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mf_newforms • Show schema
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{'Nk2': 2664, 'analytic_conductor': 5.318036774617274, 'analytic_rank': 1, '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': [666, 1, [371, 631], [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': 1, 'hecke_orbit_code': 33555098, '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': False, 'label': '666.2.a.a', 'level': 666, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, '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^{4}-q^{7}-q^{8}-3q^{11}-q^{13}+\\cdots', 'related_objects': ['EllipticCurve/Q/666/a'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '666.2.a', 'trace_display': [-1, 0, 0, -1], 'trace_hash': 981830034755708329, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.010', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.018', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.079', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.069', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.366', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.019', 'prec': 17}, 'traces': [1, -1, 0, 1, 0, 0, -1, -1, 0, 0, -3, 0, -1, 1, 0, 1, 3, 0, -7, 0, 0, 3, -3, 0, -5, 1, 0, -1, 0, 0, 2, -1, 0, -3, 0, 0, 1, 7, 0, 0, 6, 0, -4, -3, 0, 3, -6, 0, -6, 5, 0, -1, -9, 0, 0, 1, 0, 0, 0, 0, -10, -2, 0, 1, 0, 0, 2, 3, 0, 0, -12, 0, 5, -1, 0, -7, 3, 0, 2, 0, 0, -6, -3, 0, 0, 4, 0, 3, 3, 0, 1, -3, 0, 6, 0, 0, 2, 6, 0, -5, -6, 0, 14, 1, 0, 9, -9, 0, 5, 0, 0, -1, 6, 0, 0, 0, 0, 0, -3, 0, -2, 10, 0, 2, 0, 0, 5, -1, 0, 0, -18, 0, 7, -2, 0, -3, 12, 0, 14, 0, 0, 12, 3, 0, 0, -5, 0, 1, 18, 0, 5, 7, 0, -3, 0, 0, 8, -2, 0, 0, 3, 0, 11, 6, 0, 3, 15, 0, -12, 0, 0, -4, 9, 0, 5, -3, 0, -3, -12, 0, 20, -1, 0, 3, 0, 0, -9, -6, 0, 0, 9, 0, 26, -2, 0, -6, 21, 0, -28, 5, 0, 6, 0, 0, 0, -14, 0, -1, 21, 0, -28, -9, 0, 9, 0, 0, -2, -5, 0, 0, -3, 0, -16, 1, 0, -6, 24, 0, -16, 0, 0, 0, -30, 0, 0, 0, 0, 3, 24, 0, -28, 2, 0, -10, 0, 0, 7, -2, 0, 0, -18, 0, 9, -5, 0, 1, 27, 0, -1, 0, 0, 18, -6, 0, 0, -7, 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0, 21, 0, -15, 12, 0, -29, 10, 0, -28, 0, 0, 2, -9, 0, 15, -3, 0, -37, -10, 0, 9, 21, 0, -13, 0, 0, -39, 18, 0, 0, 25, 0, -2, -6, 0, -2, -5, 0, -21, 0, 0, -58, 10, 0, 0, 0, 0, -25, -3, 0, 36, -18, 0, -5, 0, 0, -16, 42, 0, 0, 1, 0, -18, 0, 0, -27, 18, 0, -6, 0, 0, 23, 24, 0, 0, -24, 0, 9, -8, 0, -16, 18, 0, 38, 0, 0, -6, 12, 0, -5, 34, 0, 0, -18, 0, 42, -30, 0, 6, 0, 0, 38, 2, 0, 0, 6, 0, -18, 0, 0, -12, -6, 0, -5, -35, 0, 3, 24, 0, 0, 24, 0, -39, -12, 0, -27, 1, 0, -28, 0, 0, 44, 2, 0, 0, 12, 0, -14, -38, 0, -10, 3, 0, -9, 0, 0, 15, 18, 0, 0, 0, 0, 7, 12, 0, -16, -2, 0, -12, 0, 0, 53, 13, 0, 0], 'weight': 2, 'weight_parity': 1}
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mf_hecke_nf • Show schema
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{'an': [[1], [-1], [0], [1], [0], [0], [-1], [-1], [0], [0], [-3], [0], [-1], [1], [0], [1], [3], [0], [-7], [0], [0], [3], [-3], [0], [-5], [1], [0], [-1], [0], [0], [2], [-1], [0], [-3], [0], [0], [1], [7], [0], [0], [6], [0], [-4], [-3], [0], [3], [-6], [0], [-6], [5], [0], [-1], [-9], [0], [0], [1], [0], [0], [0], [0], [-10], [-2], [0], [1], [0], [0], [2], [3], [0], [0], [-12], [0], [5], [-1], [0], [-7], [3], [0], [2], [0], [0], [-6], [-3], [0], [0], [4], [0], [3], [3], [0], [1], [-3], [0], [6], [0], [0], [2], [6], [0], [-5]], 'ap': [[-1], [0], [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': 33555098, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '666.2.a.a', 'level': 666, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'AL_dims': [[[[2, -1], [3, -1], [37, -1]], 4, 3], [[[2, -1], [3, 1], [37, 1]], 2, 1], [[[2, 1], [3, -1], [37, -1]], 1, 1], [[[2, 1], [3, 1], [37, 1]], 2, 1], [[[2, -1], [3, 1], [37, -1]], 1, 1], [[[2, 1], [3, 1], [37, -1]], 1, 1], [[[2, -1], [3, -1], [37, 1]], 1, 1], [[[2, 1], [3, -1], [37, 1]], 3, 2]], 'Nk2': 2664, 'analytic_conductor': 5.318036774617274, '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': [666, 1, [371, 631], [1, 1]], 'conrey_indexes': [1], 'cusp_dim': 107, 'dim': 15, 'eis_dim': 15, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 7], 'hecke_orbit_code': 33555098, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2], 'label': '666.2.a', 'level': 666, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': False, 'level_primes': [2, 3, 37], 'level_radical': 222, 'mf_dim': 122, 'mf_new_dim': 15, 'num_forms': 11, 'plus_dim': 5, 'prim_orbit_index': 1, 'relative_dim': 15, 'sturm_bound': 228, 'trace_bound': 7, 'trace_display': [1, 0, -2, 0], 'traces': [15, 1, 0, 15, -2, 0, 0, 1, 0, 4, 2, 0, 2, 4, 0, 15, 6, 0, 0, -2, 0, -8, -12, 0, 15, 4, 0, 0, 6, 0, -4, 1, 0, -6, 20, 0, -1, 4, 0, 4, -4, 0, -8, 2, 0, -6, -4, 0, -9, 15, 0, 2, 14, 0, 4, 4, 0, 4, 20, 0, -30, -18, 0, 15, 40, 0, 14, 6, 0, 4, 0, 0, 28, 5, 0, 0, -28, 0, -28, -2, 0, 14, -4, 0, 12, -8, 0, -8, 10, 0, -16, -12, 0, 0, -52, 0, 10, 9, 0, 15, -34, 0, -28, 4, 0, 22, 6, 0, -38, -30, 0, 0, -42, 0, 20, 6, 0, -16, -8, 0, -23, -8, 0, -4, -12, 0, -40, 1, 0, 12, -84, 0, -32, 24, 0, -6, -48, 0, -82, 20, 0, -48, 24, 0, -8, -14, 0, -1, 6, 0, 4, 4, 0, 20, 18, 0, 26, -54, 0, 4, 40, 0, -16, -4, 0, -4, -4, 0, 63, 48, 0, -8, 58, 0, -28, 2, 0, -18, 20, 0, -10, -20, 0, -6, 8, 0, -12, -4, 0, -24, -36, 0, 86, 6, 0, -9, 70, 0, 48, 15, 0, -50, -64, 0, 12, -10, 0, 2, 72, 0, 2, 14, 0, -8, 44, 0, -12, -26, 0, 4, -72, 0, 0, 4, 0, -30, 36, 0, 46, -56, 0, 4, -8, 0, 4, 20, 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-100, -162, 0, -12, -4, 0, -8, -4, 0, 20, -76, 0, 42, -16, 0, -24, -64, 0, 56, -36, 0, 0, 16, 0, 6, -92, 0, 86, 158, 0, -12, 6, 0, -4, 20, 0, 60, 96, 0, -9, 36, 0, -156, 70, 0, -56, -112, 0, -128, 6, 0, 48, -154, 0, -72, 15, 0, -6, -70, 0, -296, 32, 0, -50, -54, 0, -26, -64, 0, -6, -16, 0, -56, 58, 0, 12, -46, 0, 0, -10, 0, 144, 0, 0, 130, -8, 0, 2, 166, 0, -34, 72, 0, 24, 144, 0, -73, -8, 0, 2, -38, 0, -52, 14, 0, -78, -6, 0, 26, -76, 0, -8, 114, 0, 188, 44, 0, -48, 76, 0, 24, 130, 0, -12, 24, 0, -56, -26, 0, 4, 228, 0, 70, 42, 0, 4, 108, 0, -80, -72, 0, -40, 32, 0, 128, -16, 0, 0, -48, 0, 28, 4, 0, 150, 24, 0, -12, 104, 0, -30, 0, 0, -4, 36, 0, -84, 32, 0, -64, 90, 0, 46, -104, 0, 56, -56, 0, 34, 120, 0, -15, 98, 0, 4, 60, 0, 128, -8, 0, 16, 92, 0, -64, 92, 0, 4, 42, 0, 268, 20, 0, -108, -40, 0, 68, -196, 0, 24, 56, 0, 70, 60, 0, 142, 20, 0, 53, 14, 0, 26, -28, 0, 156, 13, 0, 20, -34, 0, 76, -116, 0, -30, -74, 0, 252, -2, 0, -120, 32, 0, 4, -124, 0, -64, -68, 0, 156, -18, 0, -24, 104, 0, -62, -52, 0, 12], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 440794
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 440795
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 440796
{'conductor': 12, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '12.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 440797
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 440798
{'conductor': 15, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '15.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 440799
{'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '24.h', 'twisting_char_orbit': 8, 'weight': 2}
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id: 440800
{'conductor': 24, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '24.f', 'twisting_char_orbit': 6, 'weight': 2}
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id: 440801
{'conductor': 111, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 1, 'source_is_minimal': False, 'source_label': '666.2.a.a', 'source_level': 666, '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': '111.d', 'twisting_char_orbit': 4, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 1183925
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 2}
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id: 1183926
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 3}
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id: 1183927
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 5}
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id: 1183928
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 7}
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id: 1183929
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 11}
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id: 1183930
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 13}
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id: 1183931
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 17}
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id: 1183932
{'charpoly_factorization': [[[7, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 19}
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id: 1183933
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 23}
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id: 1183934
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 29}
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id: 1183935
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 31}
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id: 1183936
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 37}
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id: 1183937
{'charpoly_factorization': [[[-6, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 41}
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id: 1183938
{'charpoly_factorization': [[[4, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 43}
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id: 1183939
{'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 47}
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id: 1183940
{'charpoly_factorization': [[[9, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 53}
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id: 1183941
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 59}
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id: 1183942
{'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 61}
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id: 1183943
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 67}
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id: 1183944
{'charpoly_factorization': [[[12, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 71}
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id: 1183945
{'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 73}
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id: 1183946
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 79}
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id: 1183947
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 83}
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id: 1183948
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 89}
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id: 1183949
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 33555098, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 1, 'hecke_orbit': 1, 'label': '666.2.a.a', 'level': 666, 'portrait': 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', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 647000
{'hecke_orbit_code': 33555098, 'n': 1, 'trace_an': 1}
-
id: 647001
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id: 647999
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