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mf_newforms • Show schema
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{'Nk2': 2016, 'analytic_conductor': 4.024460261872531, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 9, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 18, 'char_orbit_label': 'r', 'char_order': 3, 'char_parity': 1, 'char_values': [504, 3, [127, 253, 281, 73], [3, 3, 2, 3]], 'cm_discs': [], 'conrey_index': 169, 'dim': 2, 'field_disc': -3, 'field_disc_factorization': [[-1, 1], [3, 1]], 'field_poly': [1, -1, 1], 'field_poly_is_cyclotomic': True, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 6, 'has_non_self_twist': 1, 'hecke_cutters': [[5, [1, -1, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 1168264659448, '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, 9, 3, 1, 3, 0]], 'is_cm': False, 'is_largest': False, 'is_maximal': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '504.2.r.a', 'level': 504, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 7], 'level_radical': 42, 'minimal_twist': '504.2.r.a', 'nf_label': '2.0.3.1', 'prim_orbit_index': 3, 'qexp_display': 'q+(-1+2\\zeta_{6})q^{3}+(1-\\zeta_{6})q^{5}-\\zeta_{6}q^{7}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c3', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '504.2.r', 'trace_display': [0, 0, 1, -1], 'trace_hash': 1981521538110815663, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.027', 'prec': 7}, {'__RealLiteral__': 0, 'data': '2.086', 'prec': 14}, {'__RealLiteral__': 0, 'data': '0.106', 'prec': 10}, {'__RealLiteral__': 0, 'data': '12.976', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.374', 'prec': 10}, {'__RealLiteral__': 0, 'data': '121.582', 'prec': 20}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.018', 'prec': 7}, 'traces': [2, 0, 0, 0, 1, 0, -1, 0, -6, 0, 6, 0, -6, 0, 3, 0, -4, 0, 14, 0, 3, 0, 1, 0, 4, 0, 0, 0, -2, 0, -10, 0, -18, 0, -2, 0, -12, 0, -18, 0, 8, 0, 10, 0, -3, 0, -8, 0, -1, 0, 0, 0, 4, 0, 12, 0, 0, 0, 0, 0, -7, 0, 3, 0, 6, 0, 12, 0, 3, 0, 30, 0, -4, 0, -12, 0, 6, 0, -1, 0, 18, 0, -12, 0, -2, 0, 6, 0, 8, 0, 12, 0, -30, 0, 7, 0, 2, 0, -18, 0, -3, 0, -6, 0, 0, 0, 24, 0, 20, 0, 0, 0, 9, 0, -1, 0, 18, 0, 2, 0, -25, 0, 24, 0, 18, 0, 10, 0, -30, 0, -17, 0, -7, 0, -9, 0, -14, 0, -3, 0, 24, 0, -72, 0, -4, 0, -3, 0, 14, 0, 5, 0, 12, 0, 10, 0, 15, 0, 0, 0, -2, 0, 20, 0, 0, 0, -12, 0, -23, 0, -42, 0, -14, 0, 4, 0, 0, 0, -20, 0, 10, 0, 21, 0, -6, 0, -12, 0, -9, 0, 5, 0, -9, 0, -18, 0, 12, 0, 4, 0, 36, 0, -2, 0, -8, 0, -3, 0, 42, 0, 4, 0, 0, 0, 20, 0, 20, 0, 0, 0, 12, 0, 0, 0, -12, 0, 1, 0, -5, 0, 18, 0, -14, 0, -16, 0, 3, 0, -5, 0, -4, 0, 0, 0, 1, 0, -42, 0, 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mf_hecke_nf • Show schema
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{'an': [[1, 0], [0, 0], [-1, 2], [0, 0], [1, -1], [0, 0], [0, -1], [0, 0], [-3, 0], [0, 0], [0, 6], [0, 0], [-6, 6], [0, 0], [1, 1], [0, 0], [-2, 0], [0, 0], [7, 0], [0, 0], [2, -1], [0, 0], [1, -1], [0, 0], [0, 4], [0, 0], [3, -6], [0, 0], [0, -2], [0, 0], [-10, 10], [0, 0], [-12, 6], [0, 0], [-1, 0], [0, 0], [-6, 0], [0, 0], [-6, -6], [0, 0], [8, -8], [0, 0], [0, 10], [0, 0], [-3, 3], [0, 0], [0, -8], [0, 0], [-1, 1], [0, 0], [2, -4], [0, 0], [2, 0], [0, 0], [6, 0], [0, 0], [-7, 14], [0, 0], [0, 0], [0, 0], [0, -7], [0, 0], [0, 3], [0, 0], [0, 6], [0, 0], [12, -12], [0, 0], [1, 1], [0, 0], [15, 0], [0, 0], [-2, 0], [0, 0], [-8, 4], [0, 0], [6, -6], [0, 0], [0, -1], [0, 0], [9, 0], [0, 0], [0, -12], [0, 0], [-2, 2], [0, 0], [4, -2], [0, 0], [4, 0], [0, 0], [6, 0], [0, 0], [-10, -10], [0, 0], [7, -7], [0, 0], [0, 2], [0, 0], [0, -18], [0, 0]], 'ap': [[0, 0], [-1, 2], [1, -1], [0, -1], [0, 6], [-6, 6], [-2, 0], [7, 0], [1, -1], [0, -2], [-10, 10], [-6, 0], [8, -8], [0, 