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mf_newforms • Show schema
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{'Nk2': 888, 'analytic_conductor': 1.7726789248724246, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [3, -1], [37, -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': [222, 1, [149, 187], [1, 1]], 'cm_discs': [], 'conrey_indexes': [1], 'dim': 1, '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, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[5, [0, 1]], [7, [1, 1]]], 'hecke_orbit': 5, 'hecke_orbit_code': 18014398543036638, 'hecke_ring_generator_nbound': 1, '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': True, 'label': '222.2.a.e', 'level': 222, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 37], 'level_radical': 222, 'minimal_twist': '222.2.a.e', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+q^{2}+q^{3}+q^{4}+q^{6}-q^{7}+q^{8}+\\cdots', 'related_objects': ['EllipticCurve/Q/222/e'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '222.2.a', 'trace_display': [1, 1, 0, -1], 'trace_hash': 262859999510976781, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.011', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.079', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.366', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.018', 'prec': 17}, 'traces': [1, 1, 1, 1, 0, 1, -1, 1, 1, 0, 3, 1, -1, -1, 0, 1, -3, 1, -7, 0, -1, 3, 3, 1, -5, -1, 1, -1, 0, 0, 2, 1, 3, -3, 0, 1, 1, -7, -1, 0, -6, -1, -4, 3, 0, 3, 6, 1, -6, -5, -3, -1, 9, 1, 0, -1, -7, 0, 0, 0, -10, 2, -1, 1, 0, 3, 2, -3, 3, 0, 12, 1, 5, 1, -5, -7, -3, -1, 2, 0, 1, -6, 3, -1, 0, -4, 0, 3, -3, 0, 1, 3, 2, 6, 0, 1, 2, -6, 3, -5, 6, -3, 14, -1, 0, 9, 9, 1, 5, 0, 1, -1, -6, -7, 0, 0, -1, 0, 3, 0, -2, -10, -6, 2, 0, -1, 5, 1, -4, 0, 18, 3, 7, 2, 0, -3, -12, 3, 14, 0, 6, 12, -3, 1, 0, 5, -6, 1, -18, -5, 5, -7, -3, -3, 0, -1, 8, 2, 9, 0, -3, 1, 11, -6, 0, 3, -15, -1, -12, 0, -7, -4, -9, 0, 5, 3, 0, -3, 12, 0, 20, 1, -10, 3, 0, 2, -9, 6, -1, 0, -9, 1, 26, 2, 0, -6, -21, 3, -28, -5, 2, 6, 0, -3, 0, 14, 3, -1, -21, 0, -28, 9, 12, 9, 0, 1, -2, 5, 5, 0, 3, 1, -16, -1, -5, -6, -24, -7, -16, 0, -3, 0, 30, -1, 0, 0, 2, 3, -24, 0, -28, -2, 1, -10, 0, -6, 7, 2, 3, 0, 18, -1, 9, 5, 0, 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-18, -5, -3, -3, 15, 2, 0, -2, 15, 6, -27, 0, -52, 0, 8, 3, 0, -3, 28, -22, 1, 0, 45, -12, 17, 14, -15, 0, -18, 3, 17, 0, 17, -1, 18, 14, 0, -21, 2, -15, -12, 0, -29, -10, 9, -28, 0, 6, 2, 9, -1, 15, 3, 12, -37, 10, 0, 9, -21, -3, -13, 0, 6, -39, -18, 1, 0, -25, -8, -2, 6, 0, -2, 5, 2, -21, 0, 5, -58, -10, 9, 0, 0, -6, -25, 3, 0, 36, 18, 1, -5, 0, 3, -16, -42, -18, 0, -1, -3, -18, 0, -5, -27, -18, 4, -6, 0, 5, 23, -24, 6, 0, 24, -7, 9, 8, 0, -16, -18, -3, 38, 0, -16, -6, -12, -3, -5, -34, 14, 0, 18, 0, 42, 30, 0, 6, 0, -1, 38, -2, -10, 0, -6, 8, -18, 0, 0, -12, 6, 2, -5, 35, 30, 3, -24, 9, 0, -24, 0, -39, 12, 0, -27, -1, 9, -28, 0, -3, 44, -2, 21, 0, -12, 1, -14, 38, 5, -10, -3, 11, -9, 0, 5, 15, -18, -6, 0, 0, -6, 7, -12, 0, -16, 2, -4, -12, 0, 3, 53, -13, 1, 0], 'weight': 2, 'weight_parity': 1}
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mf_hecke_nf • Show schema
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{'an': [[1], [1], [1], [1], [0], [1], [-1], [1], [1], [0], [3], [1], [-1], [-1], [0], [1], [-3], [1], [-7], [0], [-1], [3], [3], [1], [-5], [-1], [1], [-1], [0], [0], [2], [1], [3], [-3], [0], [1], [1], [-7], [-1], [0], [-6], [-1], [-4], [3], [0], [3], [6], [1], [-6], [-5], [-3], [-1], [9], [1], [0], [-1], [-7], [0], [0], [0], [-10], [2], [-1], [1], [0], [3], [2], [-3], [3], [0], [12], [1], [5], [1], [-5], [-7], [-3], [-1], [2], [0], [1], [-6], [3], [-1], [0], [-4], [0], [3], [-3], [0], [1], [3], [2], [6], [0], [1], [2], [-6], [3], [-5]], 