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mf_newforms • Show schema
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{'Nk2': 680, 'analytic_conductor': 1.3574568343617666, 'analytic_rank': 0, 'analytic_rank_proved': True, 'atkin_lehner_eigenvals': [[2, -1], [5, 1], [17, 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': [170, 1, [137, 71], [1, 1]], 'cm_discs': [], 'conrey_index': 1, 'conrey_indexes': [1], 'dim': 1, 'field_disc': 1, 'field_disc_factorization': [], 'field_poly': [0, 1], 'field_poly_is_cyclotomic': False, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 0, 'fricke_eigenval': -1, 'has_non_self_twist': 0, 'hecke_cutters': [[3, [-1, 1]], [7, [-2, 1]], [13, [1, 1]]], 'hecke_orbit': 5, 'hecke_orbit_code': 18014398543036586, 'hecke_ring_generator_nbound': 1, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 1, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': True, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '170.2.a.e', 'level': 170, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 5, 17], 'level_radical': 170, 'minimal_twist': '170.2.a.e', 'nf_label': '1.1.1.1', 'prim_orbit_index': 1, 'qexp_display': 'q+q^{2}+q^{3}+q^{4}-q^{5}+q^{6}+2q^{7}+\\cdots', 'related_objects': ['EllipticCurve/Q/170/e'], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c1', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '170.2.a', 'trace_display': [1, 1, -1, 2], 'trace_hash': 1669759730726945561, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.003', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.032', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '2.084', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '5.161', 'prec': 17}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.015', 'prec': 17}, 'traces': [1, 1, 1, 1, -1, 1, 2, 1, -2, -1, 0, 1, -1, 2, -1, 1, -1, -2, -1, -1, 2, 0, -6, 1, 1, -1, -5, 2, -3, -1, 5, 1, 0, -1, -2, -2, 8, -1, -1, -1, 6, 2, -10, 0, 2, -6, -3, 1, -3, 1, -1, -1, -3, -5, 0, 2, -1, -3, 3, -1, 11, 5, -4, 1, 1, 0, 2, -1, -6, -2, 9, -2, 11, 8, 1, -1, 0, -1, 8, -1, 1, 6, -12, 2, 1, -10, -3, 0, 15, 2, -2, -6, 5, -3, 1, 1, -7, -3, 0, 1, 6, -1, 8, -1, -2, -3, -12, -5, 11, 0, 8, 2, 9, -1, 6, -3, 2, 3, -2, -1, -11, 11, 6, 5, -1, -4, 11, 1, -10, 1, -18, 0, -2, 2, 5, -1, -18, -6, 8, -2, -3, 9, 0, -2, 3, 11, -3, 8, -12, 1, -22, -1, 2, 0, -5, -1, 14, 8, -3, -1, -12, 1, -16, 6, 0, -12, -18, 2, -12, 1, 2, -10, 18, -3, 2, 0, 3, 15, -12, 2, -10, -2, 11, -6, -8, 5, 0, -3, -10, 1, 12, 1, 2, -7, 1, -3, -24, 0, 11, 1, 2, 6, -6, -1, -6, 8, 12, -1, 0, -2, 2, -3, 9, -12, 10, -5, 10, 11, 11, 0, 1, 8, -1, 2, -2, 9, 3, -1, -22, 6, 0, -3, 9, 2, 3, 3, 8, -2, 6, -1, -10, -11, 16, 11, 3, 6, 1, 5, -12, -1, -12, -4, 0, 11, 1, 1, 6, -10, 16, 1, 6, -18, 9, 0, 3, -2, 15, 2, 15, 5, 32, -1, -2, -18, 0, -6, -10, 8, -10, -2, 27, -3, -13, 9, 1, 0, 12, -2, 1, 3, -7, 11, -3, -3, -3, 8, 0, -12, 6, 1, -20, -22, 6, -1, -11, 2, 20, 0, 8, -5, 0, -1, 14, 14, 4, 8, 0, -3, 0, -1, -12, -12, 1, 1, -1, -16, 11, 6, -6, 0, -31, -12, -16, -18, -2, 2, -13, -12, 9, 1, 0, 2, -20, -10, 6, 18, -15, -3, -28, 2, 5, 0, 18, 3, -9, 15, -2, -12, 30, 2, -18, -10, -11, -2, -11, 11, -22, -6, -12, -8, -6, 5, -22, 0, -1, -3, 3, -10, 8, 1, 11, 12, -9, 1, 0, 2, 20, -7, 12, 1, 6, -3, -18, -24, -8, 0, 20, 11, -2, 1, 36, 2, -5, 6, -1, -6, 0, -1, 29, -6, -18, 8, 6, 12, 12, -1, 8, 0, 6, -2, -4, 2, 6, -3, -1, 9, 22, -12, 0, 10, -24, -5, -34, 10, 3, 11, 6, 11, 8, 0, 6, 1, 12, 8, -15, -1, -12, 2, 0, -2, 0, 9, -22, 3, 2, -1, 26, -22, 5, 6, 30, 0, -19, -3, -5, 9, 24, 2, 4, 3, 14, 3, 0, 8, -1, -2, 6, 6, 27, -1, -8, -10, -12, -11, 7, 16, -22, 11, -16, 3, -39, 6, 3, 1, 0, 5, 18, -12, -22, -1, -18, -12, -12, -4, -6, 0, -12, 11, -36, 1, 22, 1, 5, 6, -8, -10, 0, 16, 18, 1, 36, 6, 2, -18, 2, 9, -5, 0, 13, 3, -6, -2, -6, 15, 12, 2, -12, 15, 0, 5, 2, 32, -10, -1, -11, -2, -31, -18, -22, 0, 3, -6, 16, -10, -8, 8, 39, -10, 10, -2, 0, 27, 18, -3, -9, -13, 2, 9, 27, 1, 38, 0, 12, 12, -6, -2, -28, 1, 2, 3, -24, -7, 0, 11, -2, -3, -42, -3, -5, -3, -24, 8, 30, 0, 2, -12, 11, 6, -18, 1, 8, -20, -4, -22, 11, 6, 26, -1, -6, -11, 3, 2, -1, 20, -6, 0, -39, 8, -46, -5, 30, 0, 30, -1, 1, 14, 0, 14, -8, 4, 32, 8, 2, 0, -11, -3, 3, 0, -18, -1, -30, -12, -4, -12, 10, 1, -33, 1, 0, -1, 10, -16, 6, 11, 18, 6, -22, -6, 9, 0, 20, -31, 1, -12, 2, -16, 18, -18, -1, -2, 0, 2, 23, -13, -5, -12, 18, 9, -14, 1, 3, 0, -3, 2, 18, -20, -22, -10, 3, 6, -28, 18, 0, -15, -8, -3, -6, -28, 9, 2, -36, 5, -8, 0, 3, 18, 12, 3, 41, -9, -16, 15, -30, -2, 0, -12, 6, 30, -39, 2, 16, -18, -10, -10, -3, -11, -19, -2, 13, -11, 10, 11, 14, -22, 3, -6, 0, -12, 29, -8, 1, -6, 30, 5, 12, -22, 24, 0, -24, -1, -25, -3, -12, 3, 22, -10, -13, 8, 0, 1, 6, 11, 22, 12, -2, -9, -3, 1, -31, 0, 6, 2, 42, 20, 5, -7, 16, 12, -6, 1, 0, 6, 15, -3, -14, -18, -7, -24, 9, -8, 18, 0, -11, 20, 3, 11, 6, -2, 3, 1, -30, 36, 0, 2, 12, -5, 15, 6, 42, -1, 2, -6, 32, 0, 16, -1, 10, 29, 4, -6, 15, -18, -10, 8, 0, 6, 12, 12, 32, 12, -10, -1, 3, 8, 18, 0, -25, 6, -21, -2, -20, -4, 27, 2, 12, 6, -22, -3, -13, -1, -48, 9, 2, 22, -2, -12, 33, 0, -1, 10, 12, -24, -48, -5, -18, -34, 1, 10, 0, 3, -2, 11, 14, 6, -2, 11, -40, 8, -3, 0, 18, 6, 38, 1, -3, 12, -30, 8, 22, -15, 0, -1, 3, -12, 12, 2, 6, 0, -15, -2, 3, 0, -20, 9, 10, -22, 47, 3, -12, 2, 48, -1, 0, 26, -11, -22, -36, 5, 2, 6, 20, 30, -9, 0, 8, -19, -16, -3, -30, -5, 3, 9, 0, 24, 0, 2, 44, 4, 14, 3, -15, 14, -36, 3, 10, 0, 51, 8, -11, -1, 0, -2, -24, 6, -12, 6, 0, 27, -36, -1, -6, -8, 24, -10, -2, -12, -40, -11, 1, 7, -21, 16, 16, -22, -1, 11, -12, -16, 0, 3, -22, -39, 6, 6, 24, 3, -6, 1, 60, 0, 29, 5, -31, 18, -11, -12, -46, -22, -40, -1], 'weight': 2, 'weight_parity': 1}
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mf_hecke_nf • Show schema
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{'an': [[1], [1], [1], [1], [-1], [1], [2], [1], [-2], [-1], [0], [1], [-1], [2], [-1], [1], [-1], [-2], [-1], [-1], [2], [0], [-6], [1], [1], [-1], [-5], [2], [-3], [-1], [5], [1], [0], [-1], [-2], [-2], [8], [-1], [-1], [-1], [6], [2], [-10], [0], [2], [-6], [-3], [1], [-3], [1], [-1], [-1], [-3], [-5], [0], [2], [-1], [-3], [3], [-1], [11], [5], [-4], [1], [1], [0], [2], [-1], [-6], [-2], [9], [-2], [11], [8], [1], [-1], [0], [-1], [8], [-1], [1], [6], [-12], [2], [1], [-10], [-3], [0], [15], [2], [-2], [-6], [5], [-3], [1], [1], [-7], [-3], [0], [1]], 'ap': [[1], [1], [-1], [2], [0], [-1], [-1], [-1], [-6], [-3], [5], [8], [6], [-10], [-3], [-3], [3], [11], [2], [9], [11], [8], [-12], [15], [-7], [6], [8], [-12], [11], [9], [11], [-18], [-18], [8], [-12], [-22], [14], [-16], [-18], [18], [-12], [-10], [12], [2], [-24], [11], [2], [-1], [3], [-22], [9], [6], [-10], [-12], [6], [9], [15], [32], [-10], [27], [-13], [-3], [20], [0], [14], [0], [-31], [-13], [-15], [-28], [18], [30], [-22], [-22], [8], [-9], [12], [20], [36], [29], [6], [-4], [-24], [-34], [8], [12], [0], [26], [30], [-19], [24], [27], [-22], [-39], [-22], [-12], [-36], [36], [2], [2], [-31], [39], [18], [27], [38], [-28], [-42], [30], [-18], [8], [26], [-1], [-39], [-46], [32], [-30], [-4], [-33], [6], [9], [20], [23], [18], [-3], [-28], [-36], [41], [-39], [-19], [14], [29], [30], [-25], [-13], [6], [-31], [42], [-7], [6], [42], [2], [15], [-10], [12], [32], [-21], [2], [33], [-1], [-48], [-40], [18], [38], [-30], [47], [48], [2], [-30], [44], [-15], [51], [-24], [-40], [-21], [-12], [6], [29], [-46]], 'char_orbit_index': 1, 'field_poly': [0, 1], 'hecke_orbit_code': 18014398543036586, 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 1, 'label': '170.2.a.e', 'level': 170, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'AL_dims': [[[[2, 1], [5, 1], [17, -1]], 2, 2], [[[2, -1], [5, -1], [17, -1]], 2, 1], [[[2, 1], [5, -1], [17, 1]], 1, 1], [[[2, 1], [5, -1], [17, -1]], 1, 1], [[[2, -1], [5, 1], [17, 1]], 1, 1]], 'ALdims': [0, 2, 1, 1, 1, 0, 0, 2], 'Nk2': 680, 'analytic_conductor': 1.3574568343617666, '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': [170, 1, [137, 71], [1, 1]], 'conrey_index': 1, 'cusp_dim': 23, 'dim': 7, 'eis_dim': 7, 'eis_new_dim': 0, 'hecke_cutter_primes': [3, 7, 13], 'hecke_orbit_code': 33554602, 'hecke_orbit_dims': [1, 1, 1, 1, 1, 2], 'label': '170.2.a', 'level': 170, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 5, 17], 'level_radical': 170, 'mf_dim': 30, 'mf_new_dim': 7, 'num_forms': 6, 'plus_dim': 1, 'prim_orbit_index': 1, 'relative_dim': 7, 'sturm_bound': 54, 'trace_bound': 5, 'trace_display': [-1, 0, 1, 8], 'traces': [7, -1, 0, 7, 1, 0, 8, -1, 7, 1, -8, 0, 2, 0, -4, 7, 3, -5, 0, 1, -8, -8, -16, 0, 7, 6, 0, 8, -2, 0, -8, -1, -16, -1, -4, 7, -2, -4, -8, 1, -18, -24, -4, -8, -3, 0, 0, 0, 7, -1, -4, 2, -22, -24, -12, 0, 16, -2, 8, -4, 22, 0, 24, 7, 6, 24, 20, 3, 16, 4, 8, -5, 38, 6, 0, 0, 0, -16, -8, 1, -25, 14, 12, -8, 1, -4, 40, -8, 2, 13, 40, -16, 8, 12, -20, 0, -10, 31, -32, 7, 10, 0, 24, 6, -16, 22, -16, 0, -2, -4, -16, 8, 14, 0, 20, -2, -14, -28, 0, 0, 11, 38, -40, -8, 1, 8, 16, -1, 40, 6, -8, -16, 16, -36, -16, -1, -18, 8, 16, -4, -96, -32, 16, 7, -2, -2, -48, -2, -14, 0, 8, -4, 15, -16, -16, -8, 2, 24, -24, 1, -56, -1, -24, -18, 32, -28, -24, -24, 5, 5, 12, -4, -34, 4, 8, -8, 32, 14, -12, -3, -2, 0, 40, 0, -6, 28, -8, 0, 8, 20, 56, 0, -58, 14, 20, 7, 14, 8, -8, -1, 0, 10, -80, -4, -6, 24, -64, 2, 56, -24, -24, -22, 8, -8, 12, -24, -16, -2, 28, -12, -6, 72, -32, 0, 7, -26, 56, 16, -62, -12, 16, -2, 54, 50, 8, 8, 64, 0, 16, -4, 22, -13, 80, 22, 25, -8, 40, 0, 40, 1, -28, 24, 0, 52, -4, 7, -26, -32, -56, 6, 54, -40, 72, 24, -10, -56, -16, 20, 62, 12, 40, 3, -104, 22, -8, 16, -58, 0, -48, 4, 26, 64, 72, 8, 32, -56, 32, -5, 7, 10, 52, 38, -46, -48, -28, 6, 8, -14, 32, 0, -32, -64, 96, 0, -18, -5, -76, 0, 32, -12, -40, -16, -18, 34, 4, -8, 54, 32, -88, 1, 24, -40, 4, -25, 2, 16, 40, 14, -8, -24, 16, 12, -74, -8, 4, -8, -66, -39, -44, 1, 64, -28, 16, -4, 40, -2, -16, 40, -54, 0, -72, -8, 30, -64, -16, 2, -16, -44, -16, 13, 15, 14, -48, 40, 18, -20, 24, -16, -18, -22, -24, 8, -62, -8, -4, 12, -140, -8, -48, -20, -32, -32, -64, 0, -8, -2, 36, -10, 26, -40, -16, 31, -56, -58, -4, -32, 38, 80, -24, 7, 14, 48, -16, 10, -23, -32, 56, 0, 34, -22, 104, 24, 80, 48, -12, 6, 24, -48, -48, -16, 2, 64, -16, 22, 3, -20, 48, -16, 32, 20, 8, 0, -10, -16, -32, -2, -32, 72, 64, -4, 55, 18, 116, -16, -22, 20, 16, 8, -42, -5, 16, 14, 32, 40, 48, 0, -82, 26, 20, 20, 66, 128, -64, -2, 24, 14, -60, -14, -16, 16, 32, -28, -64, -48, 0, 0, -38, -48, 160, 0, -68, 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-24, -32, -12, -16, 16, 64, -3, 16, -109, -88, -2, -2, 16, 136, 0, 19, -26, 12, 40, 26, -120, -36, 0, 80, 38, -8, -6, -128, -16, -72, 28, -34, 18, 76, -8, 144, 0, -32, 0, 32, 100, 48, 8, -14, 40, 64, 20, 30, 48, 0, 56, -3, 20, -40, 0, 50, -8, 40, -58, 74, -12, -8, 14, 64, 2, -112, 20, -16, 24, 112, 7, -26, -8, 56, 14, -32, -12, 56, 8, 36, 38, 60, -8, 10, 72, 24, -1, -90, 150, -24, 0, 16, -56, 72, 10, 62, -7, 56, -80, 0, -8, 20, -4, 40, -10, 48, -6, 14, -160, 96, 24, -16, 8, 24, -64, -30, 44, 32, 2, 19, -144, 44, 56, -24, -24, -48, -24, 117, -62, 96, -24, 55, 72, 40, -22, -76, -1, -8, 8, 182, 0, -44, -8, 142, 56, 40, 12, 0, -72, -48, -24, -46, -2, 0, -16, -32, 88, 0, -2, 46, 80, -4, 28, -130, -48, 56, -12, 6, 91, -12, -6, -64, 20, -192, 72, -72, -22, -24, -32, 24, -72, -28, 0, 152, -42, -36, 7, 2, 48, 0, -26, 66, 32, 72, 56, -158, 0, -16, 16, 16, 102, -16, -62, 48, -24, -8, -12, 72, -62, -144, 16, -2, 28, 136, -2, -10, -8, -48, 54, 32, 44, -12, 50, 62, -64, 40, 8, -186, -144, -64, 8, -24, 16, 88, 64, -28, -4, -168, 0, 70, 42, -24, 16, -112, 40, 16, -4, -125, -12, 112, 22, -30, 48, -56, -13, 20, 46, 88, 80, 160, 8, -8, 22, -82, -8, 88, 25, 6, -108, -48, -8, 50, -14, -232, 40, 96, -28, 48, 0, -144, 64, -8, 40, -18, -32, -56, 1], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 142242
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 5, 'target_is_minimal': True, 'target_label': '170.2.a.e', 'target_level': 170, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 142243
{'conductor': 5, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '850.2.a.b', 'target_level': 850, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '5.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 142244
{'conductor': 5, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 3, 'target_dim': 2, 'target_hecke_orbit': 5, 'target_is_minimal': False, 'target_label': '850.2.c.e', 'target_level': 850, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '5.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 142245
{'conductor': 4, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 4, 'target_is_minimal': False, 'target_label': '1360.2.a.d', 'target_level': 1360, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '4.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 142246
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '1530.2.a.g', 'target_level': 1530, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 142247
{'conductor': 17, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 14, 'target_is_minimal': False, 'target_label': '2890.2.a.n', 'target_level': 2890, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '17.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 142248
{'conductor': 17, 'degree': 2, 'multiplicity': 2, 'order': 4, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 2, 'target_dim': 2, 'target_hecke_orbit': 2, 'target_is_minimal': False, 'target_label': '2890.2.b.b', 'target_level': 2890, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '17.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 142249
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 11, 'target_is_minimal': False, 'target_label': '5440.2.a.k', 'target_level': 5440, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '8.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 142250
{'conductor': 8, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 18, 'target_is_minimal': False, 'target_label': '5440.2.a.r', 'target_level': 5440, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '8.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 142251
{'conductor': 20, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 20, 'target_is_minimal': False, 'target_label': '6800.2.a.t', 'target_level': 6800, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '20.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 142252
{'conductor': 15, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 41, 'target_is_minimal': False, 'target_label': '7650.2.a.bo', 'target_level': 7650, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '15.d', 'twisting_char_orbit': 4, 'weight': 2}
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id: 142253
{'conductor': 7, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 1, 'source_dim': 1, 'source_hecke_orbit': 5, 'source_is_minimal': True, 'source_label': '170.2.a.e', 'source_level': 170, 'target_char_orbit': 1, 'target_dim': 1, 'target_hecke_orbit': 17, 'target_is_minimal': False, 'target_label': '8330.2.a.q', 'target_level': 8330, 'twist_class_label': '170.2.a.e', 'twist_class_level': 170, 'twisting_char_label': '7.b', 'twisting_char_orbit': 2, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 438000
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 2}
-
id: 438001
{'charpoly_factorization': [[[-1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 3}
-
id: 438002
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 5}
-
id: 438003
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 7}
-
id: 438004
{'charpoly_factorization': [[[0, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 11}
-
id: 438005
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 13}
-
id: 438006
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 17}
-
id: 438007
{'charpoly_factorization': [[[1, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 19}
-
id: 438008
{'charpoly_factorization': [[[6, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 23}
-
id: 438009
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 29}
-
id: 438010
{'charpoly_factorization': [[[-5, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 31}
-
id: 438011
{'charpoly_factorization': [[[-8, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 37}
-
id: 438012
{'charpoly_factorization': [[[-6, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 41}
-
id: 438013
{'charpoly_factorization': [[[10, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 43}
-
id: 438014
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 47}
-
id: 438015
{'charpoly_factorization': [[[3, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 53}
-
id: 438016
{'charpoly_factorization': [[[-3, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 59}
-
id: 438017
{'charpoly_factorization': [[[-11, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 61}
-
id: 438018
{'charpoly_factorization': [[[-2, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 67}
-
id: 438019
{'charpoly_factorization': [[[-9, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 71}
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id: 438020
{'charpoly_factorization': [[[-11, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 73}
-
id: 438021
{'charpoly_factorization': [[[-8, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 79}
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id: 438022
{'charpoly_factorization': [[[12, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 83}
-
id: 438023
{'charpoly_factorization': [[[-15, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 89}
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id: 438024
{'charpoly_factorization': [[[7, 1], 1]], 'hecke_orbit_code': 18014398543036586, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 1, 'hecke_orbit': 5, 'label': '170.2.a.e', 'level': 170, 'portrait': 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EvM9FTC6SVBp+9x8dYEDMQajp6t0Rsa2nVBIxBIUsIwo93I6A4Cjp6DSAdoY7h8a0xvkHFq0WOm5XPh1pSdm/o0GxFCGuJY0BnUWegEzDQEvvQ5dS7gwEnBkTMpx5ZSwvqAV9/Q5403Qiin2Xe0zbGzitM5cy8Y9i8aXnDVAr/0jhW2zkxz9PQsZ5bqLKxYcC+uZCyuxJxd0ZxcyhiKJju3Tuuf+5HZv7zp6vCd55az7qVX/9Q3GxJ/p9s/aIAvLXdItUEKfuMr9z/7oq/c+SeyHay86D99/1FvtbeFpdVpFlebLKzUWFjxWFwVLK1mLHcSljoZp1fh0JJg44ZVfvkHlnjhpQ2On53l1LkmpxY9zi4ZziymnFjIONdLmZ4d8eJr+tx0OQSyTqhCzi7XOL3ocWZZMIggTTW1QNOsZcxMpWjg6JmUbh92bfJp1iOMESAC+kPNzs0RS6seGCtFVvsQpWAwLHditm306Q0VQhmEjmjXfHZuGbE6EBw95ZFpj7m2pFUThD6kqWAQSc4sS04vGc6upIThCPyUm6/s86KrBPPtOksrbY6fDTm1CGcXU84up5xchoNLhhdcuciv/MAKW6bbHDszy9mlOgurAYurksWVjOVuwlInZbEDZ7uCo11D3F3kvb8Qp1s2Nb7+ba94pzb+tV83mJ8XQhGE/3Czo/9gg8z/9u5PMDc7xfFTC7/20U/e+W8/dOsj4bEzsGE64zteFHL9RX2iOCRKPOJEkqSCVDudDRgAkSGl4dDiDL/yYcGv/ehZrr8gplWfpVlv0W6EtBo+023F2SXFmRWPL99b47Z7Ui7ZMeDyC1OWV4ZcsSPi+16nSVKFwPCZ+2qc69SoZxFHTiv6/RbXXpxxrpuyZ5/PpTsk+0/BzZdBpwex9gi9mA1NePZknUY9IVQpUy3Bag9uvKLHwRMhl+7SHD4V8fRB+/v8HSMOnjVMtSKWuzGf/XIDIxRZlvHy6wbccr3hzKrP9ReNuGirT5q0GQzr7DlU48yiYGEl49xKytllzbFlwdl+zHWXLvGfv7/PxvYMR09Pc3a5zuKqz+KqZLmT0ekndPsZ3YGhO5IsRZJkNOKmqwdcd9Git2m2/bKT+z+Car7ylvmdr9ZhbfY/Ht/3UXZc9r3fbMise/sHyeDv/+DH+bYbN6kP3Xb0Pz9z8Ox/fHLvUbXaj1mKPLpxwnUXnOV3fmqR6y+uc3ZphqXVJkudGsudgKWOx0oPVjoZK92U5Z5louMrAq8+4parlnn7y2Iu2Nhktd/m3HKdheWAxY5guaNZ6mhWepruUNONDINRylw7YecmDQhC33DinI+QIbs2Ki7Yati6ccDZlYjH97d4/iWGRn2Fpw7M0mrGxLHP3IxmOIIrdo74yB3TXLYjJYoMG6YkSTakVQt5+siIut/kuktTnjgUc3YpYNtcyAVbYOfmGKUSTixC4BuEMOzalDLTkvSGIf2BT3fgs9xVLK/CUkez3MlY7GSc6cDSKGPntj5vf/kit1zuUfPbnF5ss7hSY3HVY7krWOloVnsJy72MlZ5hqQene4pznYSbLj/Df/upRS7fWaPbb9Lp19DUqbcuyvB2/NrBMzf96paZPdl1N73lmw2dNbd/UADf9+yz1Ou1+skTJ3Z+/f4n3rb3wKn/+uTekyRaEaeCbixZHAmWBzEvuOgs//2nlnnehXXOLVuQr/RCljsBy12PlS6s9jSrvZTVXspy13C2IzjVNyD6vOUlHd7wQs2FW2rEcYOVTo3VfkCnp1jpC3oDwSgyxKkhy0BJQ+hDPTRMtw0bZxM8f8TB0zFPHgjRaZPX3Rjj+as8vGeK3Vvgcw+kvOTqkHOdITVPkWYJszOQJj6en7K01ODF13f53L0tLtgCD+2P8Gnw2hdqUjHkyYMZh0/U8GTAphmPmaagHgqCQKAEpBrixDCKoTcwrPY1vYFmdaBZ6huGWcau7QPecFOHt7woBt1iaXWKc8t1ljq+PU4dWO1ldPopq72Mlb5mpS841VMsdFNuuPQs7/qpc1yzu8ZSp01vUGc4CohiRX8oEMEuZLDtP7U3XPFX27ZtOxZFo+Ell1z2zYZScfsHA/BTJ55l08YNwb5nD/3wnr37//BrX39UnFnoyWEMg0gzjKAfCbojwcJIstCPeeEl5/itH1/m+ReHLK5Os7jaYqUbstoLWOl5rPYEqz1Dt5+x2kvp9DUrfcO5nuB0RzMzPeDbXtDj5stTdm1StOs+3V6N0JeAIk4lWgu0gcEIEJqZ1oj9Jw3axNz+UJNoUOfibQG3XDMg0avc9cg0113is/9Mn85Km5uuGfDlh0M2zRr2HDX8izd32XMkZNOs5EuPKG65QrE86HLo+CzXXRpz15ND0qjBzVcGXLRjxDDt88WHFWSCgyc82g0PT8BgKNFGkGlDkgJS4wWaTt/QbCXs2BLxoisGfNvzU+aaNc4uT7G0Wmela4/NSlfQ6UOnl9Lpp3T6GZ2BYbkvOd0TLPZSbrr8HL/24ws878KQpc4U3X6d/jCkP/IZjjz6Q0VvIOnHDb1151Vm566Lfnr3BRf/6dLSYnzNVf8wQP4PAuDGpDJNBm966uHPXtzt63fdd/8j/lJH0Bto+sOU/kgziAyDkaEfCTojweJIcqaTcvPl5/jNH1/k+ot9VrtTLKy26PRqrPYCVvsenZ6iM4Be39AdpHT7Gf2hpjMwLPQFC31IsohrLxmyeTajPzC8/qaI3Zs1aSbxpCFO4M7Haxw7V2PLTMpTB2ugG1y+XXH9ZZqwNuDh/QMWFptctbtJe3qFe5/wueGSGkuDVVZW2mzebHhgj+L7X9nnwT0e2zf6LPY7rCzPcv0VA+59KmO2Ps1VF/c51+nwwDPT1L0mL7jMcOnOEcg+jx8WbJxNOLuQcNfjPqNEISVk2rB7S8y33RTT6yu2zmiuvwTiuMFyp8FyJ2S179MdKDp9SbcP3UFGt5/RG2R0B5rVASwPBSc7gs4o4pZLF/gvP77CCy4NOLc0TceBuzfwGYw8+iNFfyjpDqx2X1yJuPZ5NySp8f7D97/tnxxoNhufbTaU/mZj65seZD5+oMOTBzs/0Mru+53+yjOzp093aTc9Mq1ACIQAKTOU1PauDEqCJzVKeDy4fxM/9z6fN79ome975TIXbI05s9QmDOrUw4BG6NOse/TqktbQZ6rpMRhl9IcZmyLNMDL0RiHLCzVOHDfEqebkmZQwNIAgUAZPCgZDhcAnHXg8b7fgoq2GndsGRFmPzz+o2Htghtc8P+T6K1b44OcNgWiwe9uAJ+5VbJtWbGgPqKk6ceJzrgfNmsf2TYLH9sZcf2mdl123yJ/dOiTwW7z6RoMfDvjKAzGfu7/JM4frXLi1we4tGfMzMRdsSLh6d4ZSGk/ZkLoRhsxPh8SJT28Q8NR+n/7IYzBU9EeS/hD6I0N/YL97b5jRHxq6Q8PqEBYGijMrmma7w8+8foF/ckvEtRc0OL3QtuAeBPRGPv1h/jsFvaGkNzAMRpo4gS999QG/1trwO1u337v8lm+/5t8ac/bPvtmtdN9UgEejCAQ/dv+Dd/3G4sqnZn2TUAvaNGqKJDVkWiIQSCmQMq0A26CkwZeGUEmeOLCBR/c32H/qHG9+UZ8XXTliutVmudOg2a3RHgb0Bx49d7KHI49B5DGKDKNYEyeGJDGkmb3HaYDRIJXA9wS1QDDdEsy0YPMGzfZNAzbMdPjCw3D3oz5ST/Ga5/s87/Ie9zyTEI/a3PI8QWc45NxSk5sv1WyYHlD3QkapYqGboLTgeZd6NFoRj+yr8dLrp7jp2h6P7FNgpnj+lQE/+sZlvvxYzJcebLLnWI2d84rNs3VmWg2mWlAPwffsBa8N7DksyDJBkgriFKIE+x2jjGGkGUWawUgziDT9IXQjWOhLzvUg0kNedd0yb3pRh3/6ak2atjmz2KQ7qNEfBvSGngX3SNIfSQZDUVwwg1HGKDaMYsOh/WdY/fhts7NTo//20pte6/X7w/c1m/X/8wCejJaQMvrRs8fv/g2v94WN9WBAltUJAk0tzEhSgXYAF0IhBSiZoZQomMtXBl9p6p5gcVDno3ds5yuPdnnJ1au841WrXH1Bn7npBkurDXrDkMHQd8BW9h4LotxiTO1Sb2u3bFDpeVALoFHXzLYStm0ckNJn/8mEv7yrxqHjTabDOjdc6XHzNV0eeLbD7fe1ufGSGju3DPjIHQIlQtqthNV+hDagBMy3B3R7ATqt86aXnOOjn2tw0dkab7hxQJwscdeTcyRZjRdeuZE33NDlkh0dvvLIgCeON3j8cMD2WclsW9AIBYFvL0IpQAiDNqC1IUndxZoYosReyKMYhjH0RoKVSLDcA+GNuO6yVd7xbau85MqMuXaN1W6T1V6d/jCgP7QrQQ7uwUgwiASDkWE4tOAejjSj2MYCnu9x6MiQ3/njuzceP1X7jX/yxhebU2dX37910/T/GQD/oZ//MC+6esSv/NGnf/DNtyy9a1v96Q0z9R6pDhhqQ+Bl1ANFlmkHNglCIKVCKoGSGZ4UeFLje5rAMwS+oe4LVkaKpdUZ/uqrTe5/qs8t167yjlevct1FHeayOmkaMhjV6A99hpFHnCiSVJJmkkwLtBEIDFIYwkDTqKWEQUzgR5xcirj1IcmBEwGHT8ygdMhFWwKuuEDx/Mu7qHCBJw+22Dbd4KoLYfP8CsvdNldvk6Ta8IUHQ6KBZLqZ8toXjvjsXQnHzrS47GKf06sjnj7ks2PTDNdesMA9T/S492lBFAdcfsEsl+8IuXx7j4OnlzlwEh7c22D/oSYNTxB6kmZoqPkgpQ2qjLEXa5pBnEKciSJA7yYQ6xRtRrzgki7v+LYuL7k6Y8tswChqs9Sp0xuEDIaBlTgjxWCkGI4Eg5FkGNm+0WGUMRw5gMeGUWKIM7uSGO3x5KEeh/7sjo3L/YPveueb4vTIs3/wwbmaob3zX/7jBfgzD32IK29YZPq/zP/TR/bs+b0rZu+dvvLFhjSeZhRLskyQBZJMp2gDGPvxhJQoKVBS4SmB52V4nsD3BYGnCXxDzTc0gozpmqAX+ax0Z/jE3W3ueHzEppkBb3t5h8t3jBgN+1x1gWHHZkWU+GSZItMSk4Nbanwv4+hZw+EzgtWh5tP3NDi5OIOJfWZqiq1zHrs2e1y4Da66qIuWi7zns02Wl6e48XKPqy7q8JXHBSL12TgjaTZSBkmANBKMRHkBnZHg7LLgStPg5c/v8fVH6mzdEHDjVbP8yBsX+dPP9XhwX5P+yGdptcUFW+tctmXACy/t8V0v7XFqeZlP3xOyNAg5etrn5MkAXwmktKueNoZMQ6INWaqZmUu45soBUZRw+Y6It748YuOUYrYVkiQ1Ti/UGAwDBpFd5YYjZe+xZe1hJBhF2JUgyhhGmZU8kWEQ2dVhlAjiVDDMBB3tc+zwIg/e/9SG73/Jlt/z1PVJa8ef//lvvfuv+Nl/8bZ/fAA32W+DfFqsHt/+PV++95n3PvjI3oYRMWFgqIURBsugBmt/4aSCEAopTQFu35Pu0QIx8ASBr6n5hnpiaMSGqVrGTF0wiCW9uMnhE01+689nQaeINOX51wy4YHNMmoI2GmNsEkcKgVQCzw/Ydyxgz4EazZpHK5BsaAjm5yQbZz22zit2bcm4bNcqmVji9z/Z5uixaW681Ofy3RnDtMd9T4ZM133mpgzTrZhGXRayqzNSLPcNS52MTr/Oi69a5aE9A/YeU0y3a7zwyml+/E1LvPtT8MiBJv2hYbXncXa5zeYNDTbOjNg1N+Lffc+AdqPDE4dh33GJ7xuUMgihAWP/ZyBNYffmjFuuTskSnyQNMabBKPY5sxgwjOyKNopVId+GsWAUCUaxZe0otlo+irWTO5pRZBjGmlEEw1gwTASDRNBNBL1EQxYhGPHonsPTdz61871n+z+Zvu+rOz/2Hf/qL8xnfu/7/vEA/Nf/+APc9BOXqF97x31vuWLzEx+84aI9tbe9XOLJDKEy6uEIY0Shf00BbpDCIJWHJ8F3tdGeEgS+IvAlUawJ44woMdQTTZRo4tjQTiFKNFEKcSoYJZIoC0myGnsPNHl8L2TGYKFttbEvIVC25qMVwlVboF2HqaZkpqWYm/bYOAs7N0dsmV8lMcv8/ienOHhoiusvVFy4XXLR9hW++nTK2aUpnn+BZKatqQVDQhlilCDNJMIY0ixmpV/j7JLP9ZfXed6lPe55pMamGUGj1uL6SzU/85Ylfu9TmqdPtljta1Z7ioUVjw3TTWbadWbaU7QbCfPNhF3Xx4R+iu+lKJUhhT2IBntRJYni3IJHkiqSVBEniihxj7EkSiRRLBnFkigWNkCNBVFsiGJ7XKPIHmcLcptgGiYO3LGgHwtWEkEngSyOQEdkBm69z/BXX3i6cf318Qff/VML+qd/sPnJvT/2B9kV1/3Mtz7Af+G/fRQT19WLLjz01vd8svdn0cqxmqeaHDoluWBbwmUXdLh6x8D9tEEInFQo70oZPKnwPIXvSQJf2JPgC6JAEScW6EliiNPMuiJp5Z5BmhmyTJNprN7WFOAWAufQgO9D6AlqoaARSpoNxVRDMjMl2DibsmvzgFZzlU9+PeauJ2dZXWxzzU7Fri0+l+wYkYlVvvBgg6bvMT+jaDVGPHkQnjnkcfUOwyBSXHtJwjUXGc6czlhYCRiOGrzuhh5fe2LI/pOKZl0SBm2uvlDzqz+4xJ1PD/nsnRtY6hp2bcxY6XhMtxVTTZ9Ww6dZN9RCTRhoQi/DU1ZqSVkShtYCrQWplqSZIE0FSSqJU0GSSKLEOi9xIogTQxxDlGTEBWloC+7EWNAnMIoNw8Qydy8RrCaCbmJI4wiZ9Lnuoh5vf02fC7ZqXnF9TJoer111yXUfOvXspT80P7Pp46cPvD/bcvGPfmsDfNeskYPR6vceO3Lyj75w37naIN6NSSMg4ZH9Cf2Bx1tf0eNtrxow1dKogT05Slnf25MZvufbgNLXjHxFkEhiXxIFgjgR9uQkiiTFFV4Z0rS0/dJMk2XWXciMc0qKVUIgJSgp8DxB4AnCQFILJc26oN0wTLc0m2Yj5md6pGaVj31N8qefm2NjrcY1OwU7t/js3qrZtWWFT95nWF6ucflmxUwbWo2Es0ck51ZCggsgSgTzU5Lpadh/2LDS1ZxZrHHJ7hqvfH6PW++uMdeCMAhQcpqrLxL8xBvO4ctzfOaeGZ45WWNTN2HjdMpUU9GqKxp1ST30CAMIffA8Y0EuQIoKyLEXdqYhywRphgM6JJkhTiFJMksKiSZ2j1GiSRIsuFMH7kQwcuDuJoJOIugnGj0aMVXr8bbXL/O2V/Z43Q0Zmfa49kJIkzrLq0dq3ZXp9/aSDZ42U3+B5ZlvTYCf3P9pkkT/4Hv/8vB/P3b4SHvTlM9yLOhnPmmaYrKYLzzgc99TNU6vrvAv3jJgup0SRindgU3ueMrHTzS+5xF4isD3iBJJ7JjbMo4NbhLHSmkKSQZZZp0ErW3ApbXJezgduC3AlRJO11uA1EJo1DStesp0K2V+esiGmVW+vjfmQ7fX2Xd4mt1TPhdthu2bA7Zvgst2dhmkXR7Y06aufOZnFNMtmG5FzEylBIGHEPbiGkYBy92E1YGh0085txKwc3OLmy4/x+0PDth3sk0jTPBVgBBTXLRN8c9evcgLLjvHh25v8cBT0yz1PTa2U6YbKY2apF5ThL4g9CW+L/CURCmcfWhRbrA9rFpTAD3NtFvdLCkkqSbNLLjTBOLUlPfElvpGaam3e6mkmxqiYYpJBsw1e/z0dy3z776/T7Pu0e03SVKfJPWJ4pDhKGBx9VT7VKf9+ye6VwW/80e3/um//ak3fusB/MipFVKpfuy+e/7iN+549NBclPoE0jDlgycEQ+EzkopMBazGAf/9owF7DqzyHS/t87Lr+myei+n26gyjkCD2CfyAwPcIk8yydaKIUkmSSOLULrtJ6jztDGf94ZhbWvuqEPmAwDE3eMomTALfUAs09VpKq5Yy047YsqHL2c6AP/y0zxcemmV5pcnF84KdGwXbNgZs3yi4YOsIL1jlo3d5HDre5NJNkpmWZKqZIWXEyQVD6EmkAGMEceKxa2OXB8noDhQrXcPZ5TqXbq/xXS/v8PGvBBw5G+J7CUL4aNMkSSXPv2CFXd/X5QuPDPjIF2Z5+EiTbTOCDc2MZi2jFghCXxD4Et8TeAobOEtR1GQY7EWmDdZpySzgC5BnVtLZVRDinNlTUYI7hV4q6ScwTDKyfsT2+S4vu36V73xZn9e/IMMXdTqroQV35pGmHnHqkWaKepgxFT46JxtT7/ruN79d/ZufXHifEP97ej7/twB8calDLfR/5E8/dudvvP8TezcePy2ZCQSehIYweAJqyjDMBMPMAr2T+Hz0qyF3PtHn+st7fN+rB3z7jV02TEUMRjWGcULo+ySpR5R4JKlHktiAKckkaSpJMkGaOrtRi1Jra1HWiJs8eMWm/V2yKPA1YZBRD1Na9YgN032GyZCvPGn4y69O8cBT08wEPldvM2yZlWyaC9g6L9m+KebCbSs8cWTIp782z5TymJ8StJuCdiOhM8j43H01WoGNL7SBYeTxplsibrvf1sR0+ppzKx7bN7Z484v6PLC3x579Ac0wRUlhQa4bjGKr9f/ZKztcuuUcH72zy73PTHNspc7mtmCqZmgEmpqnCXzwlEBJeyFbJoe8/Eg7qaZ1ucKlDuiWICDJBEnmsqKZYJjaey+DKNakcUyz3ufNr13h+17d5frLMjbPKEZRk94gIEktsC3AFWmmyLQg8DMu2T4ik/dtXDqx9TfaG1+vo2HnA2H9G9848Q0F+MLiKvGoj6f4gdu+eNdvf/a2L8/1FgdsrHv4yiCwgsuXEGgIFdQzB3QVMPJ9TnRDTt3f4P4nB3z86h5vfdWA196yyuxUQBwHRElAnFig27tyB88lbLIS4No45tZlTZkQxgWVNhvqeZrAzwiDhHoY06oPyRjy5Uckf37HNE8dnkIkIbtnDFumDRumFfOzAZs3SLbOJ+zc3OX4Qo8//myTNKqzfbtguuXRbkK7kSD8mO6wyXTLIIR1ipJUMhsqUp3SSwJ6g4yVruLkQp0rL2zxzu9Y5V1/EXJ0oYmnEndheKRpjVEs2TwX8vyLu1xzYZ+nj57kL79a5/aHpznVqdMMFa0Amr4h8Ay+Ak/adL4N4MubBoy2F12mBZmBNBPWP88EceaAnQlGGQxTQ5om6CRmrjbkda9a5W2v6vKSq1Om6x5J2mClG5AkgXNrLGPbu0Rn1gKWwpBmM2BSFpfu2ji/s/nb23bfnC6cPfU/21MNwto3Luv5DQV4bzCk1Wx+5+1fffDdH/vkl9rxoMPWGYk22kkEbImnMgQuCRFmgloGjQwGmWCoQqLU59yoxmceaHLX0wNe+KUe//K7+1yxs8fGaUW76RHHAXHqW4bI2SEHuJZoIzGGMfvRMrct2PKUxvNSwiDFVzHdYcJCN+F3P1nj8LkZHtkzjdEBc3XBxg2GDVOCubZibtpn05xk81zKtvkBc9MrfOFRzcPPTHPNdsFMS9JqSNoNTbMeI/yIMPTwbO2YzTJmkmHkMRwlpFrQG2p6fcNy1+fMUpubL+tz05WrfPRLNerLCk8mFpDGI80C4kQyjHw2TNd4wUV9XnBxnwdfdoqjC5IP3T7NudUGJ5ZCAiVp+oIgl2HSBp4FkedSBcvkqREkGlItiDIYpRBrA1kKaYJUEVtnhlyzu8+//K4eN1yR0a57pGmTTj8gLoDtW1BXiCfNpJWK+WrqVthhNGS1/+U5z1Pv3rb7BStJPPz0NxKT3zCAP7PnWXbv2Kze/ScfufjxJ/e1u91VmnXPBjOZIXPLYeYybFkGgRakyhBkOdANsRYMPcnQrzHKApbiOrc/3Obrz4xohhE/9PoOO+ZSdm0dcvNVPTyhaDU8EA7gWmG0ZQpjKsyNQUiDEtbLNaQgU54+LHlor8etD7R4+liLOG3Q8hTzdcNs0zDTMNYHb3vMTnnMTQs2z6ZsnR+yZX6Fu56KeM+tG9ky7THfhnZT0W4KWo2Uehjx9WcVo9jDb1pQGSOIU0nNU1x36ZD7n5y2hU/DjNWuz+JqyNnFGd75hrOcWFzi/sfm8SUgEjRYLZv4RLGkP/SYadWYbje56dIBL7tmwPe9YoG9xzW3PVDjgb11nj3UJBUeUaQYJAolJEKIicDT5QSMJtUGozW+yJgKYmok3HR9nwu2jNi+IeEdr42oB5JW3SOO63T7dkVNK4ydE07qpGOmLfGkmU3maQfufKUdDLvsfepr7cWFsxff8OK3q5PHD2TbdnxjOve/IQB/Zs8zbN0yFzzwwEM/HHrZfx/1l5lp+W7pK++FRVVoPtst42eCVBsCp/3q2hBlglEmGHk+o8xnoOv0ehm//dEZTJqwaX7ElTtHzE2lvPWVQ3ZujEkS4RhCQoW5cfpTSo2Qgk/cWeeJg02E53H0VIOTZxvU6oqpUDDdNLRrmnYNWnXBVEPRbilmWh5z07BhOmXT3IhtG7tkZpVPfK3NsN/kku2GdkPRakhadU2rluL7MV+4v0Y0kPgbQTowJamkWVe87oVD7n5U048k/WFGd+Cx2vM4s9TgigtavPUlXR55usHR5RZKaiBxetknyRRRYhMz/ZFHpx/Qqjdo1iOu2D7ixstGHD/X4cjpVTw/4/FDHh//agOhlAW3kOMn0WhAY4whjTN2bUp52yuHbGhnXLbLsGkOstQnilukmc9K1xsHtEsgZdrW92QFcwtHPMICfALc9t8VnZMdZE3/96eeeHgwv+WCP3322T3xpZde8Q8D4KdPnmBlafHS4ydO/OETjz8i2w1Fqo2LzG3goh2YLbiFs6ggU6YoDEodsycaapmhoQVJBrEWxJkk0pJY+yQaFvptvvqExpDxNw8kCJHZk2R0kQo1OItM2IpEISRSKdLEQ2oP35O0Qrhg3tD0NY1Q0wihEQqadUmrrmg3PKZakpk2zE2lzM9EbJ3vkbHC7/51jXue3MhFczDTcOzdkLTqKY16TLMxpF5vECqJkk6DYy/0JPEZDQXDKKMXKfojTW+obctcM+DE2SlefGXEz3zPWX7n4x7HVkOE0BiToDNDkvrEiWQU+fSHitbQo1kLaNRrNMIGtTChVY95/iUxgZ9wwyUp73jVAE+lLgmkEcKMi3In6bSWCCEJfQUEjCKPpRXP1u04KVhq64oMSZXz1yWpFgVrWxBXgJ0J++9aOEtXkCRw//0Py6uG6g9Xu8OvRdHoqW8ENv9fA/zrd36K6WlVP3jowFuOHDwgplqerUdOrJ+aJ1wybW0oC+4K2LPyderYPc0TEe556n4u1ZAaSLQg0ZLUSDLtkejQSqCKxw2VLKWw1qRN90Otbqh5hprKCH0IPagFhnooqAeSRl3SqHkW4E3BdEsz206Zm47YONtn68Yl3nOr5iO3b2LHtGJDS9NuKloNRbMBjXpGq55weklz8HRILbDlt5BX+glGsccFmzWbN4zojgKGI+NYXLLa82jVa7Qa07zjVec4dPoM7/30NjzpYdBkOiPVxjpKsWIYK4aRZFCTNEYe9dCnHmZ0ejbGCPwM38vw/QxP2kYJKW06X7i7LV0RgHAgF3S0q7LULq5x8U0pOezzPLjP2TodY2cH5rH3cMDH2bsQJzAcGe5/8DGxa3f3Ldt27Dr44T//+PAd//St31yAb5gh6PdP/1w8PP1zoTeS7aZiFFmLKkklqWdBnmldMLpl8XFwa10CvPwZyAxFkiZPs2fa1T27oDUPlKqaG3CZPBtYeVLjSVwdOfhK4HvG+saeoBZKaoGkHirqNUWrLmk1DFPNjOlWymw7YsPMgJ2blnjg2YiP3rmVmVrIppam3RAW3HVJs6Zp1lJajYgH9sHjextcPG+c7i3T5sNIccNlhkt2DnnwqWkGkWE4yugPPQdyn0atTr02zdtfuszjz57j/j2bwSi0ziwRpIY0MUU9yTDyaIwM9ZqiFmjCwCcMMkJP43kZvqfxVJ4ldqUQwoAwCEo9VwbnTjM7wGsH+EwLB3bhwC4KUOcsXYA6o/JclOSVQZI6OzI1rnnaMBj0ZKJP/ufM1IJGs/VrQPxNA3ga92WaDH/5kXv/578d9U4G9TAEDFIIm/pWNruYKkOaCbycxXNGr4Bc61K+lJnHUrvnAap2mbg8WWFcwVR+q0I8T1XnCZ38M/kKfM82CgQu+xcGilqoqIeCRl3QqhvajYypZsp0K2JuasjW+RXu3zfkl/9sE8dOTHPhBs10A9p1RbOuaNagWcuo1xICf0RnZKsgfWWQsvxklskkSRrQricMUs3A1VkPRhm9gaRTVzR6IbWwxe7NCb/6wx1+6YOS+/ZswqDQRpNlmjRLiVNNnChGsWIYSuqRohZIwsAQBorQ0/i+9fs9ZSzAlavzcTJFCLOmQVe7OEYbgXG1LLbRWRS1LZZ0pCMpx9IOxBbsOcCpABzH3mW9UOyKueLUsP/QycCo5n/49//6DX63N/hP7Vbj753O/3sDvNfrMYyyXzvwzNf+9dK547UgkGRGY4x04BIoBUqJorgnLWSKRheyJWdn4w6QKbrFtfNo82REecBxLFNWHlbiSZeCL+VJXmuilLXLPNeK5nuSMJAEvqIW2pEM9dDQrGlajYx2I2GqFTPbHrJ1fpX79w74pT/dwL5js+yatQ5Lqy5pNqRl77qhUcto1BKSLObDX2ohlcKXBiVKm1Abp1Mzn3/2mhW++HBMLw5dY3Vmu9X7ik7oUQtCQr/NZTtS/uuPLvGLfyq496lNaCPdqqhJUltoFsWaqGbLXcNQUPMFYWAzm4FnioytpzTS9bZKYWyjRA7wMuXpQE5h6+Wf3Z6XEuDaMXThp2cUcVbxOqOMu7TNkhaf3QE8ji2TIxQHDh6tfeH2O//Nd33Hq0Wv2/35Vrv9/y3Au0sHMEbfdPrYw/U0i/GUIvDKLhwpS2ClGaQq119Oh+eBpwN93mplC6Ly55XaCSPs8yq41/lcOcDzGow8k6eUsJ1Anijqyn1f2vqNQFAL7cyTRpjRrFtwt5sx0+0h89MdHtg74Jc/MMvTRzewfUYw16xIk5pHs2brV+q1lHoY4/sRJ5dm8JVASe1suTLIzFxQtmXGJk+6SY1hZBhFmuEoozeS1AeKWuAT+DV8b4rLt6f81x9Z4BfeD/c/s9HpX02SGZI0c0yuiUJNLZaMAlVIMN8H37MSzdapGDyJkykg3GMV4znOTSFbKpWJY49U2Ly8CNKs4p7lwM7KVdwyuC4kSpzY/litIUljvnLXQ/WLL9x9k5CSv+/tfxngo9QANEP1dPjUPR/2m+EyHrbssgo4IaUDmCHJBJ5blso0eu6HmwLY2uR9kaZg7XFQm+cEN5Qp6bxKUMpSLilp68lLeQI1H8JAU68Z6qHVz416QrsRM90csmGmw8P7R/zi+2Z48ug8W6cV803NVF3QqkkaNUWjLqjX7MVhU/0x9+8R9EcBNYW7yKwGz5sQMi1IUo9mTXHzVT0eeLrNICnbwQZDRS9UhIEi8AOnn6e5YofmN3/8HD/7J3Dvno0kWpK4+CZOyx7MKJCEgbbs7WpTfHdx2ztOppQyTros73ogd/0TTq5QXKiTQC8kZW4RV1borGo2VAGeGZKisMs9JoJnj67yrj/6TPCS17228fO/+5nBb/zr7/jfD/BuL0VI7z+cWjj+H1r1455IMzqygYx89+sECO1YVJBIgXLgVln1yrZLl/ZEwdaZNi51bAp9bUzJ5HlSouhWyS8msFYg1t4VQhRFRqoAuGVx37NMFvjYTqDAFViFGXUnL1r1iKnWkJlWl8cORPzi+2Z4/MhGNk97zDc0U3Vo1gTNuqJRVzQK9s6ohSmtxoi7Hg9Y7dSYmSnT5DlY8iU9yRQb5xSvel6fux7Stosm1hWQS2q+pOZ7+F6A59WRUnPFDsNv/Pg5fvZPDPfu20iiPRJXAWjLXi2Th4ksqgsDT+J5rghLCpSXHxuKz5dfhLlUEXlVGmVCqAR6meYvi7fKeKlYjfXESq1LJk/d580fYwfykWuiWOgZVum/9GXDfe//9X/1PT/56/9y76qQl//vBfiX736EwA9rt331vtpbbzrFlTumidPApcfzVjOFQFsd7kDuKeEY3OrgvBAq13CFrnMHKWdrvR5zl/9XZOQK7S3zCrpSd+cVg57C1md4Bt+3jcW1QFMLMuq1lEYtoVmLaDVGzE51eOTZiJ/7kw08dmgTG6d9NjYyphrGgduxd01SDy3718KURhiT6oheHCKUxM8ZvNDguVZ1BWKJTzMY2XKBuMZMDvJRxiCwDB4GEt/z8L18A1rD1bsN7/rJs/z7P9Lcu3cTifaIMkGcacfiglqiCX1D4HpXPa9s+VNuRbPHx3Xl54+VwqzqDibV4z8eC1XkZPHalHGULk0FXXHRrA43TmJRlOTGiWAQC5ZjwbQ8xEsu0t87WrnyYJpGv/C/lcFPnjzN1q2bd/2P33vflY89scrLL29w5U5X16Fsl7sx+XUvSwbNJGlmHMjFhFMiyqWuAHcZwU/Wk5RWtylZu3JSiuXWdegUg4I8N2bCFSHl1YM1P3O6OaFei5hpD5hq9rh/T8rPv2cDjx7axPyUx3w9Y6pmaDlw12vWTszBXQ8zakFKuxmz54jhzkeaBFLiK+2CuBIp+fKdZIpUe7z8+QkXX9jn4LE68w2KGSOjKGMwcizsKTzPR0njkkaGq3bBb/7EIr/wJ5qvPT3PKKkTZZI4NTRcDXfoY0Hu5auXdhJFIlVWrHBKigrARQXklWWyGtCPEU9FRmpTVCrm7F2A3LiyDV3W6qcuyZeDPHGJvlSDxrB9o4+Xdfj6vU9f86JX/9CuM6dPHt285e++3eHfGeDD7klqzebuw/vv/x+bZ3rf+cYXRmyfnWIYZRhjgeRpXXjR+ZInpUSmGqVsEOI5a1AXrWOmwtwlqPMDli+JEzkc8qVzDbiFQarcFrRg8JRjbc8QeBrf14S+JgxSakFKLYxp1CJmpwas9Abc/RT85p9v5okDG9jgwD1dN7TqgmZNFF65dV60Ze/AArweRsRZxmhYo6bsRSaFGKvkyxMpNtD0rJb3IiLXAlYCXBMEGYHv4fsSTymU9AuAI+DaCwS/+ZMr/PZfpNy7d45TnTajpmQ6M7RSO20gdHe/kGjG2YVUAF4yePF53Ydeb76fcWxTnCtXZ250lcUp4qqyycIU5JYHoUmWg9wm8TJt/+Z0IFg4N8VHP2/YtGXpO039vuy65137bw4ePnXkogu2fmMB3uscIRrWb+yvPPWWptrDS6/1mKqHRFGKMTYa91RWaQUzSCkL/7msPwCtxJglmB+UKmvr5wR3/jcc21ANloyTJ66X0w0I8rx8jkpeHmvBHQYO3LN9FlaG/MaHG3z6vnkW+zPMT0nmaw7cNau7Gy6wrIeSRmgcg1vtXQtjIOaOxwJWkoC5kLF6bETFiTD2eMSJRzv0eOX1A+7fF9NLQqYSbbvYY00Q2Vr1wLMA95RBSR8hbYIGA5fvkPzOv+xy2/1Dfu0DmzixOMNw2mM6ELRSTSOFMLGjlwNlBxr5eaApRREE54/VQL16YY7JlYLFx5soJqVlGYiWuY2ym6hah25T9qmbrSKFLfkdDTwe2mMQe/YQM/cW5Tc+3O8Pj3xDGTxLekivecnK6a/8K0YPsmVDjJCZG09gwayEtmeTzHXLCKQ0ZNKUAFfjSYLS/ssj8TyQLCN1JgE+FgTZ8ldRcQGkq322NpgFdi6ffC8j8DMCP6UWJIRBQqs+xPMG3PV4xvs/1+bWezYS6zYb24INNStLrAWY++TK3YVj7ip7J3hexNefmWYQe2xpGJcxnGTw3FaTJKmi5ituumJIqi3Ah4lgVDT42pFrvpdbnMoB0WYfrXIQbJgWfO8r+rTCU3zgc0PufmaOM0mdQU3STg1Nz1iQey4OUcbFJcaB3BGDEC6OyQcJlSy+HsDtQyVGqgK9Kj0r1aQ6cxnq3BvXZTIof65dfKuNoRtBlik+c8fTXHL5Zf/q+77zRY+udgf7p9uN//cAN/E+Th/7HF4wvTXuPf2yUJ1GtRo2oBTlJCUpQWiDENImWLQtMEqlQUtBZuwJLT3TvOahDLyqertM4IwvkBbcpiJLjAO4cePdjGNv7Wq+HbiVrcUI/YQgSKj5MY3GiCAY8Oe3e/zW/9zIwYVZ/LDG5pZgNsxoh4ZmCE3XYV8Pbbaz5hJCtn4lcyuBlSeL3Yx+HBAoRSBNEWDmXyO32rTJU9aSOPWp+yM2Tw9ZHbQYJsKNW7Oxgu9nzuZTzu60s2LyY5Cn1Kcaiu98SZ8brlzgNz804iNfmGc5bTIIfZq+pO3ZGpzQg0BRNEN4edLHrXyykCplAsjZ+GvkSjXRlkvKPDlUOCz5Cl1kpCssnvvnxmU3XeNFXjeeZAKRGDLjs7LS5c7797xMp8nWc0vd/fc/eZSbrtn1/w7gcaKZ3/6S3VH3sfdky/fRrKek2ciBtay7zrS21XqORbPMILVlhpK5TcnelToSUymCLw+UWON1C/K0smNvWQG3SztbBtcV5s4cyFMCz0qSMIgI/SFHzqa897Ymn/raHIfOztBu+MzWYCbMaIXGpd5zcEsHblkkhWpOe4eBvXDazYhPft1j/9E6NSVsxjB3UChRXq5YVocnqcflu+CNN/R4/+fn6Dc82okdhxbGLm5QGs+TbjYjFZD7FbRZEtm5QfLz3z/gmgtO8Ce3znLozBTLaZ2B79FUgoYDeiCNvXCcy6QqJCFFNa5hTJOvS4SFCWDWxFGTLG4z1YzVGuUp/hLg7t+MIDWCyAiG2uNTd+3h5hsue893venm159b6v2tUuU5Ad7ppQQNxV/e+tD2ffv3XHTF/AneeLMdP5ymdsRxDnTlTpbWCqk1SuaVZxql80HyugB4UcijLXRLzS3Oq7khP9CmYJf8gsqBbV2TnL0zfC+1nTteShhGBF5EL4v5w48FfOC2zZxcmkarOrNTitnAMBVoGo65G0X6Xro6FSdNnHdegDuw2csoidl/IqQfh8yEzsXJk065K5F/T1OpSUk82k2PC7bHqHBEL24xDAR1N4MkcPLKdxLFy10Poc4TvCrmpwa88zsHvOXlZ/jAbV3e+4k5FodNhl6NmqdoeIK6MoSpsWzupKSXM7ko0/gFwDHjzsokyMeAno+qYEKKOgbPgZ1nPbUgNVaiJA7ksbGl0ok2ZDpFxBHXbj/CNVvnLtrSMNt3bXnpEWNihAj+fgCPhsdo11vzOzabj/3YLzztX7pllm0bF7jpipRur06aOZDnwBYGrTXK2OGZSue7EMji4OfMlQM8lyVVcK+VJbnnbSoAN+XkqwLcGqXcuAkvw1MZgZ9QC2ICP6Yzivn6E5I/v73NJ742xyhrEQQBc4FgOtA0A0MjNDSCEty1UBKGktBJE5sYcs6EA3jg28zn4dOGux9uECc+YdOsCTDzW+4Y5aWocaLwfY9X3dDjo1/us+9Ek2HNznuJfEOQYkdnxBql7JxGKyNkOdyHUuplWpJqSSP02DQ95N+/fcAVOyM+cnuLh/ZMsTBsMlIBvu9R8wR1CaF0Nmpur0pbNCcnWdydh0KuVMjIVD7HGMjX3EWFod2FbizIEwfqyOTVpRp0CgO7v9Kv/cQyl8x81V/ovPJjZrTyPKE7C39vBu/GW+XBxx+/8c77bp0aRCP2HmvwyTtrXLmrT70GURyQZh5SKrTWyMz2QmrH4LmEGQO1Fhgjx8BdgJy14M4BXjBIXhgkdFHuKaV2dmBmAa6yQo54XkKnn3DPU4I/+3yb2x+ZYrnTQtZrtOqKad/QDjQN39AIDPUAx9qWueuhpBYoaoGgFuAq9LQDtyb0rf5WXsSzJ+Bkp2YTK07fjidOShBYZsur7yRx7LGpLbhkx5Anj6UMEt+OaUggiHGjovPx0XmiBuREZ06ROnc2ZJLZ+vC3vWrIa1+4wlce7fHBL7R5aE+bpV6DjgzoBx6BEgRSEEpsD6c0eMIUxWq5BWsD+7/NPizZvHrh6QpzayMKgOe9oIkRxMb64NoY0BnoBNKIqVaft7xilct3GnTW44GHPj113fO48YILr/48zzE86DkBfu7csfDskvqjP/vUsFlrTDEYRrznb2a4YnfCj7whskPihZ0cpaV2QHcA1lWAy5KxK2CvypES4DmoKwAvAp2yQN/KEjv9yj5mKJkR5G6GTFjopdz1sMfn7mnx6bunONdtImo1/JZP24Mp33by1H2c7IB6INxdupJTp7sDYQeFVgHupQRBSi2IMSbhjkdCjp6us2FW4EvtnAhRNvpWUJCXn2ZOUgwjn12bBK+6fsCn7ovpJz7DRFDzDUFqWTxKTGWVUoVfjZBjMsXeZdGoYLOmHvUw4m2vGPJtNyzxN1/rcds9De56osW5ToOhCBgGHp6v8ITAlwJfSnxhnNQySISTXGXgeV6QVwCuHYFl5P2fFtRFA4uxDF40rWgNJrXg1gkkMd/9ug4/8Z1DBA26vTbXbjvb3DAl/mjYOXkFMPx7AfzQ/r10ugO2hj1GdY8jic9Kx+foWQ8hB3he7BwND200SmeFHClA7h4tS8viy+ZltWYymKwgvHBMKuCWQrvmYY1wAPe8jMBLqNUShlHGvpNw5JTiL780xecfanNupQl+Da/t01CSlm9oeZq6b6j7UPMtuGu+nUloy0xl5S7cvxsHcl2APPBte9rBU5onD4fg+26ZN5UU/XhaMGe33Emxbood53z1BRFXbu+z92SDYU3QSAVhYogUztrTjr1zNyW3IEutUvjsOneulJs+4DOKfer1iB98XcSbbl7liw/3+asvNzhyqsbekw3i1ZA09Bh5HlJJm87H/T2sNle5PCQPoE1BSmbsO4oS4FgQawMZFXmSgzpvNTSZA3dWgpