': 0}
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id: 17014014
{'hecke_orbit_code': 68736257043, 'n': 15, 'trace_an': 0}
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id: 17014015
{'hecke_orbit_code': 68736257043, 'n': 16, 'trace_an': 2}
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id: 17014016
{'hecke_orbit_code': 68736257043, 'n': 17, 'trace_an': 0}
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id: 17014017
{'hecke_orbit_code': 68736257043, 'n': 18, 'trace_an': 0}
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id: 17014018
{'hecke_orbit_code': 68736257043, 'n': 19, 'trace_an': 1}
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id: 17014019
{'hecke_orbit_code': 68736257043, 'n': 20, 'trace_an': -1}
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id: 17014020
{'hecke_orbit_code': 68736257043, 'n': 21, 'trace_an': 0}
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id: 17014021
{'hecke_orbit_code': 68736257043, 'n': 22, 'trace_an': 0}
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id: 17014022
{'hecke_orbit_code': 68736257043, 'n': 23, 'trace_an': 0}
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id: 17014023
{'hecke_orbit_code': 68736257043, 'n': 24, 'trace_an': 0}
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id: 17014024
{'hecke_orbit_code': 68736257043, 'n': 25, 'trace_an': 1}
-
id: 17014025
{'hecke_orbit_code': 68736257043, 'n': 26, 'trace_an': 0}
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id: 17014026
{'hecke_orbit_code': 68736257043, 'n': 27, 'trace_an': 0}
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id: 17014027
{'hecke_orbit_code': 68736257043, 'n': 28, 'trace_an': 0}
-
id: 17014028
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