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{'Nk2': 13328, 'analytic_conductor': 26.606153953490622, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [7, -1], [17, -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': [3332, 1, [1667, 885, 785], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 2, 'field_disc': 13, 'field_disc_factorization': [[13, 1]], 'field_poly': [-3, -1, 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': 0, 'hecke_cutters': [[3, [-3, -1, 1]], [5, [-3, 1, 1]]], 'hecke_orbit': 11, 'hecke_orbit_code': 45035996307262724, 'hecke_ring_generator_nbound': 3, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': False, 'label': '3332.2.a.k', 'level': 3332, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 7, 17], 'level_radical': 238, 'minimal_twist': '476.2.a.c', 'nf_label': '2.2.13.1', 'prim_orbit_index': 1, 'qexp_display': 'q+\\beta q^{3}+(-1+\\beta )q^{5}+\\beta q^{9}+4q^{11}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '3332.2.a', 'trace_display': [0, 1, -1, 0], 'trace_hash': 755628498063561595, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.067', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.982', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.175', 'prec': 17}, {'__RealLiteral__': 0, 'data': '9.683', 'prec': 17}, 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mf_hecke_nf • Show schema
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{'an': [[1, 0], [0, 0], [0, 1], [0, 0], [-1, 1], [0, 0], [0, 0], [0, 0], [0, 1], [0, 0], [4, 0], [0, 0], [0, 2], [0, 0], [3, 0], [0, 0], [1, 0], [0, 0], [-4, -2], [0, 0], [0, 0], [0, 0], [4, 0], [0, 0], [-1, -1], [0, 0], [3, -2], [0, 0], [0, 4], [0, 0], [-5, -1], [0, 0], [0, 4], [0, 0], [0, 0], [0, 0], [-4, 6], [0, 0], [6, 2], [0, 0], [0, 5], [0, 0], [-2, -1], [0, 0], [3, 0], [0, 0], [-2, 2], [0, 0], [0, 0], [0, 0], [0, 1], [0, 0], [3, -1], [0, 0], [-4, 4], [0, 0], [-6, -6], [0, 0], [8, 0], [0, 0], [-4, -5], [0, 0], [0, 0], [0, 0], [6, 0], [0, 0], [5, -1], [0, 0], [0, 4], [0, 0], [-8, 2], [0, 0], [4, -5], [0, 0], [-3, -2], [0, 0], [0, 0], [0, 0], [2, -2], [0, 0], [-6, -2], [0, 0], [6, -4], [0, 0], [-1, 1], [0, 0], [12, 4], [0, 0], [6, -6], [0, 0], [0, 0], [0, 0], [-3, -6], [0, 0], [-2, -4], [0, 0], [11, 1], [0, 0], [0, 4], [0, 0]], 'ap': [[0, 0], [0, 1], [-1, 1], [0, 0], [4, 0], [0, 2], [1, 0], [-4, -2], [4, 0], [0, 4], [-5, -1], [-4, 6], [0, 5], [-2, -1], [-2, 2], [3, -1], [8, 0], 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-11], [20, 28], [30, -7], [24, 29], [-24, 20], [-3, 1], [15, -15], [30, 28], [54, -33], [-12, -19], [-18, 24], [24, 0], [50, 8], [-54, 8], [12, 24], [-24, -24], [8, -30], [-29, -21]], 'char_orbit_index': 1, 'field_poly': [-3, -1, 1], 'hecke_orbit_code': 45035996307262724, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '3332.2.a.k', 'level': 3332, 'maxp': 2999, 'weight': 2}
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mf_newspaces • Show schema
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{'AL_dims': [[[[2, -1], [7, -1], [17, -1]], 17, 9], [[[2, -1], [7, 1], [17, -1]], 11, 2], [[[2, -1], [7, -1], [17, 1]], 11, 5], [[[2, -1], [7, 1], [17, 1]], 15, 5]], 'ALdims': [0, 0, 0, 0, 15, 11, 11, 17], 'Nk2': 13328, 'analytic_conductor': 26.606153953490622, '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': [3332, 1, [1667, 885, 785], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 481, 'dim': 54, 'eis_dim': 47, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 5], 'hecke_orbit_code': 33557764, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 4, 4, 8, 8], 'label': '3332.2.a', 'level': 3332, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 7, 17], 'level_radical': 238, 'mf_dim': 528, 'mf_new_dim': 54, 'num_forms': 21, 'plus_dim': 22, 'prim_orbit_index': 1, 'relative_dim': 54, 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mf_twists_nf • Show schema
Hide schema
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id: 1084602
{'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': True, 'target_label': '476.2.a.c', 'target_level': 476, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 1084603
{'conductor': 28, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '1904.2.a.k', 'target_level': 1904, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '28.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 1084604
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '3332.2.a.k', 'target_level': 3332, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 1084605
{'conductor': 21, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 12, 'target_is_minimal': False, 'target_label': '4284.2.a.l', 'target_level': 4284, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '21.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 1084606
{'conductor': 56, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 15, 'target_is_minimal': False, 'target_label': '7616.2.a.o', 'target_level': 7616, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '56.e', 'twisting_char_orbit': 5, 'weight': 2}
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id: 1084607
{'conductor': 56, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 20, 'target_is_minimal': False, 'target_label': '7616.2.a.t', 'target_level': 7616, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '56.h', 'twisting_char_orbit': 8, 'weight': 2}
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id: 1084608
{'conductor': 119, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 2, 'source_hecke_orbit': 11, 'source_is_minimal': False, 'source_label': '3332.2.a.k', 'source_level': 3332, 'target_char_orbit': 1, 'target_dim': 2, 'target_hecke_orbit': 12, 'target_is_minimal': False, 'target_label': '8092.2.a.l', 'target_level': 8092, 'twist_class_label': '476.2.a.c', 'twist_class_level': 476, 'twisting_char_label': '119.d', 'twisting_char_orbit': 4, 'weight': 2}
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mf_hecke_charpolys • Show schema
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id: 3060300
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 2}
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id: 3060301
{'charpoly_factorization': [[[-3, -1, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 3}
