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mf_newforms • Show schema
Hide schema
{'Nk2': 363, 'analytic_conductor': 0.18116059958577987, 'analytic_rank': 0, 'analytic_rank_proved': True, 'artin_degree': 8, 'artin_field': [4, 2, -1, -1, 1], 'artin_field_label': '4.0.3993.1', 'artin_image': '8.3', 'char_conductor': 3, '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': [363, 2, [122, 244], [1, 2]], 'cm_discs': [-3, -11], 'conrey_index': 122, 'conrey_indexes': [122], 'dim': 1, 'embedded_related_objects': [['ArtinRepresentation/2.3_11e2.4t3.2c1']], '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': [], 'hecke_orbit': 1, 'hecke_orbit_code': 68736254315, '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, 11, 2, -1, 2, -11], [1, 1, 33, 4, 1, 2, 33]], 'is_cm': True, 'is_polredabs': True, 'is_rm': True, 'is_self_dual': True, 'is_self_twist': True, 'is_twist_minimal': True, 'label': '363.1.b.a', 'level': 363, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 11], 'level_radical': 33, 'minimal_twist': '363.1.b.a', 'nf_label': '1.1.1.1', 'prim_orbit_index': 2, 'projective_field': [9, -3, -2, -1, 1], 'projective_field_label': '4.0.1089.1', 'projective_image': 'D2', 'projective_image_type': 'Dn', 'qexp_display': 'q-q^{3}+q^{4}+q^{9}-q^{12}+q^{16}+q^{25}+\\cdots', 'related_objects': ['ArtinRepresentation/2.3_11e2.4t3.2'], 'relative_dim': 1, 'rm_discs': [33], 'self_twist_discs': [-3, -11, 33], 'self_twist_type': 3, 'space_label': '363.1.b', 'trace_display': [0, -1, 0, 0], 'trace_hash': 439256907276301856, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.007', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.958', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.030', 'prec': 17}, {'__RealLiteral__': 0, 'data': '3.830', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.124', 'prec': 17}, {'__RealLiteral__': 0, 'data': '15.316', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.760', 'prec': 17}, 'traces': [1, 0, -1, 1, 0, 0, 0, 0, 1, 0, 0, -1, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, -1, 0, 0, 0, -2, 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, 0, 1, 0, 0, -2, 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, 2, 0, 0, 1, 0, 0, 2, 0, 0, 0, 0, -1, 0, 0, 2, 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, 1, 0, 0, 1, -2, 0, 0, 0, 0, 0, 0, 0, 0, -2, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, -1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 2, 0, 0, 0, 0, 0, 0, 0, 0, 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mf_hecke_nf • Show schema
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{'an': [[1], [0], [-1], [1], [0], [0], [0], [0], [1], [0], [0], [-1], [0], [0], [0], [1], [0], [0], [0], [0], [0], [0], [0], [0], [1], [0], [-1], [0], [0], [0], [-2], [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], [0], [1], [0], [0], [-2], [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], [2], [0], [0], [1]], 'ap': [[0], [-1], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [-2], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [2], [0], [2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [2], [0], [0], [0], [2], [0], [0], [0], [-2], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [2], [0], [0], [0], [0], [0], [2], [0], [2], [0], [0], [2], [0], [0], [0], [-2], [0], [2], [0], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [-2], [0], [2], [0], [0], [0], [-2], [0], [0], [0], [2], [0], [-2], [0], [-2], [0], [0], [0], [-2], [-2], [0], [0], [0], [0], [0], [0], [0], [0], [2], [0], [2], [0], [0], [0], [2], [0], [0], [0], [-2], [0], [2], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [2], [0], [0], [2], [0], [0], [0], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [2], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [2], [0], [0], [0], [0], [2], [0], [0], [0], [2], [0], [0], [-2], [0], [0], [-2], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [0], [0], [0], [2], [0], [0], [0], [-2], [0], [-2], [0], [0], [0], [0], [0], [-2], [-2], [0], [0], [-2], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [2], [0], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [2], [2], [-2], [0], [0], [-2], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [2], [0], [-2], [0], [0], [0], [0], [0], [0], [0], [-2], [0], [0], [0], [0], [0], [0]], 'char_orbit_index': 2, 'field_poly': [0, 1], 'hecke_orbit_code': 68736254315, 'hecke_ring_character_values': [[122, [-1]], [244, [1]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '363.1.b.a', 'level': 363, 'maxp': 1999, 'weight': 1}
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mf_newspaces • Show schema
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{'Nk2': 363, 'a4_dim': 0, 'a5_dim': 0, 'analytic_conductor': 0.18116059958577987, 'char_conductor': 3, 'char_degree': 1, 'char_is_real': True, 'char_orbit_index': 2, 'char_orbit_label': 'b', 'char_order': 2, 'char_parity': -1, 'char_values': [363, 2, [122, 244], [1, 2]], 'conrey_index': 122, 'cusp_dim': 1, 'dihedral_dim': 1, 'dim': 1, 'eis_dim': 12, 'eis_new_dim': 9, 'hecke_orbit_code': 68736254315, 'hecke_orbit_dims': [1], 'label': '363.1.b', 'level': 363, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [3, 11], 'level_radical': 33, 'mf_dim': 13, 'mf_new_dim': 10, 'num_forms': 1, 'prim_orbit_index': 2, 'relative_dim': 1, 's4_dim': 0, 'sturm_bound': 44, 'trace_bound': 0, 'trace_display': [0, -1, 0, 0], 'traces': [1, 0, -1, 1, 0, 0, 0, 0, 1, 0, 0, -1, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, -1, 0, 0, 0, -2, 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, 0, 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mf_twists_nf • Show schema
Hide schema
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id: 275294
{'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': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '363.1.b.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 1}
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id: 275295
{'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': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '363.1.b.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 275296
{'conductor': 11, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': -11, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '363.1.b.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '11.b', 'twisting_char_orbit': 2, 'weight': 1}
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id: 275297
{'conductor': 33, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 33, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 2, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '363.1.b.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '33.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 275298
{'conductor': 11, 'degree': 4, 'multiplicity': 4, 'order': 5, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 8, 'target_dim': 4, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '363.1.h.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '11.c', 'twisting_char_orbit': 3, 'weight': 1}
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id: 275299
{'conductor': 11, 'degree': 4, 'multiplicity': 4, 'order': 10, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 8, 'target_dim': 4, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '363.1.h.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '11.d', 'twisting_char_orbit': 4, 'weight': 1}
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id: 275300
{'conductor': 33, 'degree': 4, 'multiplicity': 4, 'order': 10, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 8, 'target_dim': 4, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '363.1.h.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '33.f', 'twisting_char_orbit': 6, 'weight': 1}
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id: 275301
{'conductor': 33, 'degree': 4, 'multiplicity': 4, 'order': 10, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 2, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '363.1.b.a', 'source_level': 363, 'target_char_orbit': 8, 'target_dim': 4, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '363.1.h.a', 'target_level': 363, 'twist_class_label': '363.1.b.a', 'twist_class_level': 363, 'twisting_char_label': '33.h', 'twisting_char_orbit': 8, 'weight': 1}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 775625
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 2}
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id: 775626
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 3}
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id: 775627
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 5}
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id: 775628
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 7}
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id: 775629
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 11}
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id: 775630
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 13}
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id: 775631
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 17}
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id: 775632
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 19}
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id: 775633
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 23}
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id: 775634
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 29}
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id: 775635
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 31}
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id: 775636
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 37}
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id: 775637
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 41}
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id: 775638
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 43}
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id: 775639
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 47}
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id: 775640
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 53}
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id: 775641
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 59}
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id: 775642
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 61}
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id: 775643
{'charpoly_factorization': [[[2, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 67}
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id: 775644
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 71}
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id: 775645
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 73}
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id: 775646
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 79}
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id: 775647
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 83}
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id: 775648
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 89}
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id: 775649
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 68736254315, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 2, 'hecke_orbit': 1, 'label': '363.1.b.a', 'level': 363, 'portrait': 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', 'weight': 1}
-
mf_hecke_traces • Show schema
Hide schema
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id: 16608000
{'hecke_orbit_code': 68736254315, 'n': 1, 'trace_an': 1}
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id: 16608001
{'hecke_orbit_code': 68736254315, 'n': 2, 'trace_an': 0}
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id: 16608002
{'hecke_orbit_code': 68736254315, 'n': 3, 'trace_an': -1}
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id: 16608003
{'hecke_orbit_code': 68736254315, 'n': 4, 'trace_an': 1}
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id: 16608004
{'hecke_orbit_code': 68736254315, 'n': 5, 'trace_an': 0}
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id: 16608005
{'hecke_orbit_code': 68736254315, 'n': 6, 'trace_an': 0}
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id: 16608006
{'hecke_orbit_code': 68736254315, 'n': 7, 'trace_an': 0}
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id: 16608007
{'hecke_orbit_code': 68736254315, 'n': 8, 'trace_an': 0}
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id: 16608008
{'hecke_orbit_code': 68736254315, 'n': 9, 'trace_an': 1}
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id: 16608009
{'hecke_orbit_code': 68736254315, 'n': 10, 'trace_an': 0}
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id: 16608010
{'hecke_orbit_code': 68736254315, 'n': 11, 'trace_an': 0}
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id: 16608011
{'hecke_orbit_code': 68736254315, 'n': 12, 'trace_an': -1}
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id: 16608012
{'hecke_orbit_code': 68736254315, 'n': 13, 'trace_an': 0}
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id: 16608013
{'hecke_orbit_code': 68736254315, 'n': 14, 'trace_an': 0}
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id: 16608014
{'hecke_orbit_code': 68736254315, 'n': 15, 'trace_an': 0}
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id: 16608015
{'hecke_orbit_code': 68736254315, 'n': 16, 'trace_an': 1}
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id: 16608016
{'hecke_orbit_code': 68736254315, 'n': 17, 'trace_an': 0}
-
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