'ap': [[1], [1], [0], [-1], [3], [-1], [-3], [-7], [3], [0], [2], [1], [-6], [-4], [6], [9], [0], [-10], [2], [12], [5], [2], [3], [-3], [2], [6], [14], [9], [5], [-6], [5], [18], [-12], [14], [-18], [5], [8], [11], [-15], [-9], [12], [20], [-9], [26], [-21], [-28], [-28], [-16], [-24], [-16], [30], [-24], [-28], [18], [-27], [6], [15], [8], [17], [9], [-1], [9], [-16], [0], [-10], [30], [-4], [5], [6], [26], [-6], [30], [-25], [20], [-16], [21], [-6], [8], [-3], [-22], [-15], [-10], [-39], [-25], [-10], [36], [-18], [8], [-6], [-34], [6], [-39], [38], [15], [-13], [-24], [21], [18], [8], [11], [-13], [30], [36], [-21], [-4], [38], [0], [24], [-6], [-25], [14], [2], [-24], [38], [20], [-12], [5], [3], [24], [24], [-25], [-19], [27], [18], [-40], [-24], [-25], [24], [8], [-34], [38], [-36], [32], [5], [54], [-16], [-21], [-34], [12], [-27], [-52], [45], [17], [-18], [17], [-12], [-37], [-21], [-13], [-18], [-58], [0], [-25], [18], [23], [24], [38], [18], [38], [-6], [6], [-24], [44], [-12], [-3], [-18], [-16], [53]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 18014398543036638, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '222.2.a.e', 'level': 222, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'AL_dims': [[[[2, -1], [3, -1], [37, -1]], 1, 1], [[[2, -1], [3, 1], [37, 1]], 1, 1], [[[2, 1], [3, 1], [37, -1]], 2, 2], [[[2, 1], [3, -1], [37, 1]], 1, 1]], 'Nk2': 888, 'analytic_conductor': 1.7726789248724246, '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': [222, 1, [149, 187], [1, 1]], 'conrey_indexes': [1], 'cusp_dim': 35, 'dim': 5, 'eis_dim': 7, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7], 'hecke_orbit_code': 33554654, 'hecke_orbit_dims': [1, 1, 1, 1, 1], 'label': '222.2.a', 'level': 222, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 37], 'level_radical': 222, 'mf_dim': 42, 'mf_new_dim': 5, 'num_forms': 5, 'plus_dim': 0, 'prim_orbit_index': 1, 'relative_dim': 5, 'sturm_bound': 76, 'trace_bound': 5, 'trace_display': [-1, -1, 2, 4], 'traces': [5, -1, -1, 5, 2, 1, 4, -1, 5, -2, 4, -1, 6, 0, 6, 5, 6, -1, -8, 2, -8, 4, 16, 1, 11, -6, -1, 4, -6, -6, -12, -1, 0, -18, -16, 5, 1, 0, -14, -2, -22, 0, 8, 4, 2, -12, 0, -1, -15, -31, -6, 6, 6, 1, -32, 0, -16, -2, -20, 6, -2, 4, 4, 5, -12, 4, 12, 6, 0, 16, 0, -1, 14, -1, 1, -8, 16, 10, -12, 2, 5, -10, 4, -8, 12, 8, 14, 4, 6, -2, 16, 16, -4, 0, 24, 1, 2, 7, 4, 11, 14, 6, 12, -6, 8, 10, -12, -1, -10, 32, -1, 4, 30, -4, -16, -6, 6, 20, 0, -6, -3, -14, -2, -12, -12, 0, 12, -1, -8, 12, 84, 0, 0, -4, 6, -18, 34, 8, -12, -16, 16, 24, -8, 5, 4, -10, -9, 1, -34, -1, -4, 0, 6, -16, -24, -14, 6, 44, -10, -2, 16, -1, 24, -22, 24, 20, -24, 0, -9, -12, -8, 8, -34, -6, 12, 4, -4, -18, -20, 2, -42, -8, 2, -12, -6, 20, -24, 0, -8, -24, 32, -1, 42, -18, -12, -15, -34, 4, -44, -31, 20, -14, -16, -6, -60, 12, 16, 6, -80, -8, -36, 6, 24, 4, -16, 1, -16, 42, -26, -32, 36, 5, -32, 0, 11, -6, -20, -16, -10, 16, -20, -2, 2, -6, 64, -20, -4, -12, -56, 6, 42, -21, -1, -2, -46, 10, 52, 4, -16, 12, 4, 4, 48, -16, 12, 5, 46, -24, 0, -12, -6, -28, 56, 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-23, 12, -18, -12, 36, -1, -16, -42, 8, -8, -72, -8, -10, 12, 50, -2, -24, 84, -24, 8, 0, 0, 1, 44, -20, 0, -4, -10, -16, -4, 52, 10, 28, 6, -42, 8, 50, -18, -28, 4, 8, 34, -2, -68, -80, 8, 32, 18, -2, -12, 34, 4, -32, -16, 0, -34, -12, 16, 124, 16, 4, 24, 38, 64, 4, -8, -32, -48, 144, 5, -22, -19, 46, 4, 48, 2, 28, -10, -12, 26, 116, -9, 64, 40, 6, 1, -22, 4, -48, -34, 20, -16, 72, -1, -42, 32, 12, -4, -86, 14, -28, 0, 8, -44, 0, 6, -26, -60, 12, -16, -86, 20, 60, -24, 0, 24, 16, -14, 113, 14, 48, 6, 6, 16, 20, 44, -20, 34, 16, -10, -10, -24, 0, -2, -6, 20, -16, 16, 48, 0, 88, -1, 8, 6, 32, 24, 2, -14, 72, -22, 14, 8, 52, 24, -10, 48, -48, 20, 104, -1, 24, -24, 0, -8, -40, 0, -10, 78, 1, -9, 86, -34, -24, -12, 4, 16, -36, -8, 164, 0, -38, 8, 68, -56, 68, -34, 16, 4, -72, -6, 12, 34, 78, 12, -30, 10, -4, 4, -48, 10, 0, -4, -34, -48, -12, -18, -56, 24, -96, -20, 8, 88, 40, 2, -24, -61, -42, -42, 70, 37, 4, -8, 5, 76, -48, 2, 14, -80, -2, -12, 72, -10, 12, -6, -8, -32, -16, 20, -52, 106, 4, -24, -48, -60, -16, 0, 20, 44, 80, -8, 46, -20, -40, -24, 50, 32, 16, 32, 12, 36, 0, -1, 58, 56, -46, 42, -82, 8, -116, -18, 0, 38, -48, -12, -24, -48, 14, -15, -20, 20, -44, -34, -8, 40, 16, 4, -36, 18, -44, -44, 90, -28, 24, -31, 6, -66, 48, 20, -128, -56, 78, -14, 46, -2, -124, -16, -40, 0, 40, -6, -48, -2, 16, -60, 22, -46, 52, 12, -80, 0, -116, 16, 38, 64, 10, 6, -42, 36, -64, -80, -4, -12, -40, -8, -77, 66, 10, -36, 46, 0, 24, 6, 32, -30, 8, 24, -138, 32, 24, 4, -106, -16, 72, -16, 24, 12, -112, 1, -12, -50, -19, -16, 48, -28, -96, 42, 2, 64, -96, -26, -130, -12, 6, -32, -102, 7, 32, 36, -56, -52, -80, 5, -20, 20, 4, -32, 64, -50, 136, 0, -44, 42, -40, 11, -12, -88, -48, -6, -20, -16, 24, -20, 14, 24, 40, -16, 68, -34, 36, -10, 32, 6, 12, 16, 44, 46, -48, -20, -1, -52, 12, -2, -6, 56, 8, 2, -24, 28, -120, -6, 66, 0, -74, 64, -18, 14, 16, -20, 8, -48, 20, -4, 124, 160, -38, -12, -54, 10, 16, -56, -24, -68, 16, 6, 5, -14, -12, 42, 20, 32, 52, -21, -12, -4, -44, -1, -24, 44, -50, -2, -58, -28, 72, -46, -10, 12, -16, 10, 52, 36, 40, 52, 32, 32, 28, 4, 48, 24, 8, -16, 86, -16, -1, 12], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 178648
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '222.2.a.e', 'target_level': 222, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 178649
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '666.2.a.a', 'target_level': 666, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 178650
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '1776.2.a.c', 'target_level': 1776, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 178651
{'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 12, 'target_is_minimal': False, 'target_label': '5328.2.a.l', 'target_level': 5328, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 178652
{'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 8, 'target_is_minimal': False, 'target_label': '5550.2.a.h', 'target_level': 5550, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 178653
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '7104.2.a.g', 'target_level': 7104, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 178654
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 21, 'target_is_minimal': False, 'target_label': '7104.2.a.u', 'target_level': 7104, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 178655
{'conductor': 37, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '222.2.a.e', 'source_level': 222, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '8214.2.a.d', 'target_level': 8214, 'twist_class_label': '222.2.a.e', 'twist_class_level': 222, 'twisting_char_label': '37.b', 'twisting_char_orbit': 2, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 531975
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 2}
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id: 531976
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 3}
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id: 531977
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 5}
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id: 531978
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 7}
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id: 531979
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 11}
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id: 531980
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 13}
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id: 531981
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 17}
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id: 531982
{'charpoly_factorization': [[[7, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 19}
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id: 531983
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 23}
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id: 531984
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 29}