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id: 3060302
{'charpoly_factorization': [[[-3, 1, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 5}
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id: 3060303
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 7}
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id: 3060304
{'charpoly_factorization': [[[-4, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 11}
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id: 3060305
{'charpoly_factorization': [[[-12, -2, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 13}
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id: 3060306
{'charpoly_factorization': [[[-1, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 17}
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id: 3060307
{'charpoly_factorization': [[[12, 10, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 19}
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id: 3060308
{'charpoly_factorization': [[[-4, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 23}
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id: 3060309
{'charpoly_factorization': [[[-48, -4, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 29}
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id: 3060310
{'charpoly_factorization': [[[27, 11, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 31}
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id: 3060311
{'charpoly_factorization': [[[-116, 2, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 37}
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id: 3060312
{'charpoly_factorization': [[[-75, -5, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 41}
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id: 3060313
{'charpoly_factorization': [[[3, 5, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 43}
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id: 3060314
{'charpoly_factorization': [[[-12, 2, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 47}
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id: 3060315
{'charpoly_factorization': [[[3, -5, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 53}
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id: 3060316
{'charpoly_factorization': [[[-8, 1], 2]], 'hecke_orbit_code': 45035996307262724, 'p': 59}
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id: 3060317
{'charpoly_factorization': [[[-39, 13, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 61}
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id: 3060318
{'charpoly_factorization': [[[17, -9, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 67}
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id: 3060319
{'charpoly_factorization': [[[36, 14, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 71}
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id: 3060320
{'charpoly_factorization': [[[-79, -3, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 73}
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id: 3060321
{'charpoly_factorization': [[[-12, -2, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 79}
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id: 3060322
{'charpoly_factorization': [[[-36, -8, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 83}
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id: 3060323
{'charpoly_factorization': [[[-108, -6, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 89}
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id: 3060324
{'charpoly_factorization': [[[129, -23, 1], 1]], 'hecke_orbit_code': 45035996307262724, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 1, 'hecke_orbit': 11, 'label': '3332.2.a.k', 'level': 3332, 'portrait': 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', 'weight': 2}
-
mf_hecke_traces • Show schema
Hide schema
-
id: 210725000
{'hecke_orbit_code': 45035996307262724, 'n': 1, 'trace_an': 2}
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id: 210725001
{'hecke_orbit_code': 45035996307262724, 'n': 2, 'trace_an': 0}
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id: 210725002
{'hecke_orbit_code': 45035996307262724, 'n': 3, 'trace_an': 1}
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id: 210725003
{'hecke_orbit_code': 45035996307262724, 'n': 4, 'trace_an': 0}
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id: 210725004
{'hecke_orbit_code': 45035996307262724, 'n': 5, 'trace_an': -1}
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id: 210725005
{'hecke_orbit_code': 45035996307262724, 'n': 6, 'trace_an': 0}
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id: 210725006
{'hecke_orbit_code': 45035996307262724, 'n': 7, 'trace_an': 0}
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id: 210725007
{'hecke_orbit_code': 45035996307262724, 'n': 8, 'trace_an': 0}
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id: 210725008
{'hecke_orbit_code': 45035996307262724, 'n': 9, 'trace_an': 1}
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id: 210725009
{'hecke_orbit_code': 45035996307262724, 'n': 10, 'trace_an': 0}
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id: 210725010
{'hecke_orbit_code': 45035996307262724, 'n': 11, 'trace_an': 8}
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id: 210725011
{'hecke_orbit_code': 45035996307262724, 'n': 12, 'trace_an': 0}
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id: 210725012
{'hecke_orbit_code': 45035996307262724, 'n': 13, 'trace_an': 2}
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id: 210725013
{'hecke_orbit_code': 45035996307262724, 'n': 14, 'trace_an': 0}
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id: 210725014
{'hecke_orbit_code': 45035996307262724, 'n': 15, 'trace_an': 6}
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id: 210725015
{'hecke_orbit_code': 45035996307262724, 'n': 16, 'trace_an': 0}
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id: 210725998
{'hecke_orbit_code': 45035996307262724, 'n': 999, 'trace_an': -82}
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id: 210725999
{'hecke_orbit_code': 45035996307262724, 'n': 1000, 'trace_an': 0}