10], [0, -8], [2, 0], [0, 0], [0, -7], [12, -12], [15, 0], [-2, 0], [0, -1], [0, -12], [4, 0], [0, 2], [0, -3], [-6, 6], [12, 0], [10, 0], [9, -9], [5, 0], [-17, 17], [0, -14], [-3, 3], [14, -14], [0, 5], [15, -15], [10, 0], [-12, 12], [0, -14], [-10, 0], [5, 0], [0, 5], [-9, 9], [6, 0], [2, 0], [4, -4], [0, 0], [0, 1], [-5, 5], [-7, 0], [-5, 5], [0, -4], [13, 0], [-18, 18], [0, -15], [-3, 0], [8, 0], [0, -4], [0, 3], [13, -13], [9, -9], [-23, 0], [-24, 24], [0, -2], [0, 18], [0, -14], [-2, 2], [-24, 24], [0, 10], [0, -6], [33, 0], [0, -32], [-2, 2], [6, 0], [6, -6], [0, 20], [22, 0], [21, -21], [0, 0], [7, -7], [0, -10], [36, 0], [-26, 0], [0, 0], [0, 34], [1, 0], [0, 11], [0, 3], [-23, 23], [12, 0], [0, -34], [1, 0], [6, -6], [-16, 16], [-32, 0], [30, -30], [-12, 0], [29, 0], [-14, 0], [0, 8], [-44, 0], [23, -23], [0, -30], [40, -40], [36, 0], [0, 5], [-12, 0], [32, -32], [0, 14], [2, -2], [-20, 0], [30, -30], [0, 33], [5, 0], [0, -43], [-4, 4], [12, 0], [-44, 44], [0, 34], [25, -25], [0, -19], [0, 42], [18, 0], [0, -41], [-26, 0], [0, 44], [-12, 0], [0, 28], [-31, 31], [-38, 0], [-44, 44], [-5, 5], [34, 0], [-6, 6], [-10, 10], [31, 0], [20, -20], [-9, 9], [-6, 0], [0, 0], [0, 0], [16, -16], [0, 0], [50, 0], [0, 12], [0, 23], [0, 6], [20, -20], [-43, 0], [-14, 14], [40, 0], [-26, 0], [0, 0], [0, 28], [0, -19], [-17, 0], [0, -4], [-42, 0], [33, -33], [0, -28], [-14, 0], [3, -3], [55, 0], [-6, 6], [0, -18], [-48, 0], [0, -19]], 'char_orbit_index': 18, 'field_poly': [1, -1, 1], 'hecke_orbit_code': 1168264659448, 'hecke_ring_character_values': [[127, [1, 0]], [253, [1, 0]], [281, [-1, 1]], [73, [1, 0]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '504.2.r.a', 'level': 504, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'Nk2': 2016, 'analytic_conductor': 4.024460261872531, 'char_conductor': 9, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 18, 'char_orbit_label': 'r', 'char_order': 3, 'char_parity': 1, 'char_values': [504, 3, [127, 253, 281, 73], [3, 3, 2, 3]], 'conrey_index': 169, 'cusp_dim': 176, 'dim': 36, 'eis_dim': 32, 'eis_new_dim': 0, 'hecke_cutter_primes': [5], 'hecke_orbit_code': 1168264659448, 'hecke_orbit_dims': [2, 2, 6, 8, 8, 10], 'label': '504.2.r', 'level': 504, 'level_is_powerful': False, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_prime_square': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 7], 'level_radical': 42, 'mf_dim': 208, 'mf_new_dim': 36, 'num_forms': 6, 'prim_orbit_index': 3, 'relative_dim': 18, 'sturm_bound': 192, 'trace_bound': 3, 'trace_display': [0, -2, 0, 0], 'traces': [36, 0, -2, 0, 0, 0, 0, 0, 6, 0, 14, 0, 0, 0, 20, 0, 12, 0, -12, 0, 0, 0, 4, 0, -18, 0, -20, 0, -12, 0, 0, 0, -18, 0, -24, 0, 0, 0, -28, 0, -6, 0, 6, 0, 36, 0, -12, 0, -18, 0, 38, 0, 48, 0, 0, 0, 30, 0, 14, 0, 0, 0, -4, 0, -16, 0, 6, 0, -16, 0, 24, 0, 36, 0, -22, 0, -8, 0, 0, 0, 6, 0, 16, 0, -24, 0, 40, 0, -48, 0, 0, 0, -44, 0, 12, 0, -42, 0, 36, 0, 16, 0, -36, 0, 12, 0, -76, 0, 0, 0, -80, 0, 4, 0, -36, 0, 8, 0, 0, 0, -36, 0, 12, 0, 24, 0, -24, 0, -50, 0, -28, 0, 0, 0, -40, 0, 2, 0, 6, 0, 12, 0, 16, 0, 48, 0, 4, 0, -24, 0, 12, 0, -14, 0, -4, 0, 0, 0, 52, 0, 32, 0, 144, 0, -96, 0, -24, 0, -18, 0, -94, 0, 28, 0, 12, 0, 32, 0, -136, 0, 48, 0, -96, 0, 16, 0, -30, 0, 12, 0, -36, 0, -30, 0, 16, 0, -160, 0, 72, 0, 84, 0, 24, 0, -12, 0, 24, 0, -14, 0, -36, 0, 8, 0, 232, 0, 0, 0, 90, 0, -36, 0, 0, 0, -108, 0, 22, 0, 0, 0, 0, 0, 44, 0, 0, 0, -36, 0, -52, 0, -18, 0, 118, 0, 0, 0, 12, 0, 80, 0, 124, 0, 24, 0, 52, 0, 66, 0, 0, 0, 92, 0, 8, 0, 36, 0, -40, 0, 72, 0, 48, 0, -32, 0, 94, 0, 12, 0, 168, 0, 48, 0, -36, 0, 96, 0, 0, 0, 96, 0, 106, 0, 100, 0, -48, 0, 102, 0, -68, 0, 0, 0, -28, 0, 104, 0, -12, 0, 12, 0, -16, 0, -18, 0, -20, 0, -4, 0, -60, 0, 86, 0, 108, 0, -216, 0, -180, 0, -24, 0, -72, 0, 16, 0, 4, 