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{'Nk2': 12804, 'analytic_conductor': 25.56011368701185, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[3, 1], [11, 1], [97, -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': [3201, 1, [2135, 2620, 199], [1, 1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 17, 'field_disc': 4235006032467281899134761943926528, 'field_disc_factorization': [[2, 8], [7, 1], [13, 1], [353, 1], [1013641, 1], [508058593500130649341, 1]], 'field_poly': [-54, -171, 1110, 1733, -5469, -2793, 9596, 820, -7636, 850, 3095, -663, -662, 181, 71, -22, -3, 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': [[2, [54, -171, -1110, 1733, 5469, -2793, -9596, 820, 7636, 850, -3095, -663, 662, 181, -71, -22, 3, 1]], [5, [-164248, -228200, 558020, 978584, -297558, -1036674, -73283, 484656, 104360, -113217, -34665, 12934, 5263, -551, -374, -10, 10, 1]], [7, [126272, -456352, 27040, 1247360, -606000, -1134044, 646858, 466059, -279250, -91761, 60861, 7839, -6990, -81, 401, -25, -9, 1]], [17, [63839232, -6672384, -184563072, -32587456, 163819376, 53122672, -52685630, -20063801, 7532985, 3078615, -522436, -223711, 18287, 8198, -309, -146, 2, 1]]], 'hecke_orbit': 20, 'hecke_orbit_code': 85568392953597057, 'hecke_ring_generator_nbound': 7, 'hecke_ring_index': 4, 'hecke_ring_index_factorization': [[2, 2]], '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': '3201.2.a.t', 'level': 3201, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [3, 11, 97], 'level_radical': 3201, 'minimal_twist': '3201.2.a.t', 'prim_orbit_index': 1, 'qexp_display': 'q-\\beta _{1}q^{2}-q^{3}+(1+\\beta _{2})q^{4}+(-1-\\beta _{5}+\\cdots)q^{5}+\\cdots', 'related_objects': [], 'relative_dim': 17, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '3201.2.a', 'trace_display': [-3, -17, -10, 9], 'trace_hash': 1435284003321577440, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.284', 'prec': 17}, {'__RealLiteral__': 0, 'data': '13.351', 'prec': 20}, {'__RealLiteral__': 0, 'data': '8.419', 'prec': 17}, {'__RealLiteral__': 0, 'data': '548.492', 'prec': 24}, {'__RealLiteral__': 0, 'data': '624.584', 'prec': 24}, {'__RealLiteral__': 0, 'data': '38539.460', 'prec': 30}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.003', 'prec': 17}, 'traces': [17, -3, -17, 19, -10, 3, 9, 0, 17, 17, -17, -19, -2, 10, 10, 15, -2, -3, 25, -32, -9, 3, -3, 0, 35, -7, -17, 1, 4, -17, 44, -3, 17, 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mf_hecke_nf • Show schema
Hide schema
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1, -2, 0, 0, -3, -1, -2, -1, 2, 0, 1, -1, -3, -1], [8, 1, 3, 1, -4, 3, 4, 0, 1, 2, 4, -5, 1, -2, 6, 1, 1], [-8, 6, 2, 0, 3, -3, 3, -1, 2, 0, 2, 0, -1, 1, -3, 1, -1], [6, 1, 2, -1, 0, 1, -1, 1, 2, 1, -1, -1, 2, 1, 5, 1, 0], [1, -4, 1, -1, -4, 2, 0, 0, 2, 1, -1, -5, 1, -1, -1, 1, -1], [0, 3, 1, -1, -1, 0, 3, -2, 1, 1, -4, -2, -2, -1, 2, 0, -3], [-2, 1, 0, -2, -1, 0, -1, -1, -3, -1, 4, 1, -1, 0, -1, -5, 1], [-8, 5, 6, 3, -2, -3, -1, -1, 3, 2, 0, -2, 3, 2, 1, 0, -6], [2, 6, 4, 0, 2, -1, -3, 2, 1, 0, -2, 0, -1, 0, 0, 2, -1], [-2, -5, -1, -3, -3, 5, 0, -3, -3, 1, 0, 1, 0, 0, 0, -2, 2], [4, -3, -4, -1, -2, 0, 1, -3, -2, 2, -1, 3, 1, 0, 0, -1, 1], [2, -1, -2, -2, 0, -2, 0, 0, -2, -2, 0, 1, 5, -2, -1, 3, 0], [1, 2, 5, 0, -3, 1, 1, -2, -3, 2, 2, -3, 1, -3, -4, -3, -1], [3, -2, 0, 4, 2, -1, 1, 0, 4, 3, 0, 4, -3, 1, -3, 0, -6], [1, 1, 2, 2, 5, -3, -3, 1, 7, -2, -3, 2, -3, 4, -1, 2, -5], [9, 0, 2, 2, 0, -4, -2, 2, 5, -3, -3, 3, -2, 2, -1, 1, -3], [-11, 1, -3, -1, 3, -1, -7, 2, -1, -4, -2, 2, -2, 2, 0, -2, 3], [9, 0, 1, 1, -2, 4, -2, 0, 1, 1, 1, -1, -2, 0, -2, -1, 2], [4, 0, -2, 4, 0, 0, -1, 3, 1, -1, 1, 2, -1, 0, 2, 0, -1], [5, -3, 2, 2, -1, 1, -2, 0, 3, 1, 3, 1, 0, -1, -1, -2, 2], [0, -1, -4, -3, -1, 2, -2, 2, -2, -2, -1, -3, -1, 0, 0, -2, -1], [4, 1, -1, 0, 4, 0, 1, 0, -3, -3, 2, 5, -1, 3, 1, -1, 3], [-11, 0, -2, -4, 2, 0, -3, 1, 2, -3, -1, 4, -2, 1, -2, -3, -2], [3, 2, -1, -1, -3, 6, 1, -2, -2, 1, 1, 0, 4, 0, 2, -3, 2], [8, -6, 0, -2, 0, 3, 5, 0, -7, 2, 3, 1, -1, -4, -5, -1, 4], [5, 5, -2, -4, -2, 0, -3, 4, -4, 0, -2, -5, -1, -6, -1, 3, 1], [2, -2, -1, -1, -3, 3, 0, 3, 0, 1, 1, -3, -1, -2, 4, -1, 2], [-8, 0, 8, 0, -3, -2, 2, -4, 2, 1, 1, -2, 0, 3, 0, -3, -3], [3, 1, 0, -2, -2, 6, 0, -1, -3, 0, -1, 1, 1, -1, 0, -4, 0], [-1, -1, 4, -5, -1, -1, 1, 2, 1, 3, -2, -4, 1, 0, 1, 3, 0], [12, -2, -3, -1, -3, 3, 3, 4, -2, -2, 0, -1, 2, -2, 1, 2, -1], [-3, 2, 0, -2, 2, -2, -5, 1, 3, -2, -4, -1, -5, 0, 1, 2, 1], [2, 3, 7, 1, 1, 1, 5, -2, 1, 2, 3, -1, 1, 1, -1, -1, -4], [-4, 3, 3, -2, -1, 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[-6, 0, -1, 0, 4, 1, -2, -3, 3, -1, 1, 4, -2, 2, -5, -3, 0], [-6, -8, -1, -4, -1, 3, 2, -1, -2, 2, 0, 2, -2, -7, 1, -1, 2], [10, -9, 2, 4, -5, 6, 1, 3, 5, 8, 1, -6, 0, -7, 4, 3, -1], [11, 2, 7, 0, -5, 0, 3, 0, 4, 7, 0, -7, 2, -4, 1, 0, -7], [10, -2, 1, -2, -5, 1, 0, -1, -3, -2, -2, -4, 2, -1, 0, -4, -4], [8, -3, 6, -1, -2, 4, 2, 3, -2, 3, 1, -7, 1, -3, -2, 0, -5], [3, 0, 0, 2, 1, -3, -1, -3, 2, 4, 2, 2, -2, 1, 0, -1, 3], [-1, 1, -4, -2, 4, -1, -5, 2, 1, -1, -4, 1, -2, -4, 1, 6, 2], [0, -3, -6, 0, 2, -1, 3, -4, -5, -1, 3, 4, -3, 2, -5, -1, 7], [-9, 2, 1, 0, 0, 3, -4, 1, -2, -3, -1, 0, 1, 3, 3, -2, 1], [-5, 2, -6, -4, 5, 4, -6, 2, 0, 0, -5, 0, -4, -6, -1, 2, 6], [4, 2, 0, -3, 0, 3, 1, -3, -3, 0, -1, 0, 4, -2, 0, -4, 3], [2, -2, -3, 5, -3, -2, 2, -3, 1, 4, 1, 3, 2, -2, -2, 0, 2], [-7, 0, 3, 4, 3, -6, -3, -1, 7, -6, -3, 5, 0, 5, 2, 0, -5], [-15, -7, 4, -1, 3, -1, -7, 2, 1, -2, 0, 0, -7, 1, -2, 1, 6], [1, 3, -9, -6, 4, -2, -8, 3, -5, -6, -3, 1, 1, 0, 1, 4, 5], [-2, 2, 11, 5, -1, -5, -3, 1, 7, 0, 2, -2, 1, 1, 1, 4, -6], [10, -6, -3, -3, 1, 7, 0, -3, -1, 7, -2, 4, -1, -7, -4, -3, 4], [-1, -2, 1, -2, 3, 2, 2, 0, 1, 1, 0, 1, -1, -5, 0, 5, 5], [-7, 0, -1, 1, 3, -3, -3, 1, -1, -5, -6, 4, -3, 1, -5, -1, -2], [4, -3, -2, 6, -4, -1, 2, 2, 4, 3, -2, 1, 0, -5, -3, 1, -4], [13, -7, 2, 2, 3, 0, -4, -2, 2, 2, -1, 3, -1, -2, -4, 3, 2], [5, -1, -2, 0, 1, -6, -1, 3, 0, -1, -3, 0, -2, -2, -3, 1, -2], [4, 1, -5, -3, -1, 4, 5, 1, -8, 0, -2, 5, 0, -6, -1, 1, 6], [9, -6, -2, 3, 1, 3, -2, -2, 4, 1, 2, -1, -2, 3, 2, -4, -1], [-8, -1, -6, -2, 8, 2, -5, -1, -5, -4, 2, 4, 1, 3, -2, -1, 5], [-6, 0, -2, 4, 6, -9, -2, -2, 2, 1, -3, 5, -1, 3, -3, 3, 1], [-3, -7, -3, 1, -1, -1, -4, 0, 2, 3, -6, 0, 0, 0, 6, 2, 1], [-4, -8, -2, -2, 5, 0, -1, -4, -1, 0, -1, 4, -3, 3, 1, -2, 6], [14, 0, -5, -1, 3, 3, -4, 1, 0, 0, -2, 0, 0, 2, 1, -1, 2], [-9, 3, 2, 0, 5, -3, -1, 0, 0, -6, -5, 1, -1, 5, 4, 3, -1], [13, 1, 8, 4, -4, 1, 4, 3, 3, 1, 3, -1, 4, -1, -2, 0, -4], [-4, 0, 0, 1, 3, -2, 0, -2, -1, -2, 1, 2, -3, 4, 0, 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{'AL_dims': [[[[3, -1], [11, -1], [97, -1]], 24, 1], [[[3, 1], [11, -1], [97, -1]], 17, 4], [[[3, 1], [11, 1], [97, -1]], 21, 3], [[[3, 1], [11, -1], [97, 1]], 23, 4], [[[3, -1], [11, 1], [97, 1]], 19, 5], [[[3, -1], [11, -1], [97, 1]], 15, 3], [[[3, -1], [11, 1], [97, -1]], 21, 2], [[[3, 1], [11, 1], [97, 1]], 19, 1]], 'ALdims': [19, 21, 23, 17, 19, 21, 15, 24], 'Nk2': 12804, 'analytic_conductor': 25.56011368701185, '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': [3201, 1, [2135, 2620, 199], [1, 1, 1]], 'conrey_index': 1, 'cusp_dim': 389, 'dim': 159, 'eis_dim': 7, 'eis_new_dim': 0, 'hecke_cutter_primes': [2, 5, 7, 17], 'hecke_orbit_code': 33557633, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 3, 7, 12, 13, 13, 13, 17, 19, 20, 24], 'label': '3201.2.a', 'level': 3201, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 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246, -808, -52, -36, -238, 420, -190, 268, -40, -638, -964, 440, -132, 28, 176, -224, 150, 14, 100, 1040, -184, 688, -1080, 184, -236, 602, 20, 612, -208, -192, -64, -266, -288, -418, 440, 300, -326, -240, -134, 370, 532, 508, 104, -416, -22, 540, -128, 76], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 1065477
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 17, 'source_hecke_orbit': 20, 'source_is_minimal': True, 'source_label': '3201.2.a.t', 'source_level': 3201, 'target_char_orbit': 1, 'target_dim': 17, 'target_hecke_orbit': 20, 'target_is_minimal': True, 'target_label': '3201.2.a.t', 'target_level': 3201, 'twist_class_label': '3201.2.a.t', 'twist_class_level': 3201, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 1065478
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 17, 'source_hecke_orbit': 20, 'source_is_minimal': True, 'source_label': '3201.2.a.t', 'source_level': 3201, 'target_char_orbit': 1, 'target_dim': 17, 'target_hecke_orbit': 26, 'target_is_minimal': False, 'target_label': '9603.2.a.z', 'target_level': 9603, 'twist_class_label': '3201.2.a.t', 'twist_class_level': 3201, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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mf_hecke_charpolys • Show schema
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id: 3059975
{'charpoly_factorization': [[[54, -171, -1110, 1733, 5469, -2793, -9596, 820, 7636, 850, -3095, -663, 662, 181, -71, -22, 3, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 2}
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id: 3059976
{'charpoly_factorization': [[[1, 1], 17]], 'hecke_orbit_code': 85568392953597057, 'p': 3}
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id: 3059977
{'charpoly_factorization': [[[-164248, -228200, 558020, 978584, -297558, -1036674, -73283, 484656, 104360, -113217, -34665, 12934, 5263, -551, -374, -10, 10, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 5}
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id: 3059978
{'charpoly_factorization': [[[126272, -456352, 27040, 1247360, -606000, -1134044, 646858, 466059, -279250, -91761, 60861, 7839, -6990, -81, 401, -25, -9, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 7}
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id: 3059979
{'charpoly_factorization': [[[1, 1], 17]], 'hecke_orbit_code': 85568392953597057, 'p': 11}
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id: 3059980
{'charpoly_factorization': [[[6912, -57880, -583360, 3451156, -5439964, 1668726, 2639156, -1720899, -376253, 437129, 7714, -50235, 1841, 2974, -121, -88, 2, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 13}
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id: 3059981
{'charpoly_factorization': [[[63839232, -6672384, -184563072, -32587456, 163819376, 53122672, -52685630, -20063801, 7532985, 3078615, -522436, -223711, 18287, 8198, -309, -146, 2, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 17}
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id: 3059982
{'charpoly_factorization': [[[10821312, -76909472, 132577248, 16591520, -239943712, 215611476, -38599610, -38122281, 19588504, -485419, -1626092, 317795, 29285, -14771, 964, 156, -25, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 19}
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id: 3059983
{'charpoly_factorization': [[[39716096, -8630156192, -17950381920, -4975880336, 6962682280, 2699060024, -1010819372, -415762017, 70702406, 29411452, -2673001, -1100664, 56525, 22507, -636, -237, 3, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 23}
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id: 3059984
{'charpoly_factorization': [[[-4686336, 11932416, 43237056, -105245056, -10002728, 90009572, -2688377, -29367597, 353152, 4354853, 117483, -298159, -12804, 9995, 409, -160, -4, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 29}
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id: 3059985
{'charpoly_factorization': [[[-1509705485568, 505697520384, 696589799040, -301662355040, -91687748704, 60022045128, 399107231, -4859853079, 649907760, 138905973, -39813845, 854627, 707232, -82021, -229, 628, -44, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 31}
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id: 3059986
{'charpoly_factorization': [[[-90835686656, -112688019392, 259308289920, 92303093168, -200820016128, 16888210508, 29084521160, -2838488911, -1677032479, 146657966, 46775623, -3758520, -670378, 51782, 4732, -362, -13, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 37}
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id: 3059987
{'charpoly_factorization': [[[4872923136, -30550374400, 16317822208, 30004182208, -17244450128, -5592504704, 4478308489, -68979044, -341717974, 33308716, 11652484, -1576769, -197635, 31622, 1612, -291, -5, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 41}
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id: 3059988
{'charpoly_factorization': [[[-75440570944, 440218781120, -532741077936, 143209573200, 98023688660, -53891384860, -2675266177, 5362887147, -384811390, -221876932, 27113511, 4019745, -659368, -25764, 6954, -68, -27, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 43}
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id: 3059989
{'charpoly_factorization': [[[14369118336, 32188209472, -88901239200, -7987275504, 58612953448, 1352813532, -13170085286, -1158486881, 975194031, 102077620, -31635676, -3420565, 492847, 52657, -3614, -375, 10, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 47}
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id: 3059990
{'charpoly_factorization': [[[6264396252032, 13460214622912, 1747588440032, -6706885500240, -2239910841400, 383633674644, 221524689410, 4982752101, -7701701206, -757705727, 103851935, 18448051, -150106, -172567, -7655, 459, 45, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 53}
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id: 3059991
{'charpoly_factorization': [[[154775505159072, 25665523059264, -46649712719312, -10733960366376, 3900236784944, 1049623508116, -146436639123, -46581426281, 2820770130, 1125158812, -28012659, -15772149, 120953, 128039, -9, -557, -1, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 59}
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id: 3059992
{'charpoly_factorization': [[[17815413772864, 43270905067200, 15270023592496, -6531496261264, -2979688320388, 339787368020, 204144571713, -8257142499, -6981363804, 139274787, 135055809, -2571267, -1508260, 39679, 9017, -326, -22, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 61}
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id: 3059993
{'charpoly_factorization': [[[-26966098145776, -36030888546504, -10939325030944, 3980578249980, 2531016361860, 80111085826, -163060706224, -22223554581, 4078381196, 900262973, -34314834, -15177671, -55247, 128353, 2010, -554, -7, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 67}
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id: 3059994
{'charpoly_factorization': [[[-27514153781408, -6666302054496, 98182586487984, -41915423644840, -2702465114704, 3334010438296, -130961895809, -111992787140, 7561568575, 2093102339, -150303050, -23825058, 1464864, 165810, -6907, -641, 12, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 71}
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id: 3059995
{'charpoly_factorization': [[[467719374423488, 106113442823552, -181480178175664, -22435806547152, 20752777533972, 1760997646968, -1075618703557, -66284371387, 28854907164, 1374024966, -416189663, -17665822, 3264486, 138263, -13098, -584, 21, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 73}
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id: 3059996
{'charpoly_factorization': [[[2547922111296, 546178107136, -5937513469520, -5520909977792, -1231981890132, 341934879312, 147822309761, -5871792224, -6420504691, -1086179, 147263471, -320748, -1848806, 34006, 11014, -355, -24, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 79}
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id: 3059997
{'charpoly_factorization': [[[1299510191224, 957205613512, -2002396246036, -2647929484256, -853914620386, 151940668626, 133798373743, 16972986168, -3568597880, -1010412082, -17966841, 16331107, 1423602, -63857, -12517, -246, 26, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 83}
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id: 3059998
{'charpoly_factorization': [[[1592011739136, 1836125869760, -149561607680, -862840787888, -202469514080, 123503778196, 52992210088, -2783179645, -4167579172, -481543557, 69191185, 16371280, 266667, -146354, -9741, 243, 40, 1], 1]], 'hecke_orbit_code': 85568392953597057, 'p': 89}
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id: 3059999
{'charpoly_factorization': [[[-1, 1], 17]], 'hecke_orbit_code': 85568392953597057, 'p': 97}
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mf_newform_portraits • Show schema
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{'char_orbit_index': 1, 'hecke_orbit': 20, 'label': '3201.2.a.t', 'level': 3201, 'portrait': 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JWOT2cgGMYuq33BlgnNcltz6oIicD22TMOOuZDNM0M2zYzYMjNix2bDri2Kq3a61FSD46dafPVJj4cPxTx+MiJRXb7xxW3e9EJDTc1w6OQkx885nF1ImE/BfWTJcNM1i/zc21fZOTvB2YVJFlZrLLcdVjqSdjehO0joDuDgsSWeON65an71+Esu23Tqkm0T5z73737sG8Jf/rVPPtOQ+Fvd/lEz+Opam5WOIPDMO0+cfvqFCyd/W37hgdELf/zbTjvhYBsLq1MsrdZYbnustB2WO7DSTlhpRyy3E+ZX4eiyYG5ujf/63cs89/I6py9Mc26hwbklhwvLhvmlmDOLCQvdmMnpIS+6rsfzrwRP1vCVz4WVgPNLDvMrgv4I4lgTeJpGkDA1EaOBk/MxnR7s3uzSqI0wRoDw6A00u7aMWF5zwFgpstaDUQwGw0o7ZPsml+5AIZRB6BGtwGXX1iFrfcHJcw6JdphpSZqBwHchjgX9kWR+RXJ+2XBhNcb3h+DGvODqHi+8RjDXqrG82uL0BZ9zS3BhKebCSszZFTi6bHjO1Uv8wnevsmWyxan5aeaXayyueiytSVbaCaudiLVuwkrXsNgRHF+DaLDA7/1kFN93YO6ef/uOf6H37L76HqGSnxoNfYJa65mGykVv/2iDzA/+1d8wNTnBhYXFX/yLj9z57z/w6Qf9C8sertfnLS9zuf6SLqPYI44lWgu0AW0cjFFg7L8hSJDCcGx5kv/6Z4JffMcFbtwT0qxN06g1adV9mnWXyZbiwrJiftXhi/cGfPrumMt39rny0piV1QFX7Rzx7a/RRLFCYPjEVwMW2gG1ZMSJ84per8n1lyUsdGL2H3TZt1Ny+By84ApodyHUDr4TMtuAQ2dr1GsRvoqZaArWuvC8q7ocPeOzb7fm+LkRTx21/567c8jRC4aJ5oiVTsgnv1jHCEWSJLzshj4332iYX3O5ce+Qvdtc4qhFf1Bj/7GA+SXB4mrCwmrMhRXNqRXBhV7IDfuW+c/f2WOuNcXJ85NcWA5YXPNYbktWOwntbkS7l7DWN6z2YWEg6Q9GPOeyIVfvXHJuumz40njhzzkxfPnNcztfrlsTrZ+56/ZP8JJbvumZhsyGt3+UDP6Rj36UK/ftUPc/dOg/Hz85/zP3P3pcnbwQMt9zWBjGPOuSBX7th5a4YW+d+eUpVtp1VtoBK22XlY7DahdW2wmrnZiVbsxSG06vCpzakJuvWeFtLw3Zs6nBWq/FwkqNxRWPpbZgpW0lwmpX0xloOiNDfxgz04rYtVkDAt81nFlwEdJn9ybFnm2GbZv6XFgd8djhJs++3FCvrfLkkWmajZAwdJmZ0gyGcNWuIe//8iRX7IwZjQyzE5IoGdAMfJ46MaTmNrhhX8zjx0IuLHtsn/HZsxV2bQlRKuLMEniuQQjD7s0xU01Jd+DT67t0+i4rHcXKGiy3NSvthKV2wnwblocJu7b3eNvLlrj5SofAbXF+qcXSasDSmsNyR7DW1qx1I1a7CWs9w0oP5ruK+bWY514xz7t+eIkrdtRZ7bZYXKmz1J4C97LEq2/5Rent/gUdzSeves0bnmnorLv9owL4oUOHCIKgdubMmV1P73/6radOn//vBw6fpjcQrPUNKz3BfF9xvhvxnEsv8Ks/tML1l9ZYWJ1iebXOajdgpeOy2nFY7UC7q1nrxqx2Y1Y6hgttwbmeAdHjTS9u87rnai7dGhCGdVbbAWs9j3ZXsdoTdPuC4cgQxoYkASUNvgs13zDZMmyajnDcIUfPhzxxxEfHDV7zvBDHXeOh/RNcshU+c3/Mi6/1WWgPCBxFnERMT0EcuThuzPJynRfd2OEz9zbZsxUePDzCpc6rn6uJxYAnjiYcPxPgSI/NUw5TDUHNF3ieQAmINYSRYRhCt29Y62m6fc1aX7PcMwyShN07+rzu+W3e9MIQdJPltQkWVmosZ2TQhrVuQrsXs5aCe7UP5zqKxU7Cc/Zd4F0/tMDVu2ssrU6y2kmPc9tjaVXg1bfTnNz8s3su3fdX27bvODUaDgeXX37FMw2l/PaPBuDHjh5hZnbOO3bsyPceOXL43Y888phYa/flYKTp9hM6fU17AKt9ycJAcr4b8dzLFvjl71/mxssCltYmWVprsNbxWet6rHYd1rqCdtfYJbcb0+5pVnuGha7gfFszNdnnlc/p8oIrY3ZvVrRqLp1ugO9KQBGW5E9/CAjNVHPI4bMGbUJue7DBqF/jsu0eN1/XJ9Jr3PnwJDdc7nJ4vkd7tcXzr+vzxYd8Nk8b9p80/Ks3dth/wmfztOQLDytuvkqx0u9w7PQ0N+wLufOJAfGozguu9ti7c8gg7vH5hxQkgqNnHFp1B0dAf2CD6kQbohiQGsfTtHuGRjNi59YRL7yqzyufHTPTCLiwMsHyWo3Vjj02qx1Buwftbky7F9PuJbT7hpW+ZL4rWOrGPO+KRX7x+xe5fk/A4toEa9067W5Au+fR7jm0e4pOz2BEoPddea259NLLfvSyy/b98dLiQnjZ5Zc/05AC/pEAPIoiORoNXn/PnZ+7rDeI3/Xwww+6UQxhDINhQn+Y0BtougNNZwDtgQX5uXbMC65a4J3fv8iz93qsdSZYXG3S7gWsdT3Weg7trqLdh27P0OnHdHr232r3DYs9wWIPomTE9ZcP2DKd0OsbXvv8EZds0cSJxJGGMII7Hgs4tRCwdSrmyaMB6DpX7lDceIXGD/o8dLjP4lKDay5p0Jpc5d7HXW66PGC5v8bqaostWwz371d85609HtjvsGOTy1KvzerKNDde1efeJxOma5Ncc1mPhXab+5+epOY0eM4Vhn27hiB7PHZcsGk64sJixJ2PuQwjhZSQaMMlW0Ne+fyQbk+xbUpz4+UQhvVUvvms9Vw6fUW7J+n0oNNP6PSSnDzW+oaVgeRsR9AejLh53yL/7ftWefblPhdWJml3a3R6Pp2+R6fv0OkregNJfwj9YcJwlPCc59wUIdSPv+GbvvFIvV77pOu6+pnG1jMeZI4GfaJw8N1HDz7y6+fPHpm+sLhMLZA4sUCEBqMNxqR3BAKDEBopDVI6PHBoMz/1Hoc33rzCt926wp7tIfPLLXyvRs33qPsujZpDtyZpDlwmGk56wSRsHmkGI0N36LOyGHDmtCGMNWfnY3zfAAJPGRwp6A8UApe47/CsSwR7txl2be8zSrp89gHFgSNTvOrZPjdetcr7PmvwRJ1Ltvd5/F7F9knFbKtPoGqEkctCFxqBw47NgkcPhNy4r8ZLb1jiTz41wHObvOJ5Btfv86X7Qz5zX4Onj9e4dFudS7YmzE2F7JmNuPaSBKU0jjKAoe77zE36hJFLt+/x5GHXlicMFL2hpDeA3tDQ69vv3h0k9AaGzsCwNoDFvuLCqqE+0ebHXrPIN9884ro9dc4vtWj3anT7Pp2+S2/g0BsoBkPJcASj0K4giYZ7v/qA25qc+fVNmx5cufkFN/37Xq//J41G/f9cgIejAQi+78zR+9558Mnbp0f9Lo3AIYwloxAEAozKTBGAFOAGJQ2OTPCl5InDczxyqMHhcwu88YU9Xnj1kMlmi5V2nUYnoDXw6PUduunJHgwd+iOH4cgwDDVhZIgiQ5zYexh7GA1SCVxHEHiCyaZgqglbZjU7NveZnWrzuYfgrkdcpJ7gVc92edaVXe5+OiIctrj5WYL2YMDCcoMX7NPMTvapOT7DWLHYiVBa8Kx9DvXmiIcPBrzkxgmef32Xhw8qMBM8+2qPd3zjCl98NOQLDzTYfypg15xiy3SNqWadiSbUfHAdg5KgDew/LkgSQRQLwhhGEfY7jhIGI81wpOkPNf2RpjeAzggWe5KFLoz0kJffsMLrX9jmO16hieMW88sNOr2Abt+jO3TpDRS9gaI/lPRHtvtoGGqGo4Qw1oShZmHlHPNLn51u9+P/5xtf/RKn2+u/p/kMgvwZA3gcLiFl+I6F03e+88LJ2zcFTp/pSY/hSDMMQUlbbCSEQAiVPoKUGiU1SoGjDI7SBK5gqV/jg1/ewZce6fDia9d4+8vXuHZPj5nJOstrdboDn/7ATYGt7D0UjCJJFAvi2C71Jr2alDQ4DgQe1Gua6WbE9k19YnocPhvxl3cGHDvdYNKvcdPVDi+4rsP9h9rc9tUWz7s8YNfWPu//skAJn1YzYq03QhtQAuZafTpdDx3XeP2LF/jgZ+rsvRDwuuf1CaNl7nxihigJeO7Vm3jdTR0u39nmSw/3efx0nceOe+yYlky3BHVf4Ln2IpQChDDWLtWGKE4v1sgwilIghjAIoTsUrI4EK10QzpAbrljj7a9c48VXJ8y0aqx26rS7lrV7A7sSFMCWDIbQHxmGI80otPJkFGV/S7J0Zo0/+eBtm1Z7vPObv+HF5vR8+492bnlmOon+Pwf4f/iFP2fHpYqf/90vfM83P//Mu3bUH5+texG61WAwiHGUQilQEpQUSCFTcEuUdJAyQUmRLs8aVxl8x1BzBKtDxXJ7ig/d0eC+J3vcfP0ab3/FGjfsbTOT1Ihjn/4woDdwGYwcwkgRxZI4kSRaoI2VQFIYfE9TD2J8L8RzR5xdHvGpByVHzngcPzOF0j57t3pctUfx7Cs7KH+RJ4422T5Z55pLYcvcKiudFtdul8Ta8LkHfEZ9yWQj5tXPHfLJOyNOzTe54jKX82tDnjrmsnPzFNfvWeTux7vc+5RgFHpcuWeaK3f6XLmjy9HzKxw5Cw8cqHP4WIO6I/AdScM3BC5IaYMqY+zFGic2jgkTQW8k6AwFnQhCHaPNkOdc3uHtr+zw4msTtk77DIcTLLcDuj2f3tCjP3DoDRX9oWIwEvRTWWKZOwV2qBmGhlFkH4ch9ELFyeUOv/K+L25q9w+/6x2vk/GpQ7/zPpm47Ljq+//5Anz/Q+/jques8d9+feI77vzKid88+MiDkz//jh6zk1MIoZDCIJWDlAYlJUraIMoCWqTgFzhK46gE1xF4rsZzDb5rqHsJk4GgO3JZ7Uzx4btafPmxIZun+rz1ZW2u3DlkOOhxzR7Dzi2KUeSSJIpES0wGbqlxnYSTFwzH5wVrA83H765zdmkKE7pMBYptMw67tzhcuh2u2dtByyX+4JMNVlYmeN6VDtfsbfOlxwQidtk0JWnUY/qRhzQSjEQ5Hu2h4MKK4GpT52XP7nLPwzW2zXo875pp/uU3LvHHn+nywMEGvaHL8lqTPdtqXLG1z3P3dfmWl3Q5t7LCx+/2We77nDzvcvash6sEUkoEAm0MiYZIG5JYMzUTcd3VfUajiCt3jnjzy0ZsmlBMN32iKOD8YkB/4NEfufSHDoNRBmzJYCQYjATDEbkkscBOGIXZCmEYhNAPBd2RYGXgUpPzbKs9PGsGV/1mu/2s6Jqb7v3Ar/y/7+c//th3/vMD+PlDf8SWyy8TZ/c/+Zb7nnj6Dz8RHa5fvqfHlpkRUTykHkgAC3IJSlhwS5WCXUkcJXCyR0fgOgmeI/AcTeAaapGhHhomgoSpmqAfSrphg+NnGvzyB6ZBx4g45tnX9dmzJSSOQRuNMTaJI4VAKoHjehw85bH/SEAjcGh6ktm6YG5GsmnaYducYvfWhCt2r5GIZX7rIy1OnprkeftcrrwkYRB3+eoTPpM1l5kJw2QzpF6zUkhrSXuoWOkZltsJ7V6NF12zxoP7+xw4pZhsBTz36km+//XL/PZH4eEjDXoDw1rX4cJKiy2zdTZNDdk9M+Q/vqVPq97m8eNw8LTEdQ1K2SAcjP2fgTiGS7Yk3HxtTBK5RLGPMXWGocv8ksdgZFe0Yahy+TYIBcORYBhKBmkwaQGtU3DrCriHIQwiQS+08qedGHprCQePJ2xuPT35xcem/nD4qZfFjetf/qEf/5UPmXf9x7f88wH4hz/2m7zrb5R6xyvvftPOqbPvu+XaR4PTrzHMTCdMTMR0u0PqgQIBMtfZLkoZHKWs1nYMrpK4jkiZWzFyJaNQ44dWA9YizSjShKGhFcMo0oxiCGPBMJKMEp8oCThwpMFjByAxBgttq41dCZ6yNR9NH67ZCq0aTDQkU03FzKTDpmnYtWXE1rk1IrPCb31kgqPHJrjxUsWlOyR7d6xy+1MxF5YnePYeyVRLE3gDfOljlCBOJMIY4iRktRdwYdnlxitrPGtfl7sfDtg8JagHTW7cp/mxNy3zmx/VPHW2yVpPs9ZVLK46zE42mGrVmGpN0KpHzDUidt8Y4rsxrhOjlC1RADDYiyqKFAuLDlGsiGJFGClGUfoYSkaRZBRKhqFkFAoboIbCgji0x3UUasJIp2C3ssT+ngV3PxJ0QsFyKBjFIfRj9h+TnF2BP/zE0foLb/Df9w2Tf6N/4T8MPvKKZ/3P5HWv+bf/9AH+H37pL/nK/pZKwnNv/tCX5v/kFdc/FCx3FJ/4Sg1Haa7c1eHanX2EsUGSFAYlPZQyqc52cJTCdRSuY3BDiecKexJcwchThJEFehQZwjixrkhcuicQJ4Yk0SQaq7c1ObiFsJrfkeC64DuCwBfUfUmjrpioS6YmBJumY3Zv6dNsrPGRe0LufGKataUW1+1S7N7qcvnOIYlY43MP1Gm4DnNTimZ9yBNHsR33Ow39keL6yyOu22uYP5+wuOoxGNZ5zU1dvvL4gMNnFY2axPdaXHup5he+Z5k7nhrwyTtmWe4Ydm9KWG07TLYUEw2XZt2lUTMEvsb3NL6T4CgrtaRdFDEGm7DSglhL4kQQx4IoloSxIIoko8g6L2EkCCNDGMIoSgijFNQpcYxikzP3KIJhJBhEWHBHkrUIBsMQGfW4YW+H73hdH0fB2fMrLC19Nbhq664/O3vosn/x8mdv+eulE3+YzF7yD6vJ/8EBvq0Zy8Fo4dvuPbLwu7c/0gl+M9jHKEzodzUmjghDlzff2uGtt/aYbCUomd6dBFe5uErjugovdPAdxdC1TDNyJaEnCCNhT06kiGIII2kdhLiw/eJEkyTWXUhM6pRkBVlC5DrfcQSeI/A9SeBLGjVBq26YbGo2T4+Ym+oSmzU+9BXJH39mhk1BwHW7BLu2ulyyTbN76yof+aphZSXgyi2KqRY06xEXTkgWVn28PTCKBHMTkslJOHzcsNrRzC8FXH5JwK3P7vKpuwJmmuB7HkpOcu1ewQ+8bgFXLvCJu6d4+mzA5k7EpsmYiYaiWVPUa5Ka7+B74LvgOMaCPF0Rc5BjL+xEQ5II4oQU6BAlhjCGKEosKUSpfRprawFGFE5JZkFGgmEs6Kbg7oaacBQy4bd562uWeeutXV5zU8IwdLnp8h6DkYMwR4JRd+IPj3WnHUPjL7A8808T4O/9s4+SJPp79h98+lfPnTzd2tzwWRlKksQgA02iIz73gM9Xnwo4v7LCv/qWAVOtmMCv0+klOCrBcRK8yMFzE0LXwQutNAkjm0q3jCMsE6WsFMcQJZAk1knQ2gZcOk0aZTchLMBt4CpwHQuQwId6oGnWYiabMXOTA2an1rjnQMif3Vbj4PFJLplw2bsFdmzx2LEZrtjVoR93uH9/i5pymZtSTDZhsjliaiLG8xyEsBfXYOSx0olY6xvavZiFVY9dW5o8/8oFbnugz8GzLep+hKs8hJhg73bFd71iiedcscCf3dbk/icnWe45bGrFTNZj6oGkFih8V+C7Ete1sYpSpPahRbnB9rBqTQ70ONHp6pZai7EmTjRhbIgjCGNT3CPrygxjSyr9WNCNBd0YBoMYHQ2YqXf4kW9d5j9+e59GzWGtUyeKPTAuSrh0Bz6rnfMt3OZvTW262nv6kY//8dU3/sMVaf2DAXxtrY1S8vve+6cfeefZM2dmWoFASU2gDL1I0IslvSRgpFzWRi6/+pce+4+u8vqX9HjZDV02z47odmsMRj6j0MWPXUaug+9Zey8DeBRJwtguu1GcetoJqfVHytwSbSjAbZOUKXODo2zCxHMNgaepBTHNIGaqNWLrbIcL7T7v/rjL5x6cZmW1wWVzgl2bBNs3eezYJNizbYjjrfHBOx2OnW6wb7NkqimZaCRIOeLsosF3JFKAMYIwcti9qcMDJHT6itWO4cJKjX07Ar7lZW3++kseJy74uE6EEC7aNIhiybP3rLL72zt87uE+7//cNA+daLB9SjDbSGgECYEn8F2B59pYxVHYwFmKvCbDYC8yW15sga01OcjjxEo6C3YIE5upDLPkUSwYxNCNJb0YBqEm7ofsmO3w0htXecNL+7z2OQmuqLO6GhBFLmHkMopdRqHLYOgyGLn01s7NOLU977r+ud+s+r3Oe+qNf5ia8n8QgK+ttXFd91/efsdX3rn/wNObPAe0J0AYhLBa11eGIE6BLmu0Q5cP3h5wx+Ndbryyw7e/3FbBzUz6DIY+g5GH77qEsUsYOXmgFMeKKJHEsSRKBHEsSRJBokWhtbUgVyXGMrcUpDrf4CqN52p8L6HmxzRrI2YnewyiAV96wvCXt09w/5OTTHku1243bJ2WbJ7x2DYn2bE55NLtqzx+YsDHvzLHhHKYmxC0GoJWPaLdT/jMVwOanv3u2sBg5PD6m0d8+j5bE9PuaRZWHXZsavLGF/a4/0CX/Yc9Gn6MksKCXNcZhlbrf9etbfZtXeCDd3S49+lJTq3W2NISTASGuqcJHI3ngqMEStoL2TI5ZOVHOpVqWhcrXJwC3RIERIkgSlJgJ1aO9GNBL8HGPGFIo9bnba9a4dte0eHZ+xI2T7sMBk3aPY8w8ogil1HkEEYOw9BhOHIYhA7DkeTokYOblH/fO6971s261+28t9H8+wf53yvA+702iysdhOS7b7/zK7/y2c9/aWZtdRXfkxm8EBiUSFlTga+gFgu6yqXvKs50fM7dV+e+J3r89XVd3nzrgFffPGR60iMc+YxiywhR5OaOQJwo4iRN2CQFwG0bGxhd1JSJ9CJTUqfujMZzE3wvouaHNGsDEgZ88WHJB748yZPHJxCRzyVThq2ThtlJxdy0x5ZZyba5iF1bOpxe7PJ7n2wQj2rs2CGYbDq0GtCqRwg3pDNoMNk0CCEwBqJYMu0rYh3TjTy6/YTVjuLsYo2rL23yg9+0xrv+wufkYgNHRemF4RDHAcNQsmXG59mXdbju0h5PnTzLX95e47aHJjnXrtHwFU0PGq7BcwyuAkfadL4Q1eo6DRhtL7pECxIDcSKsf54IwsQmiQaJYJDAIDbEcYyORswEA17z8jXe+vIuL742ZqLmEEYNVtd8RpFHFDvpeVI5wEehYhgpRiNFGCt6/TaPPnTnJiHEr+y76jnx8uL5PxVOjempyX+cAB8OB8xNt97w+GOP/vY9X7mj1et28F0HMBjXBjrWCjSoWKT1JAZXCvxEUFOCvvLoxw4Lo4BP3Nfgzif7PPcLPf71t3a5aleHTZOKVt0hjDzC2CWOnRzkSQZwLdFGYoyVBCYPKEEKndqPGseJ8b0YV4V0BhGLnYj/+ZGA4wtTPLx/EqM9ZmqCTbOG2QnBTEsxM+myeUayZSZm+1yfmclVPveI5qGnJ7luh2CqKWnWJa26plELEe4I33dwlP37xkCSSAYjh8EwItaC7kDT7RlWOi7zyy1ecEWP51+9xge/EFBbUTgysoA0DnHiEUa2x3N2MuA5e3s857IeD7z0HCcXJX922yQLa3XOLPt4StJwBV4mw6QNPHMiz6QKlsljI4g1RFowSmAYQ6gNJDHEEVKN2DY14Lrd9nzcdFVCq+YQxw3aXY9R5BFnwI4VYeQQpiutvUtGocrLIwyStXaH22+/faYzkL99/fU3rA4Gg4//fWLy7w3g+/cfYnpms/rYR/7qsmPHjra6vQ6B7zCKNK4xqUSwMkUKC24VgyuFTbfHBj8R1JVg4Aj6js8gcVkO69z20AT3PD2g4Y/4F69ts3MmZve2AS+4posjFM26gxBWrtispK2VNqbE3BiENChhPXNDDDLmqeOSBw84fOr+Jk+dahLGdZqOYq5mmG4YpurG+uAth+kJh5lJwZbpmG1zA7bOrXLnkyP+4FOb2DrpMNeCVkPRagia9ZiaP+KeQ4ph6OA2LKiMEYSxJHAUN+wbcN8Tk7bwaZCw1nFZWvO5sDTFD77uAmeWlrnv0TlcCYgIDTmARqGkN3CYagZMtho8f1+fl17X59tvWeTAac2n7w+4/0CNQ8caxMJhNFL0I4XKSx/KgWeaEzCaWBuM1rgiYcILCYh4/o099mwdsmM24u2vHlHzlC2Ki+q0ux5h5BLHKiUclTpaiihRaYykUndLEkb2HkUiXS0k7Xab+756d2tpYf6yb/nWt6izp48k23de9o8H4PsPPM22rTPe/fc/8L2r7fBXT55ZRKCQ0uAogTESm1KxBa9KmjT9bnBig5NApARuYvATQ5AI6k7KIonDIHHoJwHdbsKvfHAKE0dsnhty9a4hMxMxb751wK5NIVEkUr0tocTcpPpTSo2Qgg/fUePxow2E43DyXJ2zF+oENcWEL5hsGFqBphVAsyaYqCtaTcVU02FmEmYnYzbPDNm+qUNi1vjwV1oMeg0u32Fo1RXNuqRZ0zSDGNcN+dx9AaO+xN0EMgVTFEsaNcVrnjvgrkc0vZGkN0jo9B3Wug7zy3Wu2tPkzS/u8PBTdU6uNFFSA1Gql12ixDLhMJT0hg7tnkezVqdRG3HVjiHPu2LI6YU2J86v4bgJjx1z+Ovb6whlC9cQsnoSjQY0GEMUJuzeHPPWWwfMthKu2G3YPANJ7DIKm8Sxy2rXJY4UUeLkYI4ju5KGsbIx0dg9LHvvqT2pNXiuQzRcxXfjX33qiYf6s5v2/PGhgwfCfVdc+Y8D4OfPnWFtZWnfqdNn3v3IIw9Kpex6LI0NdCzOZKp/bSpeSoNKUpmSgJtkCRmBrw1BYogTQagNYSIItWCUuIy0S6Rhsdfi9sc1hoSP3W9HNmB0es+yeKlFllckSqRSxJGD1A6uI2n6sGfO0HA1dV9T96HuCxo1SbNm5dBEUzLVgpmJmLmpEdvmuiSs8j//JuDuJzaxdwam6il71yXNWky9FtKoD6jV6vhKomSqwbEnNYpchgPBYJTQHSl6Q9vQ0e4qVhseZy5M8KKrR/zYWy7w63/tcGrNRwiNMRE6MUSxSxhJhiNbxtocODQCj3otoO7XCfyIZi3k2ZeHeG7ETZfHvP3lfRwVp0kgjRCmKspTSae1RAiJ7yrAYzhyWF51bN1OksU86T2WeQwUxZIkljboT7IqzRTgSQbqNMmUFHofYTuTHnjgITkK1bs3rw6+MgqHT/59YPN/G+B3fOljTLSc2okTR9509PARUa+5mLSVCkAIG2BKdOFeZAVU0uBIG7HH2uBmGUedvWfvSWKItSDWhkhDrAWhlsRGkmiHSPskqe1VvuVZSgGOEDZTqSCoGQLHEKgE3wXfgcAz1HxBzZPUa5J64FiANwSTTc10K2ZmcsSm6R7bNi3zB5/SvP+2zeycVMw2Na2GollXNOpQryU0axHnlzVHz/sEni2/hazSTzAMHfZs0WyZHdIZegyGJmVxyVrXoVkLaNYnefvLFzh2fp4//Ph2HOlg0CQ6sccitoHbILRFUf1AUh861HyXmp/Q7toYw3MTXCfBdRMcaRslpLTp/Ix0bOmKAEQKckFbp1WW2sY1SSLRWqUWrH0dJ6IU4IsU8Nn71oWJkyw3YcEdp+CO4+z8gjaCKIIHHnpUXLKn86adu3cf/Yu/+vDg29/6rc8swM8tCu/0+fmf7K4u/GQUjaTnWv9ZJAIpDIkwCLStcpOGRJq0WtDgKPtFnRKorV1lG32T1L6yd1Ok2dNKOevlijxQKmtuSOtahA2sHKlxpK0hdxW4SuA6xvrGjiDwJYEnqfmKWqBo1iTNumGikTDZjJlujZid6rNr8zL3HxrxwTu2MRX4bG5qWnVhwV2TNAJNI4hp1kfcfxAeO1DnsjmT17NnafPBSHHTFYbLdw144MlJ+iPDYJjQGzgpyF3qQY1aMMnbXrLCY4cWuG//FjAKrRNbDhsb4sjk9SSDkUN9aKgFisDT+J6L7yX4jsZxElzHlhgrpe0WLNKWRiAMgkLPFcG5LSHWmSOlM/u1ZMWmYE50qqkzoOd31j1PkgLYSf5o0FowGg3l4uLCf96za8K7bGfjF4HwGQN4r9+X/f7g5//8zz/w7xcvnPcC3ynsKGFPpNQgpUQm9oAmKbgTZUi0wUl910QLHG3Q6fMkzz5i2TkFuU4zcVmywuQBbHZ6xgFeJHSUTDOWilLRls3++Z4i8BU1X1CvCZo1Q6ueMNGImWyOmJkYsG1ulfsODvj5P9nMqTOTXDqrmaxDq6Zo1OyI5kaQUAsiPHdIe2hQUuEqg5TFJ7NgkESxR6sW0Y913iHTHyZ0+5J2TVHv+gR+k0u2RPzC97b5L++TfHX/ZgwKbTRJoomTOE2lK4ahYuBLaiNF4El8z+B7Ct/RuK71+520xkeplGhSmSKEqTbopql9k5KISWtZkhTwiS4eLUBl+mi7imJtAZ3kgE4fx0CdZZi1tiuwoySrKxe8pcXJH7/5Ra9yh8PBzwZB7e+czv87A3w46GBM9ItPPnrPv22vnA08V1kLStpgSqXMa0Fu5UiiLcATZdJgyWbPnIyhE5N/2Qzc1qMFo43tIk9LQMt3xgCeXWAiA7fIasqtXeakrWiuI/E9iecqAt+OZKj5hkagadYTWvWIiWbIdGvAtrk17jvQ57/88SwHT02ze9o6LM2apFGXlr1rhnqQUA8ioiTkz7/QRCqFK633nzO4yZZ1l+961SqffyikG/r0U4D3BopuT9H2HQLPx3dbXLEz5r+/Y5mf+2PBvU9uRhtJom1aPYptodko1IwCW+7q+4LAFfiezWx6jskzto7SaRlyUZ6cA7xIeQIpiWBzCZm8soBnXTLNvk7rXNLHpMzUGwA7Sc+30SlNCYESiv0HTwa1L93572655Raxutb5qanJv1sS6O8M8Plzx9FGP//U8UdrdT/GIBGlwh4jU5Cb9DERKC1y5tZJ+qgoXquCobUu2q8s0IWto8hAnR34sc+VATyrwcgyeRl7O05WdyJxXWnrNzxB4NuZJ3U/oVGz4G41QiZbA+Ym29x/oM/Pv3eap07OsmNKMNMoSZPAoRHY+pVaEFPzQ1x3xNnlKVxlSxSsLVcEmUkiiWPF1ilDHEd0osB2yow0g2FCdyip9RWB5+K5Aa4zwZU7Yv77v1zkp/8I7nt6E4mWFuCJIYrTvshIM/I1QSgZeiqXYK4LrpO1+UnrYKXBviUmkxdmjWHcyhXSpBAiTw7pFNCV5xnwE0qvyzIke0zv+YqcFsEJQwR0+yF33f1gbfuOXc+X447PPzTA77nrC3S6cf3hB2/zut02NR90qcBeZ9F4Cm6tSYFsga61QEtDYihY22HDL621qcqRjLkv8tmkKIqorFsjcnArKdNGiUyeQOCC72lqgaHmW/1cr0W06iGTjQGzU20eOjzk594zxRMn59g2qZhraCZqgmYgqQeKek1QC+zFYVP9IfftF/SGHkHafmf7S8mPUaIFUezQCBQvuKbL/U+16EdWpgxGCf2BousrfE/huV6qnye5aqfml75/gZ/4fbh3/yYiLYm0Tpulix7MkSfxPW3Z2y3q6B2V3UllSiHjZJrl3QjkWVLIlABu/XNS+VKstrosLZMC0BnAi3NckJgpn9/0Ymq323zyk5/23viG19Y/85nP9V/3utf8wwN8Yf4Uc5u3T97xpY//XjgavQSjcR2ByQAOpWIe8uUrlx2K0pIGWomNWbv0hbWpHoCUVqq6W9iCIiFTcKdFRioHOKi0YtB1wHPBczWBlxZY+Qm1VF40ayMmmgOmmh0ePTLi594zxWMnNrFl0mGurpmoQSMQNGqKek1Rz9k7IfBjmvUhdz7msdYOmJoq0uQZYHSqU6NEsWlG8fJn9bjzQW27aEJdArkkcCWB6+A6Ho5TQ0rNVTsN7/z+BX7i9w33HtxEpB2itALQlr1aJvcjmVcXeo7EcdIiLClQTnZsyD9fdhFmUkVkVWkU53X8rkuPWpfPeaGrq4xdIjJdqokplTFnf0uQMBgMX3Lw0PE/evO3fvMPHT16Ym3v3kv+YQHe7Zxj2F/8iX77+LeJZJFa4JLCu8LgtgaEfPrSONiL19nvZDKEypJ1UeY2mQ0pcpBn+QtZqvHOGpidVH97jrGNE65tLA48TeAl1IKYehDRCEY060OmJ9o8fGjET/7+LI8e28ymSZdN9YSJuknBnbJ3IKn5lv0DP6buh8R6RDf0EUriZgyea3CRMl1aIBa5NLyhLRcIA6YykA8T+p5lcN+TuI6D62Qb0BquvcTwrh+6wH/6Xc29BzYTaYdRIggTnbK4IIg0vmvwXNvW56Rxh6NsibBtBcyau0Fkj6XCrLLszBl9DNw5QEvElIF3HbBLsrP8e+V/LwO5AI6fXsDxj37brt2PHY2i6Kf/QRl8beUMrantux+88z3XxcOztBpgTFK6okVu21m9LNIvJUpgZuy5qFz9xQETlX83P8DlNTNj7XJQmS23aYeOSoMp2/Jmge05Jq8eDNwk1c0RtWDEVKvPRKPLfftjfuoPZnnk2GbmJhzmagkTgaGZgrsWWDsxA3fNTwi8mFYjZP8Jwx0PN/CkxFU6DeIKjyJbyqNEEWuHlz074rJLexw9VWOuTtrjaOeZ9IcpCzsKx3HTLLD1rq/ZDb/0A0v89O9rvvLUHMOoxiiRhLGhntZw+y4W5E62eum8t1WqJF/hlBQlgIsSyFmnVwqQmyrASyttAfAMC2WAV+vSdeXfKYjMGEOcSA4ePUftzgev+7kf/4HdR4+fObl3z46/f4CvrZ7HDyYuOX3sq78RDlfeIE2XeuBUAJyxU+W1ziSIKH3J7OcloJsiUs8j97JLss4tSZl7HNzCIPOxE5nfnrK2Y/AcjetqfFfjezGBFxP4IfVgxPREn9Vun7uehF/6wBYePzLLbAruyZqhWRM0ApF75dZ50Za9PQvwmj8iTBKGg4BA2YtMitLST3FcbKDpWC3vjBiFhkEkSgDXeF6C5zq4rrRTBaSbAxwB1+8R/NIPrfIrfxFz74EZzrVbDBuSycTQjA1BOnHAd03q/WdOisnZO5MqGcDzz5t+6DLOSwoRMBUw5iDVaWGGNqUVuQC8zhm/dO5LBkLZBtYGuoM+FxZW3vD5L96bvPgFz/p3p06dO7Fr17a/X4D328cJB7XndZaeftOgfQCbsUzyqLlICIhcmmSvc6bO3zc5S9vnosQC5Su4zNj2EJdVYXYS7LiHjL3Trnxp0qpBy9yOo3EdjZeXx1pw+14K7ukei6sD3vnndT7+1TmWelPMTUjmghTcgdXd9TSwrPmSum9SBrfaO/BDIOTLj3qsRh4zPpV6bER1hUoS2/zQ8h1uvbHPfQdDupHPRN7Yq/FGtlbdc2TegK2ki5A2QYOBK3dKfv1fd/j0fQN+8b2bObM0xWDSYdITNGNNPQY/sqOXPWUHGrlZoClFHgRnj+VAvXxhClFIh+z85GAvATTPTZgyi5MTXEXGmoLF88BVF4/2v1Hc/8hhtmzZ/KZ6o/Hn3d7gxN8rg8dRD+XUL185/+V/Ywb3MzkR52WfRSq3AHSSMXHmk6aJAlNi94rtpws5kiUXsmUw02Nl/k4dNwTk6ebMBVAZwJUtxXXS7J3r2HknnpvguTGBF+F7Ec3aAMfpc+djCX/0mRafunsToW6xqSWYDawssRZg5pOr9C5S5i6zd4TjjLjn6Un6ocPWevZ5xhk8OzaSKFYEruL5Vw2ItQX4IBIMMzcktCPXXCezOFUKRJt9tGATzE4Kvu2WHk3/HO/9zIC7np5hPqrRDySt2NBwjAW5k8YhyqRxicnLJmS62uTJOgmSgsXHdxTMpUr6pSqBKGV3pBqXlTuKKsFpKVhNSsZEYiCMXD7x5f3su/LKf/Ntb3jhI2ud/uHJ1tcfCfd1AX7HA0dRgw8Qm+ltXrL/pa3aSTxngijWxHHaaKAlOmsy0DLPeNkTKQvmzvS0FsXVa8qp4WogaYzYMEWZNS0U0iTLymUjJ8gnX2XM7Spbi+G7EZ4XEbgh9foQz+vzgdscfvlPN3F0cRrXD9jSFEz7CS3f0PChkXbY13yb7QzShJCtX0nSlcDKk6VOQi/08JTCkyYPMLPPbyiORZLWaYSxS80dsmVywFq/ySAS+bwRz9W4bpLafCq1O22lpqgErrby8Q0v7nHT1Yv80p8Nef/n5liJG/R9l4YraTm2Bsd3wEsbTpxUwhX5ApOzeDYOrhznVE+GKRi8BPhxiVlm9o1cF5NZiqYE7CxO0bajaJC4HD7Z5iO3P/nS+fZg28lz3cPGPIUQ1/zvATxONF/c/y2XqOi+P9jm3s3O6QFrPYdRaLs2Ks0GZYDrrJZB5/rbZGxeBns5kMwOlhEb+twCU7CJzMZMlAAuDUraybMFcycpyGM8x0oS3xvhuwNOXIj5w083+OhXZjh2YYpW3WU6gCk/oembNPWegVum4JZ5UihItbfv2Qun1RjxkXscDp+sEaQTuPJ2MQqU52McjNXhUexw5W74xpu6/NFnZ+jVHVqRYRgZ/DCNG5TGcaR1PxQlkLslSrWrwq5ZyU99Z5/r9pzh9z81zbH5CVbiGn3XoaEE9RTonjT2wkldpnz1y45rZh9i9XkBcLPeJy+xecXP3sBOXAfwNEOdgdqOt7DFWcME+oltbB4NYw4fuJuffMe2P7jh7c9+LWbt60qVrwnw4SjE91z+4tMP7fjkl0/sHazCr/9IyEyzS0/WGEUeSjrEWpGkzQbl6rMiyCwCK1PS5AZROiiiIkcqhVOlOgkhCmBnc1RkXsClU9ckY+8E14lt544T4/sjPGdENwl594c83vvpLZxdnkSrGtMTimnPMOFp6ilz1/P0vUzrVFJpknrnObg9m70cRSGHz/j0Qp8pP3VxsqRTxoCZ7DKlmpTIodVw2LMjRPlDumGTgSeoRXYGiZfKKzeVKE7megh1keBVMTfR5wff0OdNL5vnvZ/u8IcfnmFp0GDgBASOou4IammjiZd2+ygp0uwm6WpoNmRy2ECujDss5fcqmltUQZ4xdypd47RaNNK2D7SXCPqxJhkN2TGzwo9+8wX2tB7dG3Umd7itl5xIdIiS3t8N4CdOX2Bmqjk303Q+9Lk7Drgrna1smkj47+/o0KwDfWNbwBKHWGjbKqazlrEyoC3o8y+XgrsIIlPGvghz54WcIgN7ZpWV2TutklOJBbhjx054bkTghXhuSHsYcs/jkg/c1uLDX5lhmDTxPI8ZTzDpaRqeoe4b6l4B7sCX+L7ET6WJTQylzkQKcM+1mc/j5w13PVQnjFz8hlkXYGa3IrVtj0sYKVzX4eU3dfngF3scPNNgENjRDCPX4MXgRho31CglrW+dDibNh/tQgCfRVjbWfYfNkwP+09v6XLVrxPtva/Lg/gkWBw2GysN1HQJHUJPgy9RGzexVaTuv8oK1bMbKGNDL7F1m9Jy0MhZnLLDMGVxU5ElsrCwZJtDX1tfXoyHT/ho/9d3LvPkWh/bC466sv/ZDZrT2LB13Fv/ODL5ry5S875HDz/uLv7ljQuqY2AR88YEJHr6lxytvHBLFwl7lsUZJp1QzLIt9K0sgL9wSkXbclPxtqgxeKfyxPTr24OYpZZ2Xe1rdbXBUYgGuklyOOE5Euxdx95OCP/lsi9senmCl3UTWApo1xaRraHmaumuoe4aaR8ralrlrviTwFIEnCDzSCj2dglvju1Z/K2fEoTNwth3YxEqqb6uJk6J+xvZBpmWmWhKGDptbgst3DnjiVEw/cvMBO16IBZ9KUomSJWpgvE6jcKxS+ZPY+vC3vnzAq5+7ypce6fK+z7V4cH+L5W6dtvToeQ6eEnhS4EtsD6c0OCKLa9I6fpGW/Y4BfKxnYkMmN6QSlbGAMr0oY5Myt4FRCvBYJ5CMIOxz03VdXnFTjKFpa3ZOfnFiapt6XmPyys/yNYYHfR0GP+87MvndC2dPNRoe+IHk4Kkaf/WlGjfta1P3RmT8G0uN0opEWYCbUg2xoQTwbIRDBvLSwVi3o0pFmphKgb6VJTrV3DqfiOVlboaMWOzG3PmQw2fubvLxuyZY6DQQQYDbdGk5MOHaTp6aSyo7oOaJ9C7TktNUd3sCP2PvDOBOjOfFBF6IMRFfftjn5Pkas9MCV+pUx4qi0beEgrz8NJUUg5HL7s2Cl9/Y56NfDelFLoNIELgGL7YsPopMaZVSuV+NkBWZYu/Famqzpg41f8RbbxnwypuW+dhXunz67jp3Pt5koV1nIDwGnoPjKhwhbK+slLjCpFLLoBAlaVi1D8se+TqAU9LfiArAY2NZO2PuyJD3haJDiEZMNoe8+RU9rtxpuLDkMgo9VpYvNIIZflevnb8KGPydAH7o0AE6nT5SD0i03Z8RDLc/6PPUacGLro5ItLBfWCt0ku44nEkUI1MLsCRP0o6RXI6YLNFfBXcloCwBWwid2oEakQLccRI8JyIIIoajhINn4cQ5xV9+YYLPPthiYbUBboDTcqkrSdM1NB1NzTXUXAhcC+7AtTMJbZmpLN1F+nOTglznIPdc25529JzmieM+uG66zJtSir5iQVROuK2XFsSJHed87Z4RV+/oceBsnUEgqMcCPzKMFKm1p1P2ztyUzIIstErus6dWpNYqnT7gMgxdarUR3/OaEa9/wRqff6jHX32xzolzAQfO1gnXfGLfYeg4SCVtOh9w0seMyXPZMnauNgR4av/mHfxZUIkFdmIK29AmUWIwEegIwojr9o249aYRBpVKT8H8QkRy+Diu97WtwosCfP78OTEaDf/NJz72odmbrhJ0WeXkUwbCEWEfIgHCidJxCBqlHRKpUlBngK4+5nq71PG+nr2zijaTB5T2AGYdKNrqfpng+3aSapwkzC/DF253OHqmxh331zi7WuPouQb4PqruEDiKhmNoONq6CK4dnB+4dlybBXF2l+ldpQAn1dwpuN0E37XsbS+skOOLsP9EHVdW7cFcolDUg+dslucN0r7G2OXq3QMu39TnyWMx/dilGQlGDnixHXapSgCXUiCkrDA5rC90y4LZrI8ySlxGrkerFvJdrxrx4us6nF3t8OUHPI6d9vn8w3XOLQckAxctHSJPIaS0K0XalS9JM55QyJbSaSxnPCssnr2X++YpqMn6aRMLbJ2AiSGJcdD4dYP0Q2p+myPzAQ8dmmb6wsHZt77trf/m7Lmz79q+bfuG4dtFAX7m+F3oJPm2udZ845rdQ171okVOLPS5/UGH+550WFpywI3wahFJlGB0TKJVrr9NPpskDSh10e+X6e0SV48xtxlj7pIUUQmunxAlhmOnBU8cU3zh/jpPHvd4+niNzshnFPrgeqiWi68EdQV1R1Mr+cC+k9VpZGWzti7cT2WJ5yk8T6YXgCm0t5ukQ/etzg+8CKNDLqxIRsbHcSSeNDglm22MwHOQJ6ba7xjGLgKHuekQqYb0Ipe+I6zTERUFY47SlQykFDm8IBt2hEjPQbm1zP4dN1H5+In+yGPLVMiuzRHPvnTEIBzwL463efKExxfuC3jieMCxUwFRbKc0GalASBJZygZlf3vDTFCZuzJXIXvMGsSTErhN+phgG3ATZmdjVtcUv3e3z+0PNDhwrkGQxOyaPddoTH/125RS7/pfYvCFkx9nNOyqC+f2i91b15hq9tkya3jhdSNed3OPn/rdCf7He5t88UGfV9004tYbQzC2sbVWN6ClBbGWxJGdU5I1tVpwZzm46sEQwn55IW3dCEIjpCEKDf2hZfQTZyR/cZtPP1I8+nTAkdM+Sz2PUeKB44FyUS2FJwU1BXVlCBR2nJlKC4+UZW3PFTbpUQa3K/FSWeJ74HukrolNmbuOxnPjNCMaUQtCFlYTvnBvk3bXZ2pC4EidlwxkOBi/5atxrsUlo5Fidkbx6hcM+fyDA061GwxcaWWKA25scKPMs049dplYu5DyrBOZ/w1tnNLfsED3EkXiKGI3HfsQudZKdSMaXsSLr415/lUj3vjSIYdOSx7b7zIIFe//Qp3j8y4ISX/gkIQqK9/EOBnAxyyjDOAVYGdugkbEBqHTTQiMplZPcF2NQHPrjSGveu6IF1wfcu9jLj/9O5Os9ZuIoMmuSUkUxYj7jojnPuca9ft/9vn4B7/r1X97BveDxrub/uL1uG3qQYggRjiGg+cUDz7p89BTHk8cDPjQbQ3mpu0HvHFfxFtfMSRJbNPw3ITmhmtDGkG6ChmRByPrz7nIh/O0+4LHHndY7khqgeT+/S6f/ErAMLKjv87Pe2jhEBkXLVxwHITv4EiJpwSBNAQpsH1l8JWxNeBO6vk6BXN7WV9mDm6V9miKnL09V+N5WYFWkrO350UoFXL7I4qPfrWJ8hxrt1X098UZPPPCkyRzPBTDocvrbx7w8Xs6vP/LE/TigEaqw91Mh0dZUsbk3UJCyBxg9k/JktYvAVynXe+OZXLXUcSOgxMnFugqQSk7SH8qiLn5ipgXXBFhxIg339JnGNlxbp/4is8D+z1qvmCpo3jsSY9OX6YqSWx4hsu1F8bY1sAbnhUxO5nYxpfE8NZXDLhhX4TRMDelmZ5O8D0w0nDFtpj7DhggZnEYEMYaNT+4/hWt1ruBH/xbMbgxa8BEa/nU+68IvI7ynB71IMR1+hw9Ax/8bIPHj/vgKUIpudCGC2v2wx86Zfjk7RNgNCYxTExpnnd9SLNma4LHKqfWAZzUdVjrKR58wqPTVkhHMtKSkXEsMwkHOxfYAekgpcSVwoJZGnyp8aQFgqfAU8WMPgtyUTQ8OLYRIGs8LoPbMnxaVutmDJ6U7jG+E2FMyNklj3AU4E9IvDTtrdKqvEoWU+Tnt2SdkjNrohVh5DLVVOycDfHEkEHsM4gFNcemrLMakiyhpWS5vFXmf8v+jSzZpovsqdZpr2Rp9EOcpMGbSvc/ioniBBWlI6xVgpQxO2Z1umJorto1JDQDpKNptwUPPuGw1peoXLFUg+oymWeFWY1A8/zrIyamNCa2P62lySbSY2RihdaGZ+2O+LbX9ljsuZxclPS0YOA4eN1Yza8NrvhPP/yG1ktfMuxcvSf42gBfWjkHYvFdrn74ltmJU0SJZi2Mue9BxU///jRHzgbExrX7fZT1FxBjaGdLkDJ01gznb2+UvuLGCXj7UCxvRgh0tuUCac2pUEWQI2VqZWWgTtPOknTj1sw3Lj06aSe9It16jxzctq1L4aXg9hzyElPL4CmLOxovzY66boTvR5xe0vzZ5xvgeLhSFAFmLk/EOgYvuwvZkFALNjtYJ4xc3v7qAR+7c8DTF5r0Epd6bDeltVWApujEUVlOoAj28mOZrRRaVorf7F3ntTCOo3ATOy/FTYGuZJE0s3Xj6XOh08FBCY4wCJMwW9d8w4s0iCSVmYDI9s8w6893DgcBWqEjJ5/JksSCuBSp2n/PZqb/9bcO+IYXhvz074+4/7GQlbDGidNDvvjAwVu+88yJd5k4+ZGvy+C//DsfQRvpPWfPUbbPxNz3tM9t97U4dCbg+PnAVuiI7J4xU6nZsFgKQBkSd8wdrXzf0pkXApClf9NePELKvAVNCXCFTSv7IhvcaV87krSmwuSTax2ZlYZSqoVOm3DT7pYC4DKXLb5n8pY2z9OlwTkxbsrenhMhZcjJecFiJ0A4Dr6kIk/y9Hypz7HqC1erLpPU6Qhjl5nWiN1bBhyYHzFIHIYJ+Ikdb+fGqQ6PyZ2l4jCq0tUkcpfKJt5MXutRSCONk2gSJVFOtn25SovVsiFB6d6kmTWbglxkfxs9ZuWaHOiZaVBAoMzsIn/PVCAiSgix/32SGKRMuHxnzK/8SJvDZ7t87v4a9z3u8KwtXdxh1yNen+9ZB/C/vmMJIeAPPzJFGNUZxQ56qCx6aimjClk5iBetvMmA/rVuQthlNVvKcwsq81xTUAvrTDjS5DUe2fP8vZTsi1JQ8gZbTwkL9gq4pX30MqBnwSf59oRe2iSRSRTXsfrU8yJiIj59T40LizXcCYVXruEoOyhQVaQlDZ7XzZeSPsORnWD7uhf2uOfxIZ04oO841GJNmKbTlSwKorKCMyE0RedQFmgWTSRZbbU22vrQSqTzaASxEjiJTHexs2UPGdCLZJrOE2xS6lLiTVeScNlu1EVf5/gBGIPI2C/kdUil/z77G2Gk2TaTsGtrwouvHTEKByg1wvMl+OuxVgH4r/3JF5hs1V70ux+886Zz50dE2iAdgZworipR6tPbKJTIM5Nf55YLkixZIKgkEhTgiKyf0aaM7XyTQuNmo9/so8hHIZSBnc9BUdh+xI0AngWcme52MlliUr1drSX33AjPDZlvax4+UgPHw0nliVMqUMqyfWLsQNlkV6kpIO9LlbknHkUuN142YmZyQHu1Tj9W1BW4sf0uKjH2HpUBboFQVDikI6TL06q0yTPMWmkSLXC1IFGSRGkSJYhTkMel4rWsHEJmIM9AnQa7QqTj+WSWtygKtFiXCEpthjGg5ECv2IvFvJbswhmFQN9iAmGIIkksN98UTH3ji9rn33b3xNZv2Rjgjg6JB+YbZn19Q8uJkYFLXFpKDaWqsvJnuAjA1wUX4+DOAV7UbBTsvb4OophrmM04LIbpZ8DPRyJIK0tU3r1SADtrvrXsnWpuh1xvZ5agZewC3G5enRghiPjUV3zuebKJ9B08Kez87byCsGijKyr+xrOZWcdTxuI20Ey0YjB0ecE1A77xxV3+8FNNwsSnl0iCxG4C5ciiWjGXKVKmLF7+UxdjctCOzEemZeBOlEQpbRldynS0hC6VIhc1QKJUybmewSlkSlmiCLMOD1AU3V38Zqg6UdlFK4niBLcW3EAQfoPW3F3BdPbkxMkzTE40X/2XH/nCd0btBTY3BYnRdkJRWj+iTfXiKuumjSg6vyjyK7AKdpFelWWmy3srqZZrqtJSnANcZUxOyuDkbVgVFk+7YVxVBbcdpzDG3GnPppe2t7lO1nAQl+4RIRF/9eUWifFRefayHGAWfY2Zs1HR4IhSX2JaR5/P9lMkiYPA5a239vnzT49Y0xGDJGCQCNyYnMVtsZvIi86sXTiuRWXJmizVgmhB4qQzS1QKcsegtJUriTKoxFYw2uyxLACdsXkGdFHKPItqFrpcR07p3Jev9q+96q8nhuy72KAchmt9RjL+zkv2veqO1eVzn5+a2VYF+DCMcAajyzrd3t5Bv0sz8IjyuYG2bzJPs27wwcxGn2nsTSHSC7gE9oLhTIXxyo8ZW5c1Z8bk5dke2Z40KgW3UmPDblJgO0oUTkpuB9qOe9uYbFLmLgJMp8Tevhvy8BHJ4XMBRrkoKfGktpKqXKdREuDjJzS7FxMHRMmvtiCPYpe92yKuvrTHVw/ViJTHIBYE0o6bdmJh5ZxIu3DiVIcjbeBX5b9KNWel4bs0hi3Wtt7FgruY416AO6sFMnagal5CMV4zVMpKZ+dbmK/J0eO3Amep0CnJrYwUbMOIotcf0gp7e40eXmZ0+PnsP80BvrS4yqA/pN8fWptZZVNZs5kl1rss/tCYaTJ2pW30UavMXXpe0qvl5IgSBehlSZpYGSBs93wG9rTTJWPybN/L6vbfKXOXhv/YbntyYOfZypy5EzzHJnZsV1CEIeKvv1xnebmG8B3ru5cvwvEalLGLvqy9y6xa8aa1IoocZqclb3l5l4ePtBglAX3lUUusFs/KWZUkBXe2VujUE88KcwFK2eTsb46N9Eg0OJpUKmUrkkFpQzGNVhbPpZVDWZe/yM/XOMiLorkq4ZmLoKWqz40p3KAc4GlzTVaCoLUhjob0usvE0TD/b3OA//kHP45SkoXFNQJPYVKw5eO2soOSATstnKl8kIssNBX9LUqSpSxNKJVhjoEka4LNkhq5Di8zuCoeC7kiUU4V4J6TDgBys60D0wynY3DzVLxOnyeVu6Ns587TJ+FDtzUZSQ8lVZq9rM5kGc9gbhSrZGRR1eEZMynixMFPHN7yqiF/8tk+jx+rESmXvpR4iU7dI4FMTD5o1AZ+Ii97sDed/q3qvkVlJi/ALfKpvyotCVCJKYZ15jX4KasLQyxKgWbO5KUgswT2Sh25GANQCdDl45R3e5VaHSvZ2USgcZk/e4SlxUVMqTzcATh6/CyXXrKt/rP/7d17TpxZRKk02StLswVNaaxD+Y9mn0Js7AiO12EU4La/vJH+FmMgzyZVlefoVcYdlMYflKc2OU62yWuqvdUYuLP0vZs1Jms7MyRvEct6OuP0HqHckMNnHbqhB8pJ5YkZK48du3jHXZSSHjbjXnjajVMkfhwaruCK7UMePxySaJ+B9ggSW7PtpBpcCbuRq00sZVJAkwWZBZOPlS9rcPIJB8U8yURawKt0dwqpiwkB2XStJL+gqi2EtgbL5PEVY0xegGFjyVJm8HHmLsBd1PFoYzcXdlXI9MzEnue+9Ifrvfa/6DcmtluAnz5znpWVtVdt2zL7Ew898gRumm/VBrQsMbimCDZTNBflrheJNctX7AYsnpUuiHXMXWqXKrGiqgzVTMeO5QxuJYksyZLyLsauIvXCLbgtgIuhQG5ZnpTZW6V9nV7ISlfz//5Nk+VBgPBdK0+kqawqxeCcr+MLZGShRTpOoczg1lGJY4dW3eFHv6XLlx5usTzyCKXDQEq8NK1djHxIAZfW9ZDahlkZrUGn4NYY5JizIlIGN3mQnoFdSZEyuJVESeaapH8767Iq6/CsvS2fWFuxDUtQHjtGGXmWA/IsVsmOWTVeKbH6KCSoz/7E0vyBu6No8LGcwZ948ml83+P06VN4SuN5TmmeoECLVIPLMf1tqkvthrdx92RMllDRq6Jg8VI2UJakSdYhkwNbWkDnE5pKoHakxEkliZMDPNPcOg8qXUfn4HadrP6iyt6uivC8kL/8sstTR2sgXaSU+FlprChOctG/aL/oRasJS2xeHZBkQR5r23IWxy7X7u3zhhd3+JPPBmjHZyA9fCnypI+SgigH1HomF2UmzycYlNsJ7WBUZeyqoI2w4M6mhGlI8vkpmWsDSWm+uExb2oqRFqYgMMq2YRkbF9HhJUBnr8uzyhMj0En1mEVRwrmz54hjjzi2G0M4ANOTAb7vMT3h0axJhEwHmJenhOrSHzBZwXomUzZyvEuWUAnluRbLEkaiSPSMy5TMaiuGaf5tAC4LgKtSDbWT1qW45FLEVYVb4paGAxWa27K369ipVattzSdub7LU9iFI3RNRCsYuIlHIakSoHpoNbbvMMtQSnWRuisNUS/FNt/T5+D1Dlns+oXIYJDK1J0Xq3ohcIkiZHfJChxtTdP3onM2L+MrJnBWVPpfpawmJIj/uZZALKUp2bna+ypZhcc6z41AA3CAussYVyqAaL+T2YAng2ZYp/YFDY+DRjHyiyP67zpnTR5mcnLzkkUce+bEnHlum2fCIYhCx/YBapAwuqxNAqx055ZFqBaxzz3zcNSlnQ3NAiDH9LXImV4J8bl7eUS6L5+UOFzvcnSq4s50NMuZWJeZex+DZuIli5ISjbOby+AnBoZMBGh8hnbw5t6gerEqsaqdLcbzKDlRhfZVT9oWjYjd9csA4XLk7ZO/WIcsHapjEsyyeWJnilFycQg6UC71SjZmV0UKqOUUp+AQti2Go5dhGaXvRaGn1eZ7QyuMiUZIoomDwTKpk5RgVPS5KaKnSYsWKLs3MKY8GzIYExekObsPI4fCxC7RmLv+xZz3ruY8ePHj4hOOqGPRwSyOIX62jVRxHkegEpeyfTdIPWb6C8lnOpSttPOmzPlqugl2M6dQKyOWYDi91rpSH2uePinQUsChqUir3dEtrVQZ3CeTpfvVuWhqasbdKXztOhFIRn/5qk8NLNfAKeeLm2cTqKpRZnl9LhI8TRi4ZyvNlsjLa0OHS2ZDXvaDPA0/XQbvEidXibpIO+UyqUikHW04/mW0o0+E840OYRCpDBUamq4rM7vbYJ+mKIUXK6ppi5cjjD1O6yEuAz1g7BYTYAB/lY1PBV2WeSjkwL/YBAsXJs0tcdmX86k5vtKU/TE4455c1rdBw9EzCkdMR9ZpdxqQQoAwi1eDCYKeFArLkoKwDeIXDqWpwwXodXvry4wFaGdCZZClmgpTkiRIluzAFdTqfsNi2g/XAdooBQfmIN0enII+tPFERtXrIVw8qPnZ7g8HQg7qDIwWuqEqT8c9f/p4XW4Yr+nvMMiz74lHsMNF0eOPLhnz2nj73H/QwDZdB4uMJ8gtNldizSJdn4C5AXg73bPCZXmDKsnkirR7XJdbOgnqd2YValHaGEKVA15JU2UWqEpup4GOcxcvHprrKjcm6knRG2NzGFbs0e3cmzE0lNP0Ep9eLkCKi3Y1Z61prLB/ZlR0sbZAGW6d9EQdl7GkluVG9Ur8Gc489z6RItltD9bkFtszS9LIUEKly2azBcYoRyk66CZOjqkB3c7a2d6VsgOl5IVGY8Nl76zx9qg6ui5AqBVVaL1MKLoUcO6HjF3fOSNnSm1qvYxN68+kEJbswDB2u2hXzmhf2eOxEjVHskUiXgVZ4CWOfpQyk9SA3Y58FlV1sGq0EKluxpcAokKbQ4/mKKkHq0ixDXawaxdg3kVqG1Yu+zNwbEsAYaVaYO09UFUE6CDxX24FNnkFia9idD/zVp5BK0et2qAdODuy8liQNXjJgy7L+HmfuMSE+DvKcvUt/Q1C6kEoMWA0wRaHzcmlSsgpzxs4AXkxOzSVKytyWsU3O1E7+WDx30+DSURG+F/LkScHn76nTH3jQcJEiqxwsFX9tlMXMVqixI5LVotizKKgOkh9L+JQKsMLIpdkMec3NIz5+55DHjvngeAy1xEu1uNKgkmrSTCQU0iApg70AtjF25culi7Rsnq0qWZCvTSpLSok2oYvd2gpSLAWbukxqJYkiSkfla4B8PPeyfnBr9u8IosTj+JFHWJw/ZGvdo+GKveJMTKvh4Ci7W1rulKTLgTDFHG+TonsduLOnY4DOwolqFlOMLVvVJd4CfIy10/R8NuI3A7csDY+07Vzpc6c8H3wM3OndzabQpgX+jort3Ylw3YjYJHzq7hp3PVmDwAFpG5rdUglvpTS2fC+/2Oj8mdI9PYHZbuSZo1Ieh5doxWjo8tJr+7zuRX2eOhkQxy5GKAbCwU3IP5NIChYvPsLGTF4eYq9UypLSsrl9bbeCzHS4kpbRZcbo2fkqAb2iAEo24TpwX0SiVGA1Zqlmw4PKm2GB3YMzihVnL4zwV2K0MTjbN/tIIQnDiG5fWwZJin1VTAZuLSoHYp2DOaZPRPlDl6UJJWYT1edSVFm7kClloJfT9KV7umNBAfTS3Sk2Qc0A7ZZAnTkn1jGxj0pFeG7EoyckH/pyE/BAugih8i4ilW6kOl4gln2f7Chk9YSVJa4Uw4zPTc/viW3d02nVXJa+N8bhrbcO+MK9Qx48aicJRFrRT0Ra8JWCLskAVa6pri63xhjL4mWgW2JPL0KDlul+Phl7Ztpb2thMihTw2bnTJSdHFgCv7HSRA7ykxy9yy0AN9u/nLF7e7Tq1tePY0B0KHEdhjMHZPieRUjAYSqRwGIYQRnYXXZFuPyLsSkqxy1l5puDGt/HlZ73vfTGAW6YWJc87twVFeWksHovtOLLnpjQAvwB3hbVLj1ljbSZVlIpx3Zgoibnj/hpPHKmB64K0waUnTGlybDmwqlqdVfKuQsuUnuQNEEZUZUppqxOtUkclcRiFLtfsHfLS51kWHySWxUfCY6jBSUQR+CWZXWjsKKmKjjSp3DTrgzoJRhmkESiDzX4agTACI6zRkLG4EYU2H89GC01FnmTDQgsGL0k4UQV6JUteNjV0OkBIZ0VqKXtH0BtoYh3ltTjO3FSM4wg63YRuz276o5Ps1GQaccz73jBtOe6Ej3nd2Zcqmf1lkFdYW5TkSTmjqUrAFtk2JSUGLwE8e6yAuzQUP3dPVIJySgBPJYrnRBw+L3jfZ5uMIhfqbipPyFvTVHmX4LJzUrGKLkJP4y5USabo8m4YZiMt7tDwJd/9mj6fuqvBwbP24ku0op8oW2WYpMkfrAUmknQsx9i5yoRmGeCyJJ1UqtGlNhhpN6oyUliA69I5M+TMXWSfy3kNe0ykLgG5RAQXBfjY8Sofq3xrlMRuNBslhmGY0BvaYmGBwTlk3ri5OTr8M0H4AMaoApApwNA2Y2kv9Gw32o0SrKL0/1XHpAC5KIFgfEev6lZ25RqUapEVaSVbaaOprKNHFbsVOKpwS/Jh+Pl7GWunz6UutHcaXIYm5iNfbvDo4Zpt9xEOStjMpZPWYJebi8sypVxb8zVvFQ1eWIX5uDttR1JXJmBpidYO4dDlxssHfMutPX7zAx4D7YB2iIRkoG2MINO5kSLJYgQLdntmqnIpIzOM/V6mFHzK1Ps2JgO/ycEtTUpGptDiOgV8Gdw6fa43Ir3xR7PhocqZPKtkLde0Z99GCkGShPzAd135My+59ZIfcNbOn5hcHLRfGy5HNGqKKNa5zhHYD5xHqqL6xza6VbX3xgBfB+oKk68HdWUge0V/m5L+Tiv6yvIkB3dpIyplxiRJVimY5OB2nYhD5yQf/FIdO3/FsnfeuV9umxOlzzp24oqViuJFLkvGdK8u14YUHq8NPLOZ6xKdKBKVavHE4W0v7/PRO+rsP+OCDDFCMkxcHNJ6kezYJulZS7LET8HkhTRJyQxTaHBILUOTanArW3LdbezfMDr1x00GaLGOwQVj/niJxQvMUGnCL4OqLIvLATrYf99xBK2Gy3QroekNXrty6vyks70VshyFHF5NMDpBKlFi4TRAEYXXuA7hYyxVfNgiWhYVoFdlSeUAjCUKVAXslqkLJi+BO99npsziBbjzLvF09LDjpMPyM79bxSgZo1IGT1TMJ+9usP9wob2lkNb7zjtoxk5eabmtlACPrWzjh2+8AbniiZcq5hwtbG2KLFL4YeRw1WUjXv+iHkc/6BMmCoRDIhwGQuAkqatBFuhmjkqZJktyxZD68kVMoJTBSBt0WsMBq8mFKVL8wpZyyDTYq2aj7TnPGLyiycfBXcJP5ZiNAXz8eVawp2Q6291TLKy4RMbHcT0X6ThEiWEUJXjIYqCjsEY9kEqUrw3q4rnIr6oyixe1waISkFQeS8wtUtZWorADs57MbJ91lW86VTB4WYeXdbfKgkhZkiayGJqvVILrRhw7r/idj7QYSpdsglbRNZ+uHvk+NtUNsdadsYvcqnMoUzcj93ZLtSml1H25PiXRDnHi4icxP/KmHn9zR52j5xxQUSpVXAZCoDJ5kurxbJwDYyDPvPnMAs6ZEoFMwS6lyfW5kkXgmUkSk/4dLe1/k7H4uLu0cUb7YlhivWQwY1AsATyr9dfGECUa58JqzEo7ZhTpCuUXf1xU/qGNbtUlRlSWnsq/kQGXUhDCemAXDGAK3V16XmwVqPPXjrJdJQW4dfUudYnJk+pdWhZ3nZBOqPnDj7c4u+CDclJrUKbyxFR87/w561kp+96VIGojoFNecoutFQtwZ1aYzO95M4RUJLHD9rkR3/+GLr/0Po92ZKceGSMZaWVtwyQbITcebBYgL4BdhKEqjbnKEsXIgt0zwMssAZSdu9SFyc6tLsUm663Ui+vxi5Fo9QcUi1D6b/uuZm4yZno6wtk5K/CNZCFQaeq7SKpw0T8qqs/ERo8bpeQ3XtYvBuzifVMJLosd1dIAM5Mk0qCcbDuTAtBWjlQBr9Ihk9mjoyIcP+LDn/L5g79uMdKulSdC5fIkbyoeW2XKlmARa4gNj9c4ixeMVMpo5qDPUvYGrXWe3cxT+NpuBR44MT/45h6HTnq895NWi4MiEZKhtr2bMsk+l6lGcmNRnRlzzlRKl9kFKI29yPPMq7AXghAilysi7RvI0/bCYFJAa0ryZYxI11vLpUNn1h/FTDoLYWMWIaxl2Bsozi/V6EcNHCFs7XTgFR3nUop1f3T8XImx5xtlqDYC9oaypKK/TUl/m4rmLh5NDursfcvS2fsZiEtMLovqwOpjnPreESur8DdfqrM6ysBtAe7KYrJWWZ5Ug+J0OaYK+HF8l7V2BvIi2cOYPCFNsIkquFMtrrRCa4c4cZjwEt70ij4fvbvOcleBjEArIqwez4+tKDM4FSbPbUvsdiX551P2dZHGt8DPWNyk7J0D3GSsbS8ok5/7NPGUy5nM2YGif7P03tdg8Oy6zI51uWwkFrY+XBuB4zp2Nl8tUPieKtVPmIssDVXQbwjo7INuwOAbgVqUWVGQ9/iVgV1l8RTY5cCytE+mHRBvUulRBJgFc2esXbC3W4/51O0B9z9RQ5e0t21qyORJtd4kr7Uosfd4vj4H+oYkngJrLOFTLqGtWodp0GkkyhS+eJy4ODrm+deGfONz+/zZpz1QIQiJEYKRdlBCoKAINEsGwjpNXirTyKbFmsw+pMTmIpMoKfglFYswA7GWrAvETV5GW03fZ1bmxs5K8WZlllD2dprwwcAohDA2ODOTEpEoJpvWoiiCn42DpTIrjeumvw2wc6dBmg0CzbE950Xxe2W2LmZjF4xduCnFjmuZW5Ilc5RKUi2eglxa98R3I46ekrzvU03mu57d71raQe9KUOzYsMHqU72Lr8ne47dKoqfE7OVm5HKwacpFWIndP8c+2u1PNjcSvucbe9z9hM/RCxJEBCg0kqGQpU2koFpGW73gyp8wCzQzcEuTeeIW0Lm0ynS4SB0VIQoQGzCytHrkwWb5vfSiEzZzXlEEKbjzRgnDRnEnGNtPPxolLLdjcBLL4L4H9cD+MEnKO9BuTDobBQRFtmqjYKtgalEKMsvAzgPNcfYWBWsXG74WgM/Bnc/LNha8TrpBVZbQyYEd2zLK1Bb0vIhRovm9v2xx18M129smHau9pbRdO6KYvyJL7sm6AHOMycctL7HuhFQlSu5kmKx7qpqyL8pobbuZzhyVRBNLBxU7vPTZIT/w1g4//3seo1jaRlQtiVNXRZYq+7LorDqfpBoLqPzDZeWzaaJHZin8FOgmlSPSOm+G1E1Jj1f280pmc6MYrfS8wFex2uTgLmlzY2yFu9F2Cu1gmBBGmigytidTCrsHjTYQUpQsbDgGogTycZvnokElG/vGObBTWVJ0pZeBTTpNiUKSpF3dquJ9FxNQnXQiqsofM8ZO0tdxzuCuF/PlB10+eledUehCzcm1d87e2QU1xuLrmLuE4kKlbNx0XLa6MmAX0qAoIDJyXIcXWU2prVTJgB7HDrV6zJteOuC2uwZ84UFlbUNhuxYi4TCgRERGICkKsvLPJUuv8zbOUl2KTN8RpNo8Y+jCCcqCSLuhXgncKTbKLktFFo8fW1PgzOTPRenjZvaqBXcUa0ahRqdTMpydm3usukOWL8R0+m4qzq2eKS9YG0mTiwO6HFSsX9Lzlqq8G7tg7OznlRrr3BbMkiwFsGUuS9K7U4A8d1FKw9xz7S3tlNi1nuFTd9c5eD6w0kTYkliRaW+RTrsts7bY4GLNvnOpHOFr6pMM3JkcLNWEV6QKpd2iMwY3ugp0qZA6QWqHaOSwb0vEN764x/37PdqhtAcaq8dDFNk+EFVwF2db5We8CDwVVjdTuhilzLR5mvgXoIWxnUAiy3IWzkq2KxvCpO6HZXjGAF2ZCFB6ngeoFBo9WwltNaEhTgydvubciiaUBufACRj1YTSqLqLZ1SdKrzNwZyf1YmCXJSlS9r5FibHtrnSmEqxlAM/BnTF1nqI3Vf1dGu+rSiCvBJQyqTxm4HadGE3Cn366xh98pIkRjvW9K+xdyJOqNbge6Dlzpwfqa2rwkiwpGHxcfxdN3uOtbPlO0lqjE4mW1hdXUhMlLlJpfvCNfY6cc/mDjzpEcVpjoCUawUhIlM4GSWS0uLEmV6WlJgvLrCyxbC5TNtcmbX4Q5EFingQSlv1Ner6ti1I4LFAeNSEQJgt+i+cCckzl4By7Ze/4HlyyVbJ9m8RpBD4m9IgSRRiTDtsc+482CBhhDNiiOPHrg7A0XSwLOVIGdkWiCFPS4lXtXZYl+f700hRetyx739U961W694zV4BGuF3FkXvLROxr0ei7U1Hr2zmu+S7JJFAme/Jiw/jl8/SRPweAl0OdgL2U0swrDtN4jB7rMgC7R0mpxKR2iKKHZiHnjy/p89is1jpxPM2R2Zi+JEAzS5L0QILKmRlMCea6fBEjL5EoWbxmst60okjyGjLFF+li81lk3mLCl0Blwc6AnKaNnQDclizElDKGL+YuZMZ69UtKuSa62m9YOh4ZOV+NIN0G4CVGi6Q3srOgcyFntbsbaY9nHSvB4ESlSeb8y4msDi7AE5LJbIjeQJUroYnb1uOYu7amp0v1kbK1J2qfn2Mztbfc1+NIjabWgdC3AN2RvYydqldvA8pWsWlRUzqj9bW85m+ep+5I3rtPsYeakGNsRb3W3rujxREhkIpFCEY0cXnFDyCueP+D0Z1xGOpUqqZeX4DAS2KATcncj7+AVqTxJnRKVOeRZmp60HgXypGDmgxtp0/S5PCkFmjq1FotCuxJzYxtrBGkJBBbopDLG2MXB4lIUq2Q2GCqbAT8YGYIgptmIcQ4vb107c3L02SNH5DdPBhH1wMF1JY5KL5INsnZlq2kjy+ziwC7p7zFgC0EFzBUdXnFRdEWeVALLkt4u24FZKl5K26kjvZg7H/T45T+eIDFO4ZxIByFkvmVKxtRVBi+BXLIhe1fALb4OsikBuiJTTEWuaMp7atpMcy5TtMwZPdEKqR3i2O4v9JPf2+HgGYc7H5BoT0DmhgtBqDO1XWLFNB5A2d0gql/EpOydafIC6BjLzNl/LlNHJctg5kCXti1PpP9W0SRSremxvyNKWCrkj9aW6fNVUtgGdM8V1H3DVXskt7xEfHbvvtaaGiTbesdOLB8NQ/0Drozw3CKbmQMwq+Ira9CxzppCI5ffM0WRVOVnJatPmXXvOVkSp+SaFOl4Tdn/dsbBLRPKGyg5eday6LU8syL45fdNcPcjDbspj/TSklgHRwlqknxDqWyDK3XRe9oAnQ/JKY2Qy1/LfPpW3jBd0vXFa1EqVRgrVyiXMpR3VBi3W8uzuo1hdibGdwz3P+6xNpBjS43Mp4gLiuW+qD8avzpF5cKsQr+QZuvMt1LAPV5Jma9gF/lbWQGYGXsfIUqNMZa5A08w2dTs262QevV7zhw/cdCZbRpIv6aNckV+tYzXZa+z9koMnTsJ407DOr1tSqtCGlSKQmdnwWaFzUtBpRRZBrMkS8ouihqzBbNS2PR54iW87+MTfOz2BiZId4uTVn8LKfNd3DLtPa6/13XM55KlFHVvcIJF5cSOn+iCyQtWr3bbl4cE6bQBOE/+yMxGtHtKJkIjtSIRDnKQ8KZbBjx9zOVd73EI/bjkEAiMcRmlrWiZxhCJKWnvauBpRJrd1KUSX1nEZTqtQbf2ZpG6N6XznrF6uUal6qZs7JlrUTC30Savayk3w2sDa12XWCs7BnqymeViJZ5SKYPb5t1qR015BvXGUiSXGiUJIkpL+ziwi8ylLiSKLFlyFSdF54GlLLsnlfeSgsVlkdSRec1Jwhce8PnjzzQYJukUfJFZgzLd0c1UtHelZW6jWAMqS2tFrogxlG+oUiywMiCtz2iadSW0RpY8cVlyVoTJA06tNVpqEu3gu5rvfV2Pex/z+MIj1i6EzD4UaBwLcrLdplMtXtLkmUGYOylSoLQpyRRy6xBpUnCLPF2fOXKFJhdVfV763UzKiLRgC1nECaRdSmSfEfs7cQJhJOgNBKtdhzBxSBKDs3nGtd8jsZ/Uc0U+eqE8krdSK1Jm5hKI1zN8UUcyPmJXVpbiMuAN2Y4BqqK/ywCvMrjM6rrXJXWSIsB0Ivoj+MU/muDYWR/jFLslI1Wuvb3xpA7rU/RyIzCXlugKnr+GIN9o/F15jISu1KeUpsCOF2XJtOJQ6qLSUChEohHCQYaaS7dH/Ow72tz74z7dYfoFtMw/VyLtXpz56GWJzfhJkfdtYuzgzfwzp+l4MoBnrJ3GbiZlaJml+VNGLzssIj2AmWOSNcEYk2IGC+RKKj/z7rOLy+g8MRZFhsSA59lj5Vy5dw6lFP1+l9WVRUQWrWbLBqWTKzcA7ph8kZWr0Kxj7CKYrAJclhm/lK0sgF0EmHIduDVSje3IW6o3cZyIOIHf/nCTRw4E1vOWGXM7ZDUnFfYWhT24YaZ2jLnTkJ/y0M2N+Hodk5ctwkrRVWrFVYJO1lmHOnNYRMriMvXGRXpPUqmiNTdeGfGj39rmN/5ykjBJEUm2zgsSFENduhCl/WBGp6tLllXF1oYjM4fHykwrUVISyNL6paSOySVK+bFI7xeqO73QtD2mGfClNHkzMekKIYxBZwxOQpwYlDeJ47eIdYxz6yteRRDUOXXiKR6897MkJiBO61Fy3lknO8azemYd+MelSfl1Zes5me3FkwWuOpUHuiRTSsAWY9agTNKfJymLl+9pYBkkfPE+n/d+uEl74IJXeN6Igr1dQb7vzbrWuezizYG9wQzCSlgm8tdiHNBl3b3BJTDe6ZO1sRk5BuzMMswYfkyqJFIhjbb1KrGiFWi+7819HnrK57avKqjHFmVZJ7AUxFoyhBLcDG4eJJoiYMyYOweytRIzvZxLmQzI0sqLKrirGl3K4ud5lWF2jNP/XkjbmaQz+ZLe7BhlQ7s34pZbn8VNN15Pp9vDqfkS33do1mCiETEIPcJI5Cn77KsVVl65VqQsT0ogz9h3LMjM2Tz/uam6BmXwp163lGMsLspau6S9lQW6LFUJShkjnZgDJxx+50Mtjiy5NrgQJe1dZu9SUL1h3ck4a1MC9th7F7UHs5htrBal3FRgMlGQsTmmJEvKQaeoBJy5Ny5te5vIpIowVqpEhr3TMT/yli4n5h0OnxUYpyywBEiXJAV5weQU0xXK+pq0hFYXX9pkjCsBXehv2xxhMVIkgqpBpE0UlUCeyiGBSBm7NAZDFBeh1naL8jAydHqaKFEIJ3XFspPiKEOrnmDQNrUrCj1W8bPHdHk1WKxKkIpMyX4/K5wS5Y2LCvbOgs6K9haFLCnvm14NLEssrhKkjPH8mPm24Bff0+KjX65j3LI0ydhbrGPvcr/lxsVVpSCy9Jrye2WQj9F4hbXHwJ69t74mZQOJYkwebBop09dWj8ss4BQSLRRaaOJE40rNG28Z0B5JfuLXFRfWBPiioFojMDjERpbkSjmoSyk3lyv2eJk8XklLa3XR6JAxusydlXTGSiGSShq9lA3NFou0C8li1X4WSarTRcbghlFk6AysXMlcHSmEQqnavMF8XnpNhmFClNjEQXZyKgVPotSEUG4bG/Orq21l1tqr7phb6sxRabq9HDzmu+qOWYCV10WmUsoEqeL0ua01CdF88p4aX3ygXtSapMCusnexa3BuDcoiwBSCdcFmftGXmFmMATkH/EZaZEyurJtTaKll3VaDWV1KVmFo0ueJzgqxsvS9lTD5tt1Goo0ijhVSS1713CGvf2EfTyQQx6BLd5NgtCE2MNQw0oJIQ6Ttzh9x+pgY0mH9gsRkoy7G3jMUj+WfJyYdEVh9X+vs90s/y17nf6PY0hJs/sBVAiUTdu2YwnHF52u1YN5xFOqX/5/fYscV16+dWNBrTx+Lv+P06RV8zy+ALcgnSpUr6vKxDWO2Xj4vW1XHOozXcZd/txxAVpoYsj5LVQSU65i71BGf624nJpGaj99V47/9wQTHz/tFE0N+Vwgp8CUE0uDJdEh+uTy21ORcTu5kLFXeVsUeA5m/tr9TDOm3CQlZTdzILHEz9rp87CvuE1W5lwfwaQMwqXalNBMwv/BEccEZw3Qr4arLIk4vKA6fcuwmT3kVXbEUGWG3jizii/LyVHWIxv39YlXYINZYt6KJdfVT65M75WWRdPsUm6L3PcWOuYQ3vGoL113p/f/aK0/dd8ONr7L14IuLAtcTXFgQ9FcFky2op6xWLqIqfGF7wkXaxlXV0esdlMq+5vlJGdPcomwN6kKaqFR3Vxi9ytwZsLNH1004viR57980OHjEh2ZqCYoisSOkxJXYTaRk6QIuuz0l5h6vw1kXWOZLaFWqVJm8cFE2Di4FGD0mT8aCTTI2L9L3UqTTaIVAaJnujGdI0mOaoNLjnXXlO0Qjw5WXxnzvG7s88ITHicVStiYDUipDYikYmhSE+aSz1LMXxfOsbNZok8cxtjal6ogYCUKXAlCRShNDvixm75PKHUr/BqlHng/9kYLAV8xMukw3XJquwku3gHUAXv2SawhqNZ54QvDwg+fzeltRkiXl1rFx8JaBv87zzjV0OZU8Bv78dwqnRORB5rgGTyqP+XNhpYnjJKx0Bb/55y3ueLRWVAlmGcvUFpSCfGcEJwVytq9jvi9QWY6w8euqBjcUu5l9/Vs5uKQkTbKET1W+ZODJaq1L9qABYaSdX0K2M57dZlsLjcgsRCERQiGw7yd9zS03jvjXb+/w3/9IsjrI1nyRGvH2udGKGMFQ2K1M/HROIanOtr9jikKsDPQyrVnRWSCZetxjbkvZUck6hPIZ9WTXnQ1AU/FtmzW0yTuMtNF0hy6RvAyvdS16aL+MBNi1cys3Puuq20zc/uXNc3V8L9v6o1wvMi419Lqf2Ubgsh6v1o2orPM9/5kupIkqmoXl30JzZxnK8nOlYobC8HsfafCeDzfpRmkhVQbw9FEIO2bYzTV3NZjMwFtm82Jlrs46z1m7tHKXY8u/FcjLj2XA55pcVICet2lVejeLALTSIKFl3t6WDfDUJhsc5NB04Afe3OUH39SlpmM7yTJ7NDHoCEyca/JRrsntPTZWnyfGzjPPduezs82L13F6L/bUyTbbKu6ZXk/S5oVMk+vSe4XON+lUWdvkMBoljCKPYyeXf3nTtn23NSe3AGnzxq/92q9yyc5WhA4vVzL+JkeE+OmEICfX0IUWLcY2VLV4RVdnYFVV3V24IyBVSXeXWDy7eGRZliiduitZIkfnskSm/ZXC1TxxxON//PEEpxb8IhWfzxe0QaYUEKTyJA8wS9rbKVmF5cKoiv7O3hMbDOnP3y9p7/xnpam5ua268aa3+U5zleC2umV22Z8vT7qt1uynhVl5dV5pF2JjCDzNpqmEu590ubAobUvauOeZXuVaFGM7RUmvFxfq+GUtqj2UYz/LL+6NXKY8QBfV11hpWIzyNiTa4Lo+Uaz//PY77rrnda97XcHgALe+/DW88jXfxBX79lD3QgI/2/G3GCRfsHUxLs2C2LoixXzADNxZ9Z8uuSQpW8vE1nRXmLlaMFUGd5F2H8tYZoGlm/DUMZcf/aUpnjjsY1xZyJJMewu7e4Un03JYWbD3+DaA60qAxyRK2YctM3imy1l/Ti7K3hU3hWoKf9xhgayNjQ3YOhu9LHJ2H9/vJ+vftCyuSIyDDhXXXxbx7p9Y45q9I4hSFjfle5QyuiHWMEwdljB1WGItiAzEhpTVywxtd0EbZ+w4+1np53HumlD6b0zK/OSPlrltan4YGta6Ibsu2cub3vRGvuEbviE/xk72ZGpqEs+rMTXhslSPEUrliaucFcZYOPPAM3YuAslykqfQ6eWf57q78rNCbxfPk9LrkjzJmFvGOK6mayS/+5EGj+73SdRYMkdm9qDMpYmT3seTUBdr2MgAXU7VV6rfMjSvMxe+BsTNBk83qiYk7ZrZIPDUppgdqI1AGOuHi7Rm3KSZTVs+a0fA2c6YVI9rQ4LGEYYbrxrxw2/s8ZO/4dKNBbgUufdUj5Mu/ImWhFnjg84SQCLV1On0KyHyftYspW+Eyf9JlUm/tKkiC04z3a1EUZFI2kGUZU51fqnbW3+oQfpMT8/gef31APdcB9f1j0w0g6PTU8HewSBEG5X/YtVJKWcbS+8JvQ7Y+fNyDbMo/376OyVw279VdU4y90TKBClsUKlEguMm9DW896MNPvTFBqMMzLLM3jJn76yZwSlnZDdg7opzcrHgMmP18mOJxcXXAneG5zGQl+tQqj/ItLcpJX6KQfkZyE0aYEqRdWdZZ0VkwaaRtl0sA3rqsCSJwROGt7yiz/6TDu/9SJNehD1gOl3rNfYqS2+JlujUFbHgtuA1QqClHcGcxQ9SZ8e6aGfLnUlD6WcmH+Rp0mA/+9uylGBKq2sxYJs7/AauXz/q+d6RwSjMP2MuUZqTOzh34q7P+7Xm+ycmp3FUVLSHlZMx5fnbpWCx0h8px4PDsaSNKn5fqrLtV7IBVRncZda2waSUMcqJ6Ybwno81+B/vabGw7JLVdheB5fqMZV5bQqmoqtJ1lPnJ5Nm2sj1ICfDrdMj/SoRZAnmlFrz0fl5RSDb0vbq/fHncciWNPyZVzEVkSiFfHOJEsWVG8zPvaPMv39il6cdWD5i4kCylZFBmaYYaBlnwabBSJRF5QiiTMHGeKKLyvCpdUsmSSZHy74wFm9l/MxglzM7OMTnRfP/HP/2Vz1+2Z8d6BgdQrovrBp8WQr5BSO8GYkOxc21ZnqxPq6/3wXWVwUvMLSpMPS5ZdEWSiFJBlRSWvXPAB4aPfbrOO/+wxfxKWkQlx3W3yjOWdoBmsb/ORZmbsotSlSFVhh5j7Upg9r9+qxZaldh83UiJYnaKMKTsTc7YsnQRiNRKtCyesjqyFHimUsUYO3Y5NGydSviZ7+uw3JG8/1NNCEoMXmLUYmaKJM6kQ2pjOiJ1PIRI5UpqLBhRWjlFySsvRlSY8n+XlShklmMWQKd2NEAQuCglH63Xa582aRXNOgYH2HXZa7jrzrvuPnlOPNjp+yRpul4I0lT7+nENxYD5LIAsuthVOlGq0nlTKoyq+NjZoyrsv/x1Bu40oJQiQfmaI2cc/uxTDc4vegW4xdhdWmnilO6ZLizmnYyBO7tQ2SCwrGjyMpjFhtgeZ/p1geM4wil+Z7xnM60SHRvtltmFknUzVNZNxcpS9qXA0xSTak02QCiUbJ1NePs39Nm7M4QwSRk7veukyuY6AWMDwZFO0/tGEBrSFL9N80eJsEFozuYi/3mciPROxVpMdNVO1KUgNCuRmW45TNXjB++8/Ut3f9dbX105/s7Y+WByZicCSXt5AGZUKZ6q+t66qsdFYfOJDTW3Lllc5UddMHiJxYXUKJHYn2csLtJspac5es7hP797ki8/FNgGzTNalwAAL4tJREFUSlGuMSmDvPC8nWz1GWPsPFvJehYfB/m6fgZE5f3sZxWPvPRvVTRI+jzLTmZsVX0/Y/WSF07K4iWGLwehOgswqTK5FNLqZCPTwU4mT/wIYUiMshWAGPTQ8PLnDPmFH23zc++e4Nh5zwad2eWnTUqP2eWoAIlGEmHB6KSy0Enrx5VI44UUS9IUmlznbla2309aeUjK9NlByaoUZSbPDI16jcv37kKXa7wvBvCbnvsyhHTCpx5eYmVhOfVvs7axMoNXO2zkWPBYDSYLoJcBXgF3fhHoNGVvwV3W3lIkKFdzYsHhv/zuBB+6rU4o0v66Uhq+CCztwat2yaePGMreclFMZTZm7gpwxTodPn4B/O/cCnmSob1wVNZXGpYclSyozORL/roM9FSqGFHKhsp0NkoB+lhD4MS89ZV9Eg0/99sTnFzwU5CXrsDqJwfs1iaJsFIlERbojgAX220jhR2qL0XWC2CBrUpAz0Bt5yBm/7QNK+1cFXtPtGF2bguvfe0rwzhOvj7AWxMzOF7rxzdv2X31sHv6lnDURwhRBJCqGJVWNCIUoC7qTHTajGzSEWGZ5VZob1G5GKogtwBPiiBT2IGaJxcdfvK3JvjwF+qEMu2tExvfhRA4lIZnjjUz5AN8vt69RMsVm7DEztkJFtmmL38XoJfqKyrypMzmlEGdMXn5ddUjN2N6XJT1uJH5H7AanNw6BLupquskfPtrBjgKfuq3Jjm56BW7xGa1IUKn9+zY55cKsREkAmJh53YrQcrmqUwkZXBpSDIGx6oGbWxpgJ2HWPhKAisrE61pNBpctnfP7ZdesvPHV9a66w7pusIJ15/gyNOf7whVPxglfpJomTc82H0niw1THTW2HUhpv8mL6u+xvkk5psGlSHL2LoNbqIRzK4qf+e0JPnzbBuBep79T9pblOu9MklR7SMs9lnKcsceBXXZSGAd8Qef/K/ge1+MVacK4NBFFXUrO9OO9moWzko9eznS6lqXmiNQnT7V3eWJtUV4rcWJ4yysH/LcfbbN1OrL6w+iqLs/vWWIoIduX3Jj/f3tfHm9XVZ79rLX23mc+585DBjLcEAJJQALIYAgWLSqg0A+Q+lXx08601VY/rWjbn7W1VawDdrCDONJa1PIxlg8iiBBlUqBAAoSEDEBCcqfc6Qx7WKt/rLX2XmuffW9ugBDQrt/v5Jyzzz475+79rHc/7/MOS/Jpzc9lkIjEjxYHWhGJHz4Hgoioh4w7xaqLSApxHEZQKbpRrVLY+t3rNk51dVQObsH1qNfrl7ei6ik8mn5dgfhqnUm57LUZeaSGhh1bbi2zGVREgsF4H+/DbSuu1ROSgJsyjtAl+OpNRXz/dgVuOpvlbqcm8dIjpF09sdQSandATcBL2sBMTNNtTIK2fPC5DXZmmrhZumklYsXVPsIAssrQi0EuE5GIeratOORn3ODiKookA0HUsOaSm4NKi+5EHJecU8fWnQ4++/UKQkD1Vk7/cMUnBI3jD6ooEwIyXyUyjAlFQk8Y5HVy1HuHyEaeDlH54Ex1rgWBwwRKOYrB3vJjMzMzl5fL5cxznAnwFcedg5/86Lqop2+ZOLBvLzyXw/NCeE4om8orK2xKhBIcCpywAY6Y1xqghwl2YYBa83ClnDAOOAQbf5LHtRtLaFGWJE6bwIZ+ppJSkSRiaXaoSncAyCpgmIuu6Iw4m4MbSy8aoD5UliLSD2G+JsqDlIEUWEXIaaoiYg5vc3H13njE0U8Nch355AKcJE4nIQIeBC795Tp++qSD2+8txpX0ya9X7dB0Wb2sSkbc8oqoL2iwE1m4H6o7ngQ8UWqXBLor1GtB4Mh5B6g7sCgyrDpmuWA0jC696Jz5AxwAVq89FVHYuHaHeHQlE+MlL15T0gzAJLq1TLI3gavickTdZA2QIwVwGlt5oXh3BAIO5ggQB7h5Ux4f/XIVT+z0UoqJ8Zra1tszqImOuNqVOanlRzCbc5nWv1NWPAvQ80F2ynyLNnTLA1nOpd4sCHicWJvWzE1rLkFt8XD1OecUuh+h1sYFEeAUEtxUglxQAS4YCAeoiLBmeYAv/OEkPsKA/9xUVGZX/Qgi1PXQP1jLHUqHNZukGLc8oQDPFe8LiPRkGAEcAbiEwOWyy1gQEQSMwI8EFi3snjnttNdfWyrmZz3Nc16K8eeuKYho+smZkVuP4sKNQRyDmqQArlNLoS13Ah6d2JKs/ZNYb2nRDctNI1AmQByCG+8p4ON/X8XmZ7TWbcqAjvHeUZo3gUeBPJHN6zUHd6iSCUlSpROXqcXld0nhQ7LoLIHdjs6s5tGZhXqbquiJ27QlWYaM2a3b7IogxMlrmas4m+WBuvMAS2VxWpmZSt1idmYmS6cjG9FlO5EtI3pMdFlgBOoJbN7h4oq/r+LmuwuIq7WJ8TAaC8U5D7EV1+hL+rK0hYnV92STThL7UI762AkC/Pql63d31IqrPnH5BY3ZMDyrBQeAjt7jwMMxuAHQbM5AqLb8NM2dqUFLZmmIYJb469eJ1RYxuAmRKbZwCG7cpMC9XYGbpKmJ+V6eREaz2z/EKaUmNTEsdrqZj/x9qaUQjUfSx8O+NmY+eOJ0ZhvwjLNkbbF1cNO42xFOCCSJTikebnJvXQmUUJMUTRHKeqv/PV5xgQNRXCUvIPwIa5YF+Kvfm4QQwC2bCog1au0/EPMWRRGnvJp1aW25Ou0AF2CICEFEKIieEDxCT4ni5BOWor+nNheE5wY4vCUtEU78Ds0Nfc8NHykBDJYzCG7RkcRKJwpA+lonbzWFkbe2ZLIAwiG49cd5XPG3VWzZqS03jTl2NtAVNUEK3EhX9c+RFmsAPlsmNMrSYuwS9TfPopzMAe627Smd29yuqYkwiLk+6zqCnq2LIwG64uJcdW7lSHRyHoOdqv11VqIAp7paSICrjrTwI6xdFuCzfzAJLoBbf1wAEBnA1s4l7D9mziEMgKuJQUh8jYW69iSKsPbYY2YYo7+zZqi/9aIBHjUnONy1D7od7qRoPVqipCVvcyRCBI5Q1QXGM1b9HVqe09RMc8L2q52iNRTgjOC2e/P4yFVVPLHDk2SammDWIG/PFLTD8abubWQNQmSAOZt/x7/YkgJNCz/LiTtU7xLZFj2u4CHCAr0Zyk/3SlGhFtv5NC03J0bDSiOd1gB5MhmkVdeWm+tcAf0rfI7VSwN87oOTEBzYeF9eWvr4F+qzxjP+4ETUp0QWfdP0yQCFIEDAKUKoa00p8l4eH3j3myZff/zyB/eMTmccfJ4Ap95CEOqNTI77Fwc44y4vuNmdOOBhqknx4JN53HB3HvUWBTPkoiAE+js5Ln1zA8sHI/TUIlQ7OfJEyk+y3YEJEKEsIwFnBHf+1MOHvljFU7tcmR2VNEPMoCT6gVgWZFZU0qYf6ZD8rJYbSJKpMi27vURJYuENdBsWfja8x6DO0AtF+nVbbxQRO5Ht0U2SrMKg0ljTgaDEYttyonY4KZPtGQh0s0+qUmWFojMy+sl9geOWBPjihybx+58juOvBHCKqqVaKd6sfSAWQIwLVzhDdHRGWD0b41Tc30dcZIQyTE0sp0GgRXH9PDg8+4WGy6WL/qMBlF6wLHNa8eLCnNtJVLc5pOOYGOMvhrvu3AvT4552w8czubT875u++G+GhbSUIIpNyRMypkvsrIRzX3V0G5RwbTmzh9NU+zlzXwtpVPnqKAiIyci4IlZabEGy8P4c//HwVW3e5Eq2z8m0tC0onRoPbjFpqqx3XWwLx3cLm5cKaAG2BnXgbMXGbycvjVRKEbfGRej0b2BOrjHbQEpt+aNnQkhRVA0qpIirLDSiuDYOLmwUSSlEhAuDqWigurpsJQYFZxLksABVMpYdHQCCwckmIv/vIBD74+SruuD+HyLQI+sdHAt0ljjWrfImLNQE2vK4FwgHPk4ZD15xq/VFA4JyTWwAFfrqV4N9/sADvv+joZ04+YfHzfrAZ+dyaOc/rQW+md973DHbtuhs9XR1n3v6jp+7+22/dD5SrUrVIhCrEbUWRRLAgIpCAg4YcCxf6eMtpLVx2bh0nrgpQygnwCCCOvAh33OfhA39Tw9bdrmwnlikDmhXyTuxlO0Sqhx4RatntJLHKMUrTYsWCJGoJNRKwkmUM02pJehsx6ifNbcR+b9Zo6veUWOqJ+f+aak778uX2c9a6oXZvGruvo9VsKdXEVG6LjP3NPHwdfFM5+nH6RBhneBLCpa1xCJ561sEH/qaKO+/LSdnPkZAo5QRetyrAZefVcc6pLSweDEFCgAdMZTXKbEYBauWxA0TlJoXwnCmMhG/DNF+3gQej96w8bj0IOW5O/LKD4Bvf/OpV+MevXIN1a9Z6O/eHJ9735J4lzYDBcXOykJfpRjpGW7RYJpLmVDBgYorhoc0Obrs/h64OgWOPjuAVgGdHGG7/SQ4f+3IFW3e6spYSGbzbAroTW3RKJZPRqxHL9eR1uwvdgcssEjYLfts/T6Q9oyiYJKCWdwBDAtSUhUAVDyfLapgPam3LyF40jm3RKu3Aqu/buTMkRZ0M/4EkTeSRCmglUeTkbmUFrlL7JD6JEhG0IhbTNSUWCKC3W+CU1SH2jVFMTxBMHKAouBy/dm4Tf/+xSbzxpCZqhQi8xRCFDqLIRRS5CLmLMFKPUL/2EIQugtBDEDgQpBu1/vPv6Rm88F+7e1eOEbLoYPA9OMAB4POf+yusPPncsb6u6pRDyDu3b3sO1ZwDh1J1sSmICp8LQ5O2vDAqACYwNUnw6FYHpZJMiP/i14u46jsl7H7BgYhpSapg2AQ8TSy7diw9arZfU5bbtNTUUFUMnVm/Jxa4DatsbCcG6E1Ax4CPwUni7QcFeIr3xxMqBfzZnk2Fh6bAntn2eRZQg2RNEMPBtpxwUxhIPtPBOwigp0vgrJMCDAxw7B+lOHe9j4//5jQW9YYQPsBDCs5dRBrUXIPaiR+RAnoQuGi2cmg0KdzKWfCKx/xff+bpTV5x1XygexCZ0BinrFmC7s7qg2Gzfn1jdN+FDzy6A03uoqV6YJjV1L6QPTgSBqQy1QkFXIHdzzr4j5vz2LLdwc135LF/ggIF2GfXdFAIRcK59d0hcSytZKoYJHZ3qixgZMmBVuVOmocrs5U+hjWk6PGilBRAsTztkykKaOrhZiWPUDkeElei3dHMcj7NY3BdyJuE8GEqKTAkxJgfJw4p1DZBtCutlJEQ6O+LcP6bmmg0gNWrQhy1KASfkbvI7lpMWesE1HE5nSrKEJwijBhm6gxuaQ1oYd31Xmn1g35rYt7nc94AX7lsADt2PLfrwree+sGHHvov9sSOwtubBwLkmc59ACIhEHGClgBmIgpfuCqnOYTMOiBACCxfGuI9FzVwyuoQoQ9cc2sB9YDA9uCyUJhUARMkkS0NbnN5wsxGmcQGvwavaTXbkqb07d6cfzGSk5/bBnLMMgFMMCNxLGN3hiROo6WJZ2yH4YByla2q81GkOpI1MQwlhphBoKTkLZYLYcqFKqwv1Er0qnBZEB4DPo4JEKA+RXD97Xn80/eKOGV1gCU9EYYGA/AWZFajAXI/lECPImasZKEmrhAgrIBQ9N7U0b/+g5OTe3Z3dB2cmuhB570ngGXLFuHfb7l397rXn/R4ra8fYRQg7wjkHYGCI1ByBcoeR9URqDoCHqOxMyirUwWW9of488un8L/f2sCaFQE+8t46hhZGhlRqoMu02EYMEQqUDkxZMFFL7BTYdt17tgQrEGIsyW3sM9ucA2IRkJCk4X38Z6RRb4I7I/ZhKiL6vd7XjCVk5p/AtLCwHLV08bEpFVp540j1VUF7Tnm8TlDqe2bDH0KB7c87+Nw3itj8tIvv3FrAJ79Swc79DqgnDZEQBDxiCEIHfuCi5Xto+i6aLQ8t30UQOAhCB4JH6B+oYcUxax6vj921u6NrIQ5lzNuC6zG4YBBLly787IbHty9HfeLSF/ZPgDmJ88MFEEQCNJSFqEEkrUmORDjx+AYuv2ga73xzAy4XEA2CFQtDvOf8Bv7yHx1MRiYOTKBr682go4mm9U6COHZFTrYengL8bOA1rHAatZZVbrP2syJ81mFZ8hS9iVmISN5bsiExpUO9zdDMkbbiMHTvVFifEwiWAi9JIqAwQZ9kFSFeiUqdtwmf4Js35/HM8w5QIGgJiu9uLAKE4HcvmsKJR0cgBIgERRBKcLd8F2FIFR2S1xGIwNyF4M7qa8vdx34WfM+hwvXQLDgAvHHdMtz5nz+Y2LBu6P0hsEkQCpcBJU+g7AlUcgLVvEDV4ygwgAqBEgK897xJ3HjlKC59UwNO3HlAAJzj/PVNHD0UyO6hMT7SXlDC6QmS3GGz7Kk9x7vd0TKt8ayKhIFRYtITA9wm8NsYign4+aDbfDaALTK2xc/pkH5s5Y2ADmxr22axRarPOFQJW5aFTllri4+nELV1u4ObN+UR94ZmDD51cO0dZVz40V5889Y8QhKCEsAPXNQbOUzXPUw3cphpeKg3HfghhesCXZ3+ppAe//7dW38yQdjcmvfLAnAAeP+7z8V0SOof+q1f8Rf1V1FwOEp5oFIEaurRUZTUpUybeO95Y/j0b0yhs8ggQg9B6IFz5VQEwNCSEKtXhPFy0TYwDKdTvbWsN1KAxjy59yzWOwG2zaNtQCcTzQzbx98X9p9A5gP02LG0M2mTRkBp+kKM/JTkMy5siz2bFU/WljSrfgAhZpsQtH1ytN26CEIQbN7uYsdOF3CNjE/mIaB5DE+XcMU/9+Lbt+bBRYggcHBgOo8D0zlMTHuYmvEwU/dQbzBw0oOexe/y+7qb9SXHnP9ioHroFEWPM9atBOf8gefPOen0jXfcXWAkhOdSRVMEoohAMI43nTyNP/7VEDlWxnRDFy8nLSAIQrCI44I3NPH/fljEVNPIYTCtt0KQrACxrbcGuuVgQrRZ7TbgU2QDPgas6fi2A7oNnbAnwmxDiPZ9NN0gBk1pc0CFGXYXuv4hzvGOe3abCorpgMYUBUaIPsld0fTATMzK5NqW9Tb+EAI0Zghu3JRDyAxaSY02eoRiogX8xTVlCDGJVQty2D9WQBARlZsl4DoC5ZKHxZ1nNFhhzQNxFuErCfCuzgqmp2c+cdHbN4jhfbv/6Nndz+QLOVlyLRcnolh7tMDpayvwfYrxSR+uF8BVS2ozFqiTIuBygVNWBXCY5ihxHN+WDRWIHaKbFLRz79mb+IhZrXbmIwPsloqJdvrSDnb74meCfc6ZkNBbywpr/m2B2gjXI6WgQAWWqc3D5bOAXipFqiQq/ySDzujsRNn/W99ykhMiF2SleOAJD9wEt1oqnVAXDqMoMcAlOXx/YwmnrvLQVWNwWHJ3oiTEqp5lzQVL3/glUPdPvNzc+SZzjRc/NQCUyyV+190/+eTQ0oErT1q7yF++kKK300Gl6KKr5qC3w0GjWcLoRBnTjQJarRz8wFNCvpM0mxEEOVfg+KEQ1GiVEKsmin9r55KlgJzm33ZZWntQpT3hKqPmMsXJ07BN05b4ZZp/z2HNLU4NA8ggKWqRJKgB5msk3Bsm7cBB6Ia5qGw2mONFZjM/S45tzlJOgEe3u/ADM29It6724DoMNRfoyQsMlDmKDsHwuMDYBMfEDMH+cYFtuwME6POdfN+Vmx+/75O5XHHObMHDCnAAWNgr/NVHL/jM8qVdn8qXOW8GPoQAPFdWngQh0AoYWoELP3ARKGE/4mYOAkGtI8L565ug+s9JqymGemKlwSKVDms4lmZClcWnLeCSDGvd7myiDdQkoS2wnU+Lf8/3RNrEO/PZ4uAGhxYWyLUVJ7YFj51Fg4trSRAk9R6zgt48TtrJ5BS46cc5TBwwK3wkNWGUokSBMhMoOhx5V8BxZMaiH8jr6LIWvELE8+WOT4Xo/sy2XU0fL3G8aIqixxvOugBf/d4tjVJx2fV7fffP733ifqxbxsCoE6/xwzlBFFGEEYXDKaKIglEJbs5DCEFBKEcxB72+qIGoxHtjRP7gdF+TrF7emWmxtH3fbEqStEPOoidttCTNy8mhQ9zSvBXntqXAlMNIjNcwPzckQ2siCBVMJu3H4gKcGg2DBIUAt7g4ieVFCiF4PDGoMaUFgJkmgYhI0hZWpV7o9ZBcI7kNQjfSlLz7hJUzOGb1iaJYXXB9FIw2Vhx7yUuF50sHOACw/HI0cwNPL19avrzq4Csjzz1OPVfAdWXtICFG9EyFYrVXLt1B+cdyrsFh1PVpO0sSaTDm35gjwBM7kaKdlmAWkKd9WxPI6h/TWkNNBhvlydN81BMrNC+S75h+aKxtC9UiIgaxRIn+zM4ZR7zsdXtRsjFJ1Ho7MTdXS3VLwM8tF8K04oquMCsqpnOGVKW80cFXKHAHoUDLjxBGDIOLN/Cjli25vNzR8zQw9XJA86VTFAB439uPxWkLh/3LLnj91SsWFj88tLQbxZyPglolQq87ry+cPinpOj0bK+ZJMpxLkqS52spIuv2xoZ5QpPa1LbUp8VGS/Ba5H7EBa1prYv9cHdI3gT4rsNMgN8EsEgVFpL9gUBmtouj9ebw9oQ5p+qLX2eRCOp48g1ubq0OktXLd6FNOJtqmrpi+QvyKxGZM/k7VVNMPEa/OIGgVe0fzHy53bLj6hefzPiGnvRzQfHksOAAce+xKjI2+EJ395nO2P7vjkalnnri9wjCOfI7DdaO4pVtyjQx9VR3DjzTStOXWVdlJr4zYwUSae6cUFONzy2LHr9uTptqy9IBknlmWOQF96lpmjsyPxUG+pxQSkqYjBl2JjwMNYtVz0LTian33WPPWygkn4FQeVEuTWllBXMtptpuw2zLrBp+cyO3aSHksuc5JhT2J/SAB2efbjwDqA1EUoVKu4pRTz5g684yTt+/duy9asGjo5YLly2PB9cjnC+DhzE1Lh078vdUnnDXW25NDKd+Aq9oVkFmuNCXAxBjFDXfrcqeYXwCEQuUSJrIgFW2ad7r9WqZyclCqQixL3Ra9tJxTxI6vBnEmBQcOOgE0UNPW2rLkJs0AYkpgW+qUU5l2PGPQ2wbGttgJb+eWFad2hBPGQ1lzFhFccFYT1S5uiPjJOTCTvvwIGJ8RcPJVnP+2N4294fSTfm/swORNhULh5YTky2fBAaBYqgEA/OaBby9avt7pqE5/dv+uH/ROTzdgtZSIgxky6kAIx0yL4LHtrtJPjb4aBj1JVmdoz/Fut+K2mqKBr8PvWRX1sWCDxFK3qS3GDvF+5rYUmOfi4SbnjkFOjNNj4J0YLyxLjoTHm9w85uKGpabGhOBcJC2IY01cWnxQxMueyM/0sicElKv8FELBKQc1/CnBCY5fHqKUjzAykYDcvCPGQSouUO2o4h3n/9Lw+W8984+breDby5bMP0twvuNlteB6ePkOOO7U1zsGz7wChZOHKQVyXpBcHJPXqmqQMCIgLNU8RpWkWe2Pqd1Isy1FVjmWMeiRbcnbHyRl0c33We0ijPcmpYk3z8dsJwAWmdu1HJcCM7KsdVZYPnEeLZ4Ng2ro7EBOVHN5IxHLaJyvrX0kEpGAc6aserItigCXmgkHIiGbavLOtKQDfO5Zxw5fdN6pV4zPNL7e0109HFA8PAAHAEL6sfmR+68OeNdHWb5jbGImRBQxmfPLNUqk9eZM4MYf51GvG/1PFMDNVdFYqpFmllTYpqSYn0NZb5oNcmoANc3FLVqjthBl9m3sz9/R1EA1AWzSE2s7gHY1ZK6iBjuQo1dGsF/btIGnOLa5NGGkihGEsS0GNydxoUKpIPCO9U2wuAOt5PiMyPY2DhUoFgOsPKZ/bEFv9aMbb//R1Yv7uw4XDA8fwAFgzYnno9Z3zL9WFv6f4ZHGyRgZ9+AHjgJHspJaFAnc82gOvm/Wc5orEou4FM3u8S3awJ0GdVbGYKaaYlAMSlO6d0K6M53OGKwv4VyZ8mD6OO1Zg8a+MbcmlsU21RUz8mjliPNUohW3I5xmJJMLuThUUnGTrKBsWvScR7D++Baoo9spy4ZBhAB5R6CzEOIdZy6eOm3dwB+M+ge+9d5fu+BwQvDwAhwAOnpWhbXu437dKw69xymsaEZR0hOc0ghOPsR9j3vY/GQOETWyzyhLOsQaNZYJ3xY296Ypa93mVJK2mkfrcxhgN9+nQG06l5YzanxPIvbQzlN7+D0BptqUCuYYAEYKzDCsN7etumm9zYkRgzkGcbIUuGmxY2uttytgy8g0A48Y1qwMcPqaJtCKABGAc45QEIRhiJPWLm0eN7ToN85Y2XPtqp7CSwrDz2ccdoBX8kTsfPz6HxM28J2e3u53d/cuanpOA54bIOf68H2Or91Swq4RT0YJjPXkdbV8vCqxsS4nOxjg5+TbGY6kMUnawAtYoJ4Nu8l3DId0HsOkIFm3gbRCApH+jrbAakKItGU3tO+UJddrv6dXS+acxrnhMZBVra257n2UWsiKRwxLejjed940cl4LCFvgkY/JZoBlK5Y3e/sH3n304v7/2Ly9Fb3jwl893PA7/AAHgHWnX4K1S7dE3PmV6yodfZdVOhfWC7kJ0FwLmx738OOHCwiE2SmWqWp52dJLd4Z1dEV8CsSmbJgpDVLSBnpqAjGmHOk+34pVm9w7raxYTuahOZaATTf0c/qhj9smB2qebn5Xy4DqMw4ktIObUmHagbS5uKQk1ODfCfBNkPNIpl5wlVsURQwMFGee2ML6tQ2QVgO0cQAnruyrDy4euOwj/+sN193wwET0O79x+MENzLNtxMsxPnfVjfjMny5EbdHVWzxyyo6ZlnjzD+6v5z/+lSqeeLYAuDLjDMwFYQx5ChSZagnBVBvkuOlNYr3N9g9pNYUa4CapfcweI3FbCGtyGBabEut77Zw+3beEWJ9nfSfm8DT7jpESbazXejJa24k5OUm8I4HxfxnfTZ5FuzcNGN83PkjNX1OSTVbIEwABeqsh1ixvYc8oRW/vURNDixf+9gO3fvvaJ8JBfPkT73qlYHeoTPGlDzH+p3jbx9bgrBOmLtu5Z/oLt/zgse7nhqeBXAGgOYB5cBlDhQmUHIGcBjdLulQlHaFEO6BNPk5J0vjefDab9tB2wJP0BNCg1JMF7aClRF7xdKMe/X2QZMJZQSYzAQztVKmtIslqRmTLpFbKgtnYSOfjmAv16vfxImL6c3vR36SBUrKqnl6p2nHkukyeE8JzA7iOD9cJ4LAADmvAzXfBZ6ePTtZrH+pbyr/1ng8LXPOFD72ieHtZAz3zGaTzLwAA/7Jn5Fs5z3GWLP7RZ/72mxt7947O6EwdKSlR2aFWP5z4ZGdEMynaKIrVlSoD3G0a+Kzvs2s1zUebonIIZoMACcfQ3zNzU9RmoT4nJiXhAKgK0SPhm3E2IojKFJSfySCOXOOGm1EltQY94XJVs/g/5uoFVfkogArqAIIlfzunXB5b0Z2IA4T1gxUuGc7Xzv9YXvjfIqT/lYYagCMAcD0WL+jB+MTM1y5/15sJYe5ff+nrG3v37R8HyVM4hMJjQj6chHunpcEs5cRsqdbOuRNwJ99NgRuGimLJhyR7nxQdgPHd+QwzmzCN73a8SzDD3C4S8OtENs6lMeDqO0QBOA1ywVU1EFFNOilAhZA9BdWMESq7UBAqI5BUl7dRCEQggLLmFIREYLQJsB6w2iXDrPL2KwQXX6NO55GC2ZEDOAB01koYnahf/b4L14e9NfLF2+64qfO6e3wQMOSZQMEVcFmSZgmSHZlMc+e0GtIGbvM92oM3sZWHAeI0Gc6w7gLQq2TK3Yj9FT3aQvR6u/qHxBbYHrElN/eHjApSbanVBNSLyGonlWeA3JgVoJzEvd5lNrgEOaXKaSXS6lMuOTalApFSWigVyHkteG6ILXsWYfmKi8aL5bM/IgS+ydz2pf1eyXFEAQ4A3bUihGh8+70XnjRWcbYMOdXqlbfe8bBbYEDJI3IR49SVbZP7YvpB2oBvKimZljs+XoaFzvh/TEfS+EWJD5YC7rzZik7AI7ZV158lpyB5ZYOdqKCKNr5yP736A41BLu8D0CBXuSeAbpCPGMBafTHPQ4S4SRsIAYKQgguOnAs4lbODkYb30QF29nbUK7f0dR5xeB15gAMAIQV+x31bblp38nu8yHmmflRH/h8ee/gRIqIGpZSqqo8k31l+x1QFbKXD6n1icu60WoIMcKeimpnOpPpP04pHJpoP0Y23sK0lRKKKEWIsSogJ4/gCADgB11YaCchhvJfLBSbgtlNplSVPWJd0bEWiugByAoYRVXKkAK/kef/i04XwVvz+eW9b8Y2wvsN3S+uONKxezOk/vOPenz6BUrFQePLp3Yuf2fbkJaMj+/9y56498EMKPxRygV1kgBuwIpVmV1hGyKxKCeJjmdY9oTEgKdWEphQUdQB97bVaYh4z/ZoqJy6ru6yeWNT8benPgFhaNDsF2MqLyDi2WSCSqCtyVTiRtJqOl1iX+8E4z1RV8HNO0GwxTNUFyrVB9Pf1/MkxK5d/r1Q96tkwaDZqvauPNJTi8aoCuB7/du116OjuZSN7n/uz5/fs/8Qjm3eykfEWQAgYQyz9WX8IIZaikjShtx3PNLBhAIjS9ozCWNfW4AcywR07lrMBnGogHhzgdmDJ/P+Mu5MhEbYpRSQBtPldDfTEAJgN8+0m+vH5Fcl3tUzIucBMqwSWXxqVq32fHlqx4FN794xEb9jwjiMNnbbxqgQ4AHz/+9fj4osvxMjIyKe/d+PdH/7/dz6Um56aACMRcq5Ei4zIaStDDGBL3TxZZUFlAcgdrQuuNqV0a/O1rYHr/bVDqk+i2STIAjhsmtM+idrvSKYVT46X/GazaRElYk6AwziurbXb6286TAGdGQA3op+EAA6LkM8LVMpldPSf0upf/Euf7+js+sRdd96MN5794jpPHe7xqgU4AExOTmJ8KkLeI3/92JZnTv/Gv91ECW+ePjEx7rgOQxASBKFaM0ZZd0eBWy68qpcOseXAtpOQtrg0FeSxwN0+QWDcDfRJNXPI5wz0zALwrEmY/FZT00dGfWrCn9NXOwG4igozwFELy7pMAlyDXHDADxhaPgEXIbo6a2Gt5tx7zJrzeLV76F7HDa+o1wsolbLXiX81jFc1wM3x7e/cANd1KlNTM//8/HO73zk6up9uf24a0w0Cz5EW2mFEyooO4DICh5EY6JpfA5CWKdXZ0rKyxJgU1A6/xyctfp3mSi8S4BmgbrtY8fESa52sOiGs4FbyG5MV1szjaAvuMAHHkeB2HQ7XEXCYfo4wNgEMT9YwODDAFy9e/N1isfRbYRhOrT3pvCMNiXmN1wzAAeDpbTvgefme8dEXPvjQfz285p5Hhi+876fb0FN1kHcpXEeC3XXVs0MVyBNqEPf0i1UZLb4RwyISi96krb+eKFk9vuXnyX5p6mPmmsdWV10Jg+VY9ZlW4IdkAJyoZcCJ7Wzq73Pz71WcmqrcHteRPUk8l8NzOXKe7oQQolyYgVtaiu17F12/es2pjx+1eOCqRqM50jew5EhDYd7jNQVwPe59dAeq1dKSR/5r65ee3PL0hT97eAvGxidQKjBUCjLpPucSCXhXglw7d7IxqHpwSW/i2zYxVkFjesU0e2EpewgrhdU6sbEiYidixXo8mcWC6yMbud5xkUPK8mvfgjFj3aHYqVbyIJeh8zAiCKNkUlIFbs8R8FyBnCeQ9yIUcz4810cuX8XAwlUYWLTs+nL3ij8Er+8ibO4VzV6N4zUJcAB4Yd8oPNdZ8fgTzxw/PjHzwfseemrDli1PgvtTKJdc5D2CnEvhuRSuS+FQ6WVGkYAfcLT8SPF3iRy91B9T4GaMqveJJTcJfNI9SrdoEKlgVKKoxBPHBHi6y5Y6fLrmUmv/VgwAhgyqE9FYwqk10PVx/ICg6RO0AiAMtcMo2+vlYnBzeI6P/t48Fh01hErncXcTp3xVR/fyRzkPtxVL3Uf6kr+o8aoI9LyYMdDfDQDbhBDbADw+3QwHzzx11T899eRTKx555FFGEcFxCDyXIe9ReJ4EmB/KVmF11VVJCOmgqZ6qqvEPiR05SiWPtwAuhCoOEIl1NSpqFIEx8lRgRXAO5mTaJWm6WQ8sM06FvHiEJBU6ljqiKIvsICWt90yDIwgk+D2PxtFPSjkKOYbFy06OFi9dsa3g1n+7d/H6vQC2zjen5tU6XrMA10NdgK37h0e3RlH0llo5t/DMM076/qZNm6rDwy+UwqCJfB6oFATyOQ4C4ImZCBPTXIJbW0HISJ+gpoUkcBzprMa8VhUFgBvLY0MHQJIQOtETBknLNfOGaXFwA+SynVqSyCePK4/NhZ6QasLpdmlEZvcRovo3KsdR69qFHMdUXWDvCAcRHJ5HUS46IIKiWCihf8HgzCmvP30SIry4q2fR84SyXa91YOvxmge4Hn293eCc7xro7312cmp6tePgNAjxL7t2PROOD2/vytHhSq3URHdtCvc86WDncB5dJSG5OhM6KxSODv4QCWyHEbh62U/1f4URZNYeEbEWL4SIAQ4i17zRGX3EqKsETM5vaNpILLgGd1J9IxAqv0HoNgxMTR9CwFlyYMoSp9F1pOPYVW1itN7Ez7ZXsKBG0FWjGOzvmnrdCavGjj56heMw8pt9A8vuKxRKEwD4zwu4gVeoZO0V+2MoBSGE12emxxcuGLytUqmuvOZfbxp667kXf/p1J5ywecmi2iOFEm+O+wzjMwKNFpcPX8APIVMBFMVgTFrvnAvkXaCQk4+cBylLMhiqjHRYIy4bSsYOLDe4uqIxaWqi1QyHIUkLTikhERfwwwgtP0KrxdH0lQ8RRBL46ndTyMxLqYZEyHkhcm6AUqGBZYsCVHq8Zr428Mi6da/f/K53Xfrpe354y1C5XFnZ0ztw2/T09Dgh5OcK3MDPkQU3x+DgICANYX10eDcIda6kjF7ZdIdYM1r7DyescVb2V55dPzG6l41NNuG3IoShD0Yd5D3VyZYSeA5B3gNynrSKlApwTtCgFCGXikwYcYSRAI8EIu1o6kikyoYiqscgi+8OaQVExHcIAYBygEQSaEEoHWMNbC4EmLq7cE/eaVxHLpApnU4Ol7VQLQGEUkSiBre0NNqwqmcT6+zc+tzexuWTYywq5PP43Q/8mViyZEn9SF+vwzl+vqbrPMYLwweQz+U6R0ZG/ur6mzd69/x0V1Qs5NdV8+KkqYkRiKiBjoqLro48amWgUgKKOYGcagVNqUC9ybBnmGHfaISmH4Fr6x2J2NljLKE48rVUczyHwHWlxXYZVARR6dg06bwaRfK50QL2jUXYN9JC0+dKASHwXCmFFgsUlZKDapGjsxKhpyuPgb4O1Cqtn/l+8yGfrGLHnXC2X611fjwM/HE3d/ia7Lwax8+lBZ9rDPR2AMA4gN8FgO9e/0MQYEMY+uc0GzMXh0HzGAYfo8O7UCv5qBRmUPBacJlAoSBQLoYYmRS459Ea6jNcSXRSUZlpAFxweC7gCQpKgCjWwxMHkSlaEst8jkDek9SCc4rpunQiCw5HrSxQKTXx2G4fYxMeSk4Eh4ZwKFAtu8jni/C8IlYdtwK9XTlUyrmnKuXC9/M553YB3L1w+dlH+pQf0fELZ8FnG8PDYwDwljAKh6YmD/A7N97Ilx1VW3bUovLHmtO7IOCiI/80HtjyLG76SQ2j40W0Wg5qeYbOKkO1RFH3m3h2H5BzXHSUKfI5Eue4OIygkGcoFxmKeWm9oTL7CjmBzmqAnNvAzr0U0/USamWguxaiVKzjwEwT+ycauOFegvGJZTjz+D40/QirVy1G0Bj/DA+mdrzzkl+hPd0d1HGc7QBuK5Y6j/QpfVWMXzgLPtvo7e0CgNv0+1b9BVCW62jOPHfv+LCAH+SCBQOL/mgp57+8gVaxdKCFL//bwyCtGXieixVHUXR3N/CNWwVGDoToLFF4zMF0I0SjFcF1KAhclItcBVWAepNgoi5lxKP6G/BRxwPbKugpuejvoSiXgJ7eEpzobXjDIoFlqwI8tqO8scttfnG6yd1TTl6DlcsG7643WweWLuo70qfwVTn+B+CzjFxxAAAOALgRAIS/AyB48ugV6F+wwOWlcgOFG7eD8BZc10WtQrBk0A/OOPWXPtmabpy/qFsEXVWGPcMhJmYiuIygq+agr4uhpyOEywQOTDE8Pwx0VIC+hZFbrtKbt17z8CdrQ47ruBSOE6FYLICVXodSp4sTigFdOuTuI8COE1Ye2prtv6jjfyjKyzi+c8MmgJD+seEXan1VLrpqDM++IAHuMKCz6qCvi6KnFoExjgOTDna/INBRAYYWEzIw2DUhhNjXOfCmI/2n/NyM/wZeEgewgTT+GgAAACV0RVh0ZGF0ZTpjcmVhdGUAMjAyMC0xMS0wN1QyMDoyNTozMCswMDowMJJElFIAAAAldEVYdGRhdGU6bW9kaWZ5ADIwMjAtMTEtMDdUMjA6MjU6MzArMDA6MDDjGSzuAAAAOXRFWHRTb2Z0d2FyZQBtYXRwbG90bGliIHZlcnNpb24gMi4yLjUsIGh0dHA6Ly9tYXRwbG90bGliLm9yZy9IzyijAAAAAElFTkSuQmCC', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 246693000
{'hecke_orbit_code': 85568392953597057, 'n': 1, 'trace_an': 17}
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id: 246693001
{'hecke_orbit_code': 85568392953597057, 'n': 2, 'trace_an': -3}
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id: 246693002
{'hecke_orbit_code': 85568392953597057, 'n': 3, 'trace_an': -17}
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id: 246693003
{'hecke_orbit_code': 85568392953597057, 'n': 4, 'trace_an': 19}
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id: 246693004
{'hecke_orbit_code': 85568392953597057, 'n': 5, 'trace_an': -10}
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id: 246693005
{'hecke_orbit_code': 85568392953597057, 'n': 6, 'trace_an': 3}
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id: 246693006
{'hecke_orbit_code': 85568392953597057, 'n': 7, 'trace_an': 9}
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id: 246693007
{'hecke_orbit_code': 85568392953597057, 'n': 8, 'trace_an': 0}
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id: 246693008
{'hecke_orbit_code': 85568392953597057, 'n': 9, 'trace_an': 17}
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