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id: 531985
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 31}
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id: 531986
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 37}
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id: 531987
{'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 41}
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id: 531988
{'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 43}
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id: 531989
{'charpoly_factorization': [[[-6, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 47}
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id: 531990
{'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 53}
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id: 531991
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 59}
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id: 531992
{'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 61}
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id: 531993
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 67}
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id: 531994
{'charpoly_factorization': [[[-12, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 71}
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id: 531995
{'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 73}
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id: 531996
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 79}
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id: 531997
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 83}
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id: 531998
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 89}
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id: 531999
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036638, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 1, 'hecke_orbit': 5, 'label': '222.2.a.e', 'level': 222, 'portrait': 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', 'weight': 2}
-
mf_hecke_traces • Show schema
Hide schema
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id: 146761000
{'hecke_orbit_code': 18014398543036638, 'n': 1, 'trace_an': 1}
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id: 146761001
{'hecke_orbit_code': 18014398543036638, 'n': 2, 'trace_an': 1}
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id: 146761002
{'hecke_orbit_code': 18014398543036638, 'n': 3, 'trace_an': 1}
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{'hecke_orbit_code': 18014398543036638, 'n': 984, 'trace_an': -6}
-
id: 146761984
{'hecke_orbit_code': 18014398543036638, 'n': 985, 'trace_an': 0}
-
id: 146761985
{'hecke_orbit_code': 18014398543036638, 'n': 986, 'trace_an': 0}
-
id: 146761986
{'hecke_orbit_code': 18014398543036638, 'n': 987, 'trace_an': -6}
-
id: 146761987
{'hecke_orbit_code': 18014398543036638, 'n': 988, 'trace_an': 7}
-
id: 146761988
{'hecke_orbit_code': 18014398543036638, 'n': 989, 'trace_an': -12}
-
id: 146761989
{'hecke_orbit_code': 18014398543036638, 'n': 990, 'trace_an': 0}
-
id: 146761990
{'hecke_orbit_code': 18014398543036638, 'n': 991, 'trace_an': -16}
-
id: 146761991
{'hecke_orbit_code': 18014398543036638, 'n': 992, 'trace_an': 2}
-
id: 146761992
{'hecke_orbit_code': 18014398543036638, 'n': 993, 'trace_an': -4}
-
id: 146761993
{'hecke_orbit_code': 18014398543036638, 'n': 994, 'trace_an': -12}
-
id: 146761994
{'hecke_orbit_code': 18014398543036638, 'n': 995, 'trace_an': 0}
-
id: 146761995
{'hecke_orbit_code': 18014398543036638, 'n': 996, 'trace_an': 3}
-
id: 146761996
{'hecke_orbit_code': 18014398543036638, 'n': 997, 'trace_an': 53}
-
id: 146761997
{'hecke_orbit_code': 18014398543036638, 'n': 998, 'trace_an': -13}
-
id: 146761998
{'hecke_orbit_code': 18014398543036638, 'n': 999, 'trace_an': 1}
-
id: 146761999
{'hecke_orbit_code': 18014398543036638, 'n': 1000, 'trace_an': 0}