0, -42, 0, -28, 0, -224, 0, 0, 0, -152, 0, 26, 0, 72, 0, 32, 0, -70, 0, -36, 0, 8, 0, -48, 0, 0, 0, -20, 0, 4, 0, 0, 0, -286, 0, 48, 0, 72, 0, -60, 0, -240, 0, 84, 0, -160, 0, -92, 0, -12, 0, -100, 0, -28, 0, -24, 0, 16, 0, -128, 0, 72, 0, 64, 0, -34, 0, -12, 0, 36, 0, -124, 0, -18, 0, -30, 0, 40, 0, 48, 0, -116, 0, -88, 0, -36, 0, 40, 0, 162, 0, -12, 0, 48, 0, -104, 0, 36, 0, -112, 0, -64, 0, -24, 0, 6, 0, 106, 0, 24, 0, -52, 0, 12, 0, -12, 0, 184, 0, 4, 0, 18, 0, -136, 0, -60, 0, 72, 0, 128, 0, 212, 0, 0, 0, 112, 0, -86, 0, 114, 0, -76, 0, 108, 0, 12, 0, -24, 0, 184, 0, -24, 0, 144, 0, 18, 0, 108, 0, 168, 0, -36, 0, -6, 0, -64, 0, -272, 0, 72, 0, 70, 0, 136, 0, -36, 0, -24, 0, 52, 0, -24, 0, 80, 0, 132, 0, -72, 0, -24, 0, 0, 0, -78, 0, -46, 0, 116, 0, 0, 0, -224, 0, -28, 0, -72, 0, 184, 0, -36, 0, -6, 0, 104, 0, -108, 0, -36, 0, -148, 0, 296, 0, -96, 0, 234, 0, 74, 0, -60, 0, -112, 0, -118, 0, 6, 0, -36, 0, 152, 0, 12, 0, -288, 0, -40, 0, -36, 0, 268, 0, -150, 0, 36, 0, -112, 0, -176, 0, 0, 0, -44, 0, 144, 0, 30, 0, 162, 0, -88, 0, 0, 0, -8, 0, -392, 0, -96, 0, -192, 0, 178, 0, 42, 0, -268, 0, 12, 0, -54, 0, 150, 0, -72, 0, 48, 0, 28, 0, -164, 0, 0, 0, -244, 0, -122, 0, 6, 0, -28, 0, -72, 0, -276, 0, 48, 0, -164, 0, 84, 0, 50, 0, 36, 0, 36, 0, 204, 0, 72, 0, -96, 0, -160, 0, 84, 0, 96, 0, -118, 0, 200, 0, 0, 0, -98, 0, -68, 0, -168, 0, -20, 0, -144, 0, 24, 0, 96, 0, 40, 0, 114, 0, 118, 0, -80, 0, 48, 0, 420, 0, 56, 0, 0, 0, -88, 0, 76, 0, 96, 0, -68, 0, 168, 0, 0, 0, 114, 0, -48, 0, -24, 0, -120, 0, 42, 0, -60, 0, 8, 0, 172, 0, -60, 0, 4, 0, -92, 0, -60, 0, 320, 0, -56, 0, -12, 0, -30, 0, 448, 0, 0, 0, 204, 0, 156, 0, 0, 0, 92, 0, 200, 0, 84, 0, 40, 0, 88, 0, -48, 0, -100, 0, 174, 0, 84, 0, 232, 0, 32, 0, 24, 0, -76, 0, -40, 0, 216, 0, 224, 0, 72, 0, 0, 0, -8, 0, -214, 0, 36, 0, 140, 0, 132, 0, -84, 0, 312, 0, 152, 0, 90, 0, -20, 0, -184, 0, 36, 0, -96, 0, 40, 0, 192, 0, -264, 0, -6, 0, 60, 0, 244, 0, 96, 0, 6, 0, -12, 0, -312, 0, 0, 0, -140, 0, 44, 0, 48, 0, -164, 0, -20, 0, 78, 0, 16, 0, 24, 0, 144, 0, -144, 0, 56, 0, -24, 0, -252, 0, 96, 0, 72, 0, -224, 0, -48, 0, 60, 0, 4, 0, -220, 0, 24, 0, -30, 0, -228, 0, 252, 0, -176, 0, 0, 0, 48, 0, 124, 0, -112, 0, 210, 0, -88, 0, -144, 0, -60, 0, 36, 0, 40, 0, 48, 0, -342, 0, -212, 0, -96, 0, -168, 0, 244, 0, 6, 0, -36, 0, -552, 0, -240, 0, -110, 0, -20, 0, 108, 0, 60, 0, 82, 0, 72, 0, -316, 0, -268, 0, -552, 0, 396, 0, 16, 0, -6, 0, -166, 0, 200, 0, -120, 0, -70, 0, 344, 0, 24, 0, 508, 0, -174, 0, -60, 0, -100, 0, 256, 0, -48, 0, -64, 0, -24, 0, -312, 0, 156, 0, -132, 0, -24, 0, 196, 0], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 355464
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '504.2.r.a', 'target_level': 504, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 355465
{'conductor': 9, 'degree': 2, 'multiplicity': 1, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '504.2.r.a', 'target_level': 504, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '9.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 355466
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '1008.2.r.c', 'target_level': 1008, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 355467
{'conductor': 36, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 3, 'target_is_minimal': False, 'target_label': '1008.2.r.c', 'target_level': 1008, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '36.f', 'twisting_char_orbit': 6, 'weight': 2}
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id: 355468
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1512.2.r.a', 'target_level': 1512, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 355469
{'conductor': 9, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': False, 'target_label': '1512.2.r.a', 'target_level': 1512, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '9.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 355470
