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mf_newforms • Show schema
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{'Nk2': 2184, 'analytic_conductor': 4.359831950361909, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 273, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 17, 'char_orbit_label': 'q', 'char_order': 6, 'char_parity': 1, 'char_values': [546, 6, [365, 157, 379], [3, 3, 1]], 'cm_discs': [], 'conrey_index': 251, 'conrey_indexes': [251, 335], 'dim': 4, 'field_disc': 1089, 'field_disc_factorization': [[3, 2], [11, 2]], 'field_poly': [9, -3, -2, -1, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'has_non_self_twist': 1, 'hecke_cutters': [[5, [4, 0, 7, 0, 1]], [11, [36, -18, 15, 3, 1]], [17, [36, 18, 15, -3, 1]]], 'hecke_orbit': 6, 'hecke_orbit_code': 22519097682035234, 'hecke_ring_generator_nbound': 3, '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, 273, 21, 1, 6, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '546.2.q.f', 'level': 546, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 7, 13], 'level_radical': 546, 'minimal_twist': '546.2.q.e', 'nf_label': '4.0.1089.1', 'prim_orbit_index': 21, 'qexp_display': 'q+(-1+\\beta _{2})q^{2}+(\\beta _{2}+\\beta _{3})q^{3}-\\beta _{2}q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 2, 'rm_discs': [], 'sato_tate_group': '1.2.3.c6', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '546.2.q', 'trace_display': [-2, 1, 0, 10], 'trace_hash': 1375075982929848056, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.087', 'prec': 17}, {'__RealLiteral__': 0, 'data': '4.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.999', 'prec': 17}, {'__RealLiteral__': 0, 'data': '59.280', 'prec': 20}, {'__RealLiteral__': 0, 'data': '27.240', 'prec': 20}, {'__RealLiteral__': 0, 'data': '1342.364', 'prec': 27}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.175', 'prec': 17}, 'traces': [4, -2, 1, -2, 0, -2, 10, 4, 5, 3, -3, 1, -14, -8, -4, -2, 3, 5, -1, -3, 1, -3, -9, 1, 6, 4, 16, -2, -3, 11, -4, -2, -3, -6, 3, -10, -6, 2, -5, 0, -27, -5, 8, 6, -2, 9, 0, -2, 22, -3, -18, 10, 0, -8, -12, 10, -16, 3, -27, -7, -18, 2, 20, 4, 3, 18, 6, 3, 11, 6, 15, 5, 20, 6, -15, -1, -12, 7, 50, 3, -7, 27, 0, 4, -12, -16, 11, -3, 3, 13, -38, 0, 32, 9, -18, 1, -10, -26, 24, -3, -18, 15, 0, -14, -1, -21, 9, -8, 0, 12, 66, -8, -36, 17, 1, 0, -10, 0, 3, -4, 1, 0, 11, 2, 0, 5, -13, -2, -4, -12, 6, -15, -1, -6, -22, 3, -9, -1, -21, -9, -1, -30, 6, 5, 4, -10, -2, 0, 12, -3, 0, -1, 15, -3, 0, -2, 0, -25, 17, -3, -18, 14, -36, 0, 0, -6, 0, 1, 46, 0, -5, 8, 21, -4, 15, -3, -19, -3, 6, -11, 0, 22, -9, -9, 30, 2, -42, -9, 40, 0, 54, 1, 12, 20, 23, 4, 9, -15, 12, 6, -66, -18, -6, 3, -8, -6, -17, 4, -30, 26, -34, 21, -57, -9, 12, 16, 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mf_hecke_nf • Show schema
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{'an': [[1, 0, 0, 0], [-1, 0, 1, 0], [0, 0, 1, 1], [0, 0, -1, 0], [1, -1, -1, 1], [-1, 1, 0, -1], [2, 0, 1, 0], [1, 0, 0, 0], [2, 1, -2, 0], [0, 1, 1, 0], [-1, -1, 2, 2], [1, -1, -1, 0], [-4, 0, 1, 0], [-3, 0, 2, 0], [1, -1, -3, 1], [-1, 0, 1, 0], [1, -2, 1, 1], [0, 0, 2, -1], [1, -2, -1, 1], [-1, 0, 0, -1], [-1, 1, 3, 2], [-1, 2, -1, -1], [-2, 1, -1, 0], [0, 0, 1, 1], [2, -1, -1, -1], [3, 0, -4, 0], [5, -2, 0, 2], [1, 0, -3, 0], [-1, 1, 0, 0], [2, 1, 1, 0], [-2, 2, 2, 2], [0, 0, -1, 0], [1, 2, -5, -1], [-2, 1, 1, 1], [3, -2, -2, 3], [-2, -1, 0, 1], [-4, 6, 2, 0], [0, 1, 1, 1], [-1, 1, -3, -4], [1, -1, -1, 1], [-5, 1, -4, 0], [-2, 2, -1, -3], [0, 0, 4, 0], [2, -1, -1, -1], [3, -3, -5, 1], [3, 0, -2, -1], [2, -1, -3, 1], [-1, 1, 0, -1], [3, 0, 5, 0], [-1, -1, 2, 2], [-4, 1, -1, 1], [1, 0, 3, 0], [-6, 5, 7, -5], [-5, 2, 5, 0], [-2, 0, -2, 0], [2, 0, 1, 0], [-2, -1, -3, 1], [1, 0, -1, -1], [-9, 0, 4, -1], [-3, 0, 2, -1], [-6, 0, 3, 0], [0, 2, -2, -4], [6, 3, -4, -1], [1, 0, 0, 0], [-3, 4, 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10], [-4, -10, -10, -10], [8, -3, -13, 3], [41, -1, -1, -1], [20, 0, -10, 0], [-34, -4, 38, 8], [-10, 0, 0, 0], [15, 3, -18, -6], [-6, 8, -2, -16], [-5, -1, 11, 1], [12, -24, -5, 12], [21, 0, -17, -13], [-12, -6, 30, 6], [9, -1, -17, 1], [17, 5, -22, -10], [19, 0, -16, -13], [6, 12, -24, -12], [3, -6, -24, 3], [-2, -5, 7, 10], [-16, 26, 6, -26], [1, 6, -7, -12], [30, 0, -21, -12]], 'char_orbit_index': 17, 'field_poly': [9, -3, -2, -1, 1], 'hecke_orbit_code': 22519097682035234, 'hecke_ring_character_values': [[365, [-1, 0, 0, 0]], [157, [-1, 0, 0, 0]], [379, [0, 0, 1, 0]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_denominators': [1, 1, 6, 2], 'hecke_ring_inverse_denominators': [1, 1, 1, 1], 'hecke_ring_inverse_numerators': [[1, 0, 0, 0], [0, 1, 0, 0], [0, 0, 3, 1], [3, 2, 0, -2]], 'hecke_ring_numerators': [[1, 0, 0, 0], [0, 1, 0, 0], [-3, -2, 2, 1], [3, 2, 0, -1]], 'hecke_ring_power_basis': False, 'hecke_ring_rank': 4, 'label': '546.2.q.f', 'level': 546, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'Nk2': 2184, 'analytic_conductor': 4.359831950361909, 'char_conductor': 273, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 17, 'char_orbit_label': 'q', 'char_order': 6, 'char_parity': 1, 'char_values': [546, 6, [365, 157, 379], [3, 3, 1]], 'conrey_index': 251, 'cusp_dim': 208, 'dim': 72, 'eis_dim': 32, 'eis_new_dim': 0, 'hecke_cutter_primes': [5, 11, 17], 'hecke_orbit_code': 1099545182754, 'hecke_orbit_dims': [2, 2, 2, 2, 4, 4, 4, 4, 24, 24], 'label': '546.2.q', 'level': 546, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 7, 13], 'level_radical': 546, 'mf_dim': 240, 'mf_new_dim': 72, 'num_forms': 10, 'prim_orbit_index': 21, 'relative_dim': 36, 'sturm_bound': 224, 'trace_bound': 3, 'trace_display': [0, 0, 0, 0], 'traces': [72, 0, 0, -36, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, -12, -36, 0, 0, 0, 0, 0, 0, 0, 0, -56, 0, 0, 0, 0, -16, 0, 0, 0, 0, 0, -4, 0, 0, 48, 0, 0, 16, -20, 0, 0, 12, 0, 0, -12, 0, -48, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 96, 72, 0, 0, -84, 0, 0, 0, 0, 12, 0, 0, 0, 0, 0, -44, 16, 0, 56, 0, 0, 0, -120, 0, 0, 0, 0, 0, 32, 0, 48, 0, 0, 0, 0, 0, 0, 28, 0, -84, 0, 0, 24, 84, 0, 0, 0, 0, 0, 0, 0, -4, 0, 0, 0, 0, 0, -16, -12, 0, 60, 0, 0, -12, 88, 0, 0, -24, 0, 0, -8, 0, 0, 0, 0, 0, 0, 0, -96, 120, 0, 8, 0, 0, 96, 0, 0, 0, 0, 0, 0, -72, 0, 0, 0, 0, 0, 0, 0, -48, -12, 0, -48, 0, 0, -32, 300, 0, 0, -20, 0, 0, 96, 0, 0, 0, 0, 0, 0, 0, -120, -12, 0, -4, 0, 0, -72, 0, 0, 0, -72, 0, 0, 24, 0, -48, 0, 0, 0, 0, 0, 24, -80, 0, -224, 0, 0, 60, -72, 0, 0, 0, 0, 0, 60, 0, -156, 0, 0, 0, 0, 0, -48, 0, 0, -12, 0, 0, 36, 0, 0, 0, -128, 0, 0, -36, 0, 12, 0, 0, 0, 0, 0, 152, -48, 0, 168, 0, 0, 0, 48, 0, 0, -36, 0, 0, -192, 0, 64, 0, 0, 0, 0, 0, 228, 0, 0, 104, 0, 0, 24, 144, 0, 0, -24, 0, 0, 48, 0, 8, 0, 0, 0, 0, 0, -12, 48, 0, 0, 0, 0, 0, -320, 0, 0, -72, 0, 0, 192, 0, -72, 0, 0, 0, 0, 0, -96, 0, 0, 4, 0, 0, 76, -8, 0, 0, 480, 0, 0, 72, 0, -112, 0, 0, 0, 0, 0, 0, 48, 0, 0, 0, 0, 0, -768, 0, 0, 120, 0, 0, 0, 0, 384, 0, 0, 0, 0, 0, -240, 0, 0, 20, 0, 0, -216, -336, 0, 0, -12, 0, 0, 20, 0, 252, 0, 0, 0, 0, 0, 0, 184, 0, 72, 0, 0, -32, 0, 0, 0, 0, 0, 0, 0, 0, 76, 0, 0, 0, 0, 0, -12, 60, 0, -24, 0, 0, -156, 28, 0, 0, -164, 0, 0, -72, 0, 0, 0, 0, 0, 0, 0, 48, 112, 0, 24, 0, 0, -12, 0, 0, 0, 0, 0, 0, -180, 0, 144, 0, 0, 0, 0, 0, 156, 96, 0, -172, 0, 0, -40, 324, 0, 0, -152, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 8, -108, 0, 24, 0, 0, -300, 0, 0, 0, 24, 0, 0, 96, 0, -264, 0, 0, 0, 0, 0, 328, 84, 0, 32, 0, 0, -96, -12, 0, 0, 168, 0, 0, -72, 0, -60, 0, 0, 0, 0, 0, 20, 0, 0, -552, 0, 0, -12, 120, 0, 0, -176, 0, 0, -72, 0, 264, 0, 0, 0, 0, 0, 576, -96, 0, -264, 0, 0, 0, 72, 0, 0, 280, 0, 0, 16, 0, -16, 0, 0, 0, 0, 0, 240, 0, 0, 24, 0, 0, 48, 336, 0, 0, -24, 0, 0, 312, 0, -12, 0, 0, 0, 0, 0, -288, 24, 0, 0, 0, 0, 0, -60, 0, 0, 760, 0, 0, -144, 0, -4, 0, 0, 0, 0, 0, -40, 240, 0, 292, 0, 0, 96, 128, 0, 0, 0, 0, 0, -72, 0, -240, 0, 0, 0, 0, 0, 0, -144, 0, 0, 0, 0, 216, -528, 0, 0, -72, 0, 0, 0, 0, -12, 0, 0, 0, 0, 0, -48, -104, 0, 48, 0, 0, 36, -744, 0, 0, -204, 0, 0, -168, 0, -108, 0, 0, 0, 0, 0, 0, -120, 0, 48, 0, 0, 24, 12, 0, 0, 0, 0, 0, 0, 0, -48, 0, 0, 0, 0, 0, -120, -8, 0, -96, 0, 0, 16, 220, 0, 0, -204, 0, 0, -128, 0, 0, 0, 0, 0, 0, 0, -36, 40, 0, 424, 0, 0, 120, 0, 0, 0, 0, 0, 0, -96, 0, 64, 0, 0, 0, 0, 0, -12, -336, 0, -248, 0, 0, -72, 552, 0, 0, 144, 0, 0, 228, 0, 0, 0, 0, 0, 0, 0, -232, -408, 0, 60, 0, 0, -492, 0, 0, 0, -444, 0, 0, -96, 0, -4, 0, 0, 0, 0, 0, 196, -152, 0, -528, 0, 0, 72, 168, 0, 0, 168, 0, 0, 24, 0, -552, 0, 0, 0, 0, 0, -192, 0, 0, 24, 0, 0, 216, 180, 0, 0, 0, 0, 0, -12, 0, 420, 0, 0, 0, 0, 0, 96, -192, 0, 636, 0, 0, 0, -48, 0, 0, 288, 0, 0, 160, 0, 312, 0, 0, 0, 0, 0, 552, 0, 0, 24, 0, 0, 128, 160, 0, 0, -24, 0, 0, 468, 0, 112, 0, 0, 0, 0, 0, -204, 232, 0, 0, 0, 0, 0, -428, 0, 0, 144, 0, 0, 360, 0, -276, 0, 0, 0, 0, 0, -436, 0, 0, 192, 0, 0, 144, 12, 0, 0, 720, 0, 0, 60, 0, -296, 0, 0, 0, 0, 0, 0, -384, 0, 0, 0, 0, 204, -360, 0, 0, 288, 0, 0, 0, 0, 120, 0, 0, 0, 0, 0, -600, 144, 0, -48, 0, 0, -276, -48, 0, 0, 84, 0, 0, -144, 0, 12, 0, 0, 0, 0, 0, 0, -192, 0, 504, 0, 0, -72, 192, 0, 0, 0, 0, 0, 0, 0, 120, 0, 0, 0, 0, 0, -192, 64, 0, -432, 0, 0, -276, -48, 0, 0, -608, 0, 0, -36, 0, 0, 0, 0, 0, 0, 0, -12, 384, 0, 160, 0, 0, 44, 0, 0, 0, 0, 0, 0, -528, 0, -72, 0, 0, 0, 0, 0, 0, 144, 0, -76, 0, 0, 96, 96, 0, 0, -104, 0, 0, -216, 0, 0, 0, 0, 0, 0], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 377856
{'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '546.2.q.e', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 377857
{'conductor': 39, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '546.2.q.e', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '39.h', 'twisting_char_orbit': 8, 'weight': 2}
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id: 377858
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 6, 'target_is_minimal': True, 'target_label': '546.2.q.f', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 377859
{'conductor': 273, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 6, 'target_is_minimal': True, 'target_label': '546.2.q.f', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '273.u', 'twisting_char_orbit': 21, 'weight': 2}
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id: 377860
{'conductor': 13, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 7, 'target_is_minimal': True, 'target_label': '546.2.q.g', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '13.e', 'twisting_char_orbit': 5, 'weight': 2}
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id: 377861
{'conductor': 21, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 7, 'target_is_minimal': True, 'target_label': '546.2.q.g', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '21.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 377862
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 8, 'target_is_minimal': True, 'target_label': '546.2.q.h', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 377863
{'conductor': 91, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 17, 'source_dim': 4, 'source_hecke_orbit': 6, 'source_is_minimal': True, 'source_label': '546.2.q.f', 'source_level': 546, 'target_char_orbit': 17, 'target_dim': 4, 'target_hecke_orbit': 8, 'target_is_minimal': True, 'target_label': '546.2.q.h', 'target_level': 546, 'twist_class_label': '546.2.q.e', 'twist_class_level': 546, 'twisting_char_label': '91.t', 'twisting_char_orbit': 20, 'weight': 2}
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mf_hecke_charpolys • Show schema
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id: 1030700
{'charpoly_factorization': [[[1, 1, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 2}
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id: 1030701
{'charpoly_factorization': [[[9, -3, -2, -1, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 3}
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id: 1030702
{'charpoly_factorization': [[[4, 0, 7, 0, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 5}
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id: 1030703
{'charpoly_factorization': [[[7, -5, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 7}
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id: 1030704
{'charpoly_factorization': [[[36, -18, 15, 3, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 11}
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id: 1030705
{'charpoly_factorization': [[[13, 7, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 13}
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id: 1030706
{'charpoly_factorization': [[[36, 18, 15, -3, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 17}
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id: 1030707
{'charpoly_factorization': [[[64, -8, 9, 1, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 19}
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id: 1030708
{'charpoly_factorization': [[[16, 36, 31, 9, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 23}
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id: 1030709
{'charpoly_factorization': [[[4, -6, 1, 3, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 29}
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id: 1030710
{'charpoly_factorization': [[[-32, 2, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 31}
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id: 1030711
{'charpoly_factorization': [[[9216, -576, -84, 6, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 37}
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id: 1030712
{'charpoly_factorization': [[[3364, 1566, 301, 27, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 41}
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id: 1030713
{'charpoly_factorization': [[[16, -4, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 43}
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id: 1030714
{'charpoly_factorization': [[[16, 0, 19, 0, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 47}
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id: 1030715
{'charpoly_factorization': [[[1024, 0, 211, 0, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 53}
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id: 1030716
{'charpoly_factorization': [[[3364, 1566, 301, 27, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 59}
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id: 1030717
{'charpoly_factorization': [[[27, 9, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 61}
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id: 1030718
{'charpoly_factorization': [[[9216, 576, -84, -6, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 67}
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id: 1030719
{'charpoly_factorization': [[[324, 270, 243, -15, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 71}
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id: 1030720
{'charpoly_factorization': [[[-8, -10, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 73}
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id: 1030721
{'charpoly_factorization': [[[148, -25, 1], 2]], 'hecke_orbit_code': 22519097682035234, 'p': 79}
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id: 1030722
{'charpoly_factorization': [[[64, 0, 28, 0, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 83}
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id: 1030723
{'charpoly_factorization': [[[17956, 402, -131, -3, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 89}
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id: 1030724
{'charpoly_factorization': [[[64, -80, 108, 10, 1], 1]], 'hecke_orbit_code': 22519097682035234, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 17, 'hecke_orbit': 6, 'label': '546.2.q.f', 'level': 546, 'portrait': 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', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 173731000
{'hecke_orbit_code': 22519097682035234, 'n': 1, 'trace_an': 4}
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id: 173731001
{'hecke_orbit_code': 22519097682035234, 'n': 2, 'trace_an': -2}
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id: 173731002
{'hecke_orbit_code': 22519097682035234, 'n': 3, 'trace_an': 1}
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id: 173731003
{'hecke_orbit_code': 22519097682035234, 'n': 4, 'trace_an': -2}
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id: 173731004
{'hecke_orbit_code': 22519097682035234, 'n': 5, 'trace_an': 0}
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id: 173731005
{'hecke_orbit_code': 22519097682035234, 'n': 6, 'trace_an': -2}
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id: 173731006
{'hecke_orbit_code': 22519097682035234, 'n': 7, 'trace_an': 10}
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id: 173731007
{'hecke_orbit_code': 22519097682035234, 'n': 8, 'trace_an': 4}
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id: 173731008
{'hecke_orbit_code': 22519097682035234, 'n': 9, 'trace_an': 5}
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id: 173731009
{'hecke_orbit_code': 22519097682035234, 'n': 10, 'trace_an': 3}
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id: 173731010
{'hecke_orbit_code': 22519097682035234, 'n': 11, 'trace_an': -3}
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id: 173731011
{'hecke_orbit_code': 22519097682035234, 'n': 12, 'trace_an': 1}
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id: 173731012
{'hecke_orbit_code': 22519097682035234, 'n': 13, 'trace_an': -14}
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id: 173731013
{'hecke_orbit_code': 22519097682035234, 'n': 14, 'trace_an': -8}
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id: 173731014
{'hecke_orbit_code': 22519097682035234, 'n': 15, 'trace_an': -4}
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id: 173731015
{'hecke_orbit_code': 22519097682035234, 'n': 16, 'trace_an': -2}
-
id: 173731016
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{'hecke_orbit_code': 22519097682035234, 'n': 994, 'trace_an': -75}
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id: 173731994
{'hecke_orbit_code': 22519097682035234, 'n': 995, 'trace_an': -6}
-
id: 173731995
{'hecke_orbit_code': 22519097682035234, 'n': 996, 'trace_an': 14}
-
id: 173731996
{'hecke_orbit_code': 22519097682035234, 'n': 997, 'trace_an': 90}
-
id: 173731997
{'hecke_orbit_code': 22519097682035234, 'n': 998, 'trace_an': 12}
-
id: 173731998
{'hecke_orbit_code': 22519097682035234, 'n': 999, 'trace_an': 42}
-
id: 173731999
{'hecke_orbit_code': 22519097682035234, 'n': 1000, 'trace_an': 0}