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{'Nk2': 36100, 'analytic_conductor': 72.06498782420555, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[5, -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': [9025, 1, [5777, 3251], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 6, 'field_disc': 4227136, 'field_disc_factorization': [[2, 6], [257, 2]], 'field_poly': [-1, 0, 7, 0, -6, 0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 1, 'hecke_cutters': [[2, [-1, 0, 6, 0, -7, 0, 1]], [3, [-25, 0, 36, 0, -13, 0, 1]], [7, [-9, 0, 35, 0, -22, 0, 1]], [11, [3, -4, -1, 1]], [29, [-27, -27, 6, 1]]], 'hecke_orbit': 47, 'hecke_orbit_code': 207165582892606273, 'hecke_ring_generator_nbound': 2, '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, 5, 2, 1, 2, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '9025.2.a.bu', 'level': 9025, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [5, 19], 'level_radical': 95, 'minimal_twist': '95.2.i.b', 'nf_label': '6.6.4227136.1', 'prim_orbit_index': 1, 'qexp_display': 'q+(\\beta _{1}+\\beta _{5})q^{2}+(\\beta _{1}-\\beta _{4}+\\beta _{5})q^{3}+\\cdots', 'related_objects': [], 'relative_dim': 6, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '9025.2.a', 'trace_display': [0, 0, 0, 0], 'trace_hash': 1929187639443484430, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.078', 'prec': 17}, 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mf_hecke_nf • Show schema
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{'an': [[1, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 1], [0, 1, 0, 0, -1, 1], [0, 0, -1, 1, 0, 0], [0, 0, 0, 0, 0, 0], [2, 0, -1, 0, 0, 0], [0, 1, 0, 0, 0, 2], [0, 0, 0, 0, 1, 2], [2, 0, -1, -2, 0, 0], [0, 0, 0, 0, 0, 0], [0, 0, 0, 1, 0, 0], [0, 1, 0, 0, 2, 2], [0, -2, 0, 0, -1, -1], [3, 0, -2, 2, 0, 0], [0, 0, 0, 0, 0, 0], [2, 0, 0, 1, 0, 0], [0, 1, 0, 0, -2, 1], [0, 1, 0, 0, -2, 0], [0, 0, 0, 0, 0, 0], [0, 0, 0, 0, 0, 0], [3, 0, -1, 1, 0, 0], [0, 1, 0, 0, 1, 2], [0, 1, 0, 0, -1, 0], [-1, 0, 0, 4, 0, 0], [0, 0, 0, 0, 0, 0], [-3, 0, 1, -2, 0, 0], [0, 3, 0, 0, -3, -2], [0, 5, 0, 0, 2, 7], [-3, 0, 0, 3, 0, 0], [0, 0, 0, 0, 0, 0], [5, 0, -1, 0, 0, 0], [0, 3, 0, 0, -1, 0], [0, -1, 0, 0, 2, 1], [2, 0, -1, -1, 0, 0], [0, 0, 0, 0, 0, 0], [-3, 0, 2, 2, 0, 0], [0, -3, 0, 0, -2, 0], [0, 0, 0, 0, 0, 0], [0, 0, 2, -1, 0, 0], [0, 0, 0, 0, 0, 0], [3, 0, -2, -3, 0, 0], [0, 5, 0, 0, 1, 7], [0, -4, 0, 0, 0, 1], [3, 0, -2, 1, 0, 0], [0, 0, 0, 0, 0, 0], [1, 0, 0, -1, 0, 0], [0, 1, 0, 0, -4, 4], [0, 1, 0, 0, 0, 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'hecke_orbit_code': 207165582892606273, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_denominators': [1, 1, 1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0], [2, 0, 1, 0, 0, 0], [0, 3, 0, 0, 1, -1], [7, 0, 5, 1, 0, 0], [0, 12, 0, 0, 6, -5]], 'hecke_ring_numerators': [[1, 0, 0, 0, 0, 0], [0, 1, 0, 0, 0, 0], [-2, 0, 1, 0, 0, 0], [3, 0, -5, 0, 1, 0], [0, 3, 0, -5, 0, 1], [0, 6, 0, -6, 0, 1]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 6, 'label': '9025.2.a.bu', 'level': 9025, 'maxp': 2999, 'weight': 2}
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mf_newspaces • Show schema
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{'AL_dims': [[[[5, -1], [19, -1]], 129, 17], [[[5, -1], [19, 1]], 139, 12], [[[5, 1], [19, 1]], 121, 18], [[[5, 1], [19, -1]], 126, 27]], 'ALdims': [121, 126, 139, 129], 'Nk2': 36100, 'analytic_conductor': 72.06498782420555, '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': [9025, 1, [5777, 3251], [1, 1]], 'conrey_index': 1, 'cusp_dim': 891, 'dim': 515, 'eis_dim': 119, 'eis_new_dim': 51, 'hecke_cutter_primes': [2, 3, 7, 11, 29], 'hecke_orbit_code': 33563457, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 8, 9, 9, 9, 9, 10, 10, 10, 10, 16, 16, 16, 20, 20, 21, 21, 21, 21, 24, 24, 40], 'label': '9025.2.a', 'level': 9025, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': True, 'level_is_squarefree': False, 'level_primes': [5, 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mf_twists_nf • Show schema
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id: 1415049
{'conductor': 95, 'degree': 4, 'multiplicity': 4, 'order': 12, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 9, 'target_dim': 12, 'target_hecke_orbit': 2, 'target_is_minimal': True, 'target_label': '95.2.i.b', 'target_level': 95, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '95.m', 'twisting_char_orbit': 13, 'weight': 2}
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id: 1415050
{'conductor': 19, 'degree': 2, 'multiplicity': 2, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 5, 'target_dim': 12, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '475.2.e.g', 'target_level': 475, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '19.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 1415051
{'conductor': 95, 'degree': 2, 'multiplicity': 2, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 5, 'target_dim': 12, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '475.2.e.g', 'target_level': 475, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '95.i', 'twisting_char_orbit': 9, 'weight': 2}
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id: 1415052
{'conductor': 285, 'degree': 4, 'multiplicity': 4, 'order': 12, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 31, 'target_dim': 12, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '855.2.be.d', 'target_level': 855, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '285.v', 'twisting_char_orbit': 22, 'weight': 2}
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id: 1415053
{'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 2, 'target_dim': 6, 'target_hecke_orbit': 6, 'target_is_minimal': False, 'target_label': '1805.2.b.f', 'target_level': 1805, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 1415054
{'conductor': 95, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 2, 'target_dim': 6, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '1805.2.b.g', 'target_level': 1805, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '95.g', 'twisting_char_orbit': 7, 'weight': 2}
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id: 1415055
{'conductor': 19, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 46, 'target_is_minimal': False, 'target_label': '9025.2.a.bt', 'target_level': 9025, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '19.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 1415056
{'conductor': 95, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 46, 'target_is_minimal': False, 'target_label': '9025.2.a.bt', 'target_level': 9025, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '95.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 1415057
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 47, 'target_is_minimal': False, 'target_label': '9025.2.a.bu', 'target_level': 9025, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 1415058
{'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 6, 'source_hecke_orbit': 47, 'source_is_minimal': False, 'source_label': '9025.2.a.bu', 'source_level': 9025, 'target_char_orbit': 1, 'target_dim': 6, 'target_hecke_orbit': 47, 'target_is_minimal': False, 'target_label': '9025.2.a.bu', 'target_level': 9025, 'twist_class_label': '95.2.i.b', 'twist_class_level': 95, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
-
id: 4914575
{'charpoly_factorization': [[[-1, 0, 6, 0, -7, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 2}
-
id: 4914576
{'charpoly_factorization': [[[-25, 0, 36, 0, -13, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 3}
-
id: 4914577
{'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 207165582892606273, 'p': 5}
-
id: 4914578
{'charpoly_factorization': [[[-9, 0, 35, 0, -22, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 7}
-
id: 4914579
{'charpoly_factorization': [[[3, -4, -1, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 11}
-
id: 4914580
{'charpoly_factorization': [[[-9, 0, 239, 0, -31, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 13}
-
id: 4914581
{'charpoly_factorization': [[[-81, 0, 198, 0, -35, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 17}
-
id: 4914582
{'charpoly_factorization': [[[0, 1], 6]], 'hecke_orbit_code': 207165582892606273, 'p': 19}
-
id: 4914583
{'charpoly_factorization': [[[-1, 0, 7, 0, -12, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 23}
-
id: 4914584
{'charpoly_factorization': [[[-27, -27, 6, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 29}
-
id: 4914585
{'charpoly_factorization': [[[-97, 70, -15, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 31}
-
id: 4914586
{'charpoly_factorization': [[[-729, 0, 887, 0, -98, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 37}
-
id: 4914587
{'charpoly_factorization': [[[3, -41, -6, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 41}
-
id: 4914588
{'charpoly_factorization': [[[-441, 0, 2516, 0, -127, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 43}
-
id: 4914589
{'charpoly_factorization': [[[-218089, 0, 13407, 0, -214, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 47}
-
id: 4914590
{'charpoly_factorization': [[[-11449, 0, 2302, 0, -99, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 53}
-
id: 4914591
{'charpoly_factorization': [[[291, -55, -10, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 59}
-
id: 4914592
{'charpoly_factorization': [[[-113, -41, 1, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 61}
-
id: 4914593
{'charpoly_factorization': [[[-14400, 0, 1856, 0, -76, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 67}
-
id: 4914594
{'charpoly_factorization': [[[477, -124, 1, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 71}
-
id: 4914595
{'charpoly_factorization': [[[-99225, 0, 13331, 0, -236, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 73}
-
id: 4914596
{'charpoly_factorization': [[[448, -32, -12, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 79}
-
id: 4914597
{'charpoly_factorization': [[[-966289, 0, 56302, 0, -459, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 83}
-
id: 4914598
{'charpoly_factorization': [[[72, 28, -18, 1], 2]], 'hecke_orbit_code': 207165582892606273, 'p': 89}
-
id: 4914599
{'charpoly_factorization': [[[-1238769, 0, 74192, 0, -529, 0, 1], 1]], 'hecke_orbit_code': 207165582892606273, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 1, 'hecke_orbit': 47, 'label': '9025.2.a.bu', 'level': 9025, 'portrait': 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', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 276391000
{'hecke_orbit_code': 207165582892606273, 'n': 1, 'trace_an': 6}
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id: 276391001
{'hecke_orbit_code': 207165582892606273, 'n': 2, 'trace_an': 0}
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{'hecke_orbit_code': 207165582892606273, 'n': 988, 'trace_an': 0}
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id: 276391988
{'hecke_orbit_code': 207165582892606273, 'n': 989, 'trace_an': -46}
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id: 276391989
{'hecke_orbit_code': 207165582892606273, 'n': 990, 'trace_an': 0}
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id: 276391990
{'hecke_orbit_code': 207165582892606273, 'n': 991, 'trace_an': -36}
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id: 276391991
{'hecke_orbit_code': 207165582892606273, 'n': 992, 'trace_an': 0}
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id: 276391992
{'hecke_orbit_code': 207165582892606273, 'n': 993, 'trace_an': 0}
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id: 276391993
{'hecke_orbit_code': 207165582892606273, 'n': 994, 'trace_an': 174}
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id: 276391994
{'hecke_orbit_code': 207165582892606273, 'n': 995, 'trace_an': 0}
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id: 276391995
{'hecke_orbit_code': 207165582892606273, 'n': 996, 'trace_an': -214}
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id: 276391996
{'hecke_orbit_code': 207165582892606273, 'n': 997, 'trace_an': 0}
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id: 276391997
{'hecke_orbit_code': 207165582892606273, 'n': 998, 'trace_an': 0}
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id: 276391998
{'hecke_orbit_code': 207165582892606273, 'n': 999, 'trace_an': -42}
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id: 276391999
{'hecke_orbit_code': 207165582892606273, 'n': 1000, 'trace_an': 0}