{'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '3024.2.r.b', 'target_level': 3024, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '12.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 355471
{'conductor': 36, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 18, 'target_dim': 2, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '3024.2.r.b', 'target_level': 3024, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '36.h', 'twisting_char_orbit': 8, 'weight': 2}
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id: 355472
{'conductor': 9, 'degree': 2, 'multiplicity': 1, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '4536.2.a.d', 'target_level': 4536, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '9.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 355473
{'conductor': 9, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '4536.2.a.g', 'target_level': 4536, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '9.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 355474
{'conductor': 36, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 9, 'target_is_minimal': False, 'target_label': '9072.2.a.i', 'target_level': 9072, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '36.f', 'twisting_char_orbit': 6, 'weight': 2}
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id: 355475
{'conductor': 36, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 18, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '504.2.r.a', 'source_level': 504, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 14, 'target_is_minimal': False, 'target_label': '9072.2.a.n', 'target_level': 9072, 'twist_class_label': '504.2.r.a', 'twist_class_level': 504, 'twisting_char_label': '36.h', 'twisting_char_orbit': 8, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 974500
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 2}
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id: 974501
{'charpoly_factorization': [[[3, 0, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 3}
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id: 974502
{'charpoly_factorization': [[[1, -1, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 5}
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id: 974503
{'charpoly_factorization': [[[1, 1, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 7}
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id: 974504
{'charpoly_factorization': [[[36, -6, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 11}
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id: 974505
{'charpoly_factorization': [[[36, 6, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 13}
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id: 974506
{'charpoly_factorization': [[[2, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 17}
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id: 974507
{'charpoly_factorization': [[[-7, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 19}
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id: 974508
{'charpoly_factorization': [[[1, -1, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 23}
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id: 974509
{'charpoly_factorization': [[[4, 2, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 29}
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id: 974510
{'charpoly_factorization': [[[100, 10, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 31}
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id: 974511
{'charpoly_factorization': [[[6, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 37}
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id: 974512
{'charpoly_factorization': [[[64, -8, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 41}
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id: 974513
{'charpoly_factorization': [[[100, -10, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 43}
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id: 974514
{'charpoly_factorization': [[[64, 8, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 47}
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id: 974515
{'charpoly_factorization': [[[-2, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 53}
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id: 974516
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 59}
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id: 974517
{'charpoly_factorization': [[[49, 7, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 61}
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id: 974518
{'charpoly_factorization': [[[144, -12, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 67}
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id: 974519
{'charpoly_factorization': [[[-15, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 71}
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id: 974520
{'charpoly_factorization': [[[2, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 73}
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id: 974521
{'charpoly_factorization': [[[1, 1, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 79}
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id: 974522
{'charpoly_factorization': [[[144, 12, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 83}
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id: 974523
{'charpoly_factorization': [[[-4, 1], 2]], 'hecke_orbit_code': 1168264659448, 'p': 89}
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id: 974524
{'charpoly_factorization': [[[4, -2, 1], 1]], 'hecke_orbit_code': 1168264659448, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 18, 'hecke_orbit': 1, 'label': '504.2.r.a', 'level': 504, 'portrait': 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', 'weight': 2}
-
mf_hecke_traces • Show schema
Hide schema
Showing the first 100 of 258 matching records in this table.
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id: 12385614
{'hecke_orbit_code': 1168264659448, 'n': 1, 'trace_an': 2}
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id: 12385615
{'hecke_orbit_code': 1168264659448, 'n': 2, 'trace_an': 0}
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id: 12385616
{'hecke_orbit_code': 1168264659448, 'n': 3, 'trace_an': 0}
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id: 12385617
{'hecke_orbit_code': 1168264659448, 'n': 4, 'trace_an': 0}
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id: 12385618
{'hecke_orbit_code': 1168264659448, 'n': 5, 'trace_an': 1}
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id: 12385619
{'hecke_orbit_code': 1168264659448, 'n': 6, 'trace_an': 0}
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id: 12385620
{'hecke_orbit_code': 1168264659448, 'n': 7, 'trace_an': -1}
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id: 12385621
{'hecke_orbit_code': 1168264659448, 'n': 8, 'trace_an': 0}
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id: 12385622
{'hecke_orbit_code': 1168264659448, 'n': 9, 'trace_an': -6}
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id: 12385623
{'hecke_orbit_code': 1168264659448, 'n': 10, 'trace_an': 0}
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id: 12385624
{'hecke_orbit_code': 1168264659448, 'n': 11, 'trace_an': 6}
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id: 12385625
{'hecke_orbit_code': 1168264659448, 'n': 12, 'trace_an': 0}
-
id: 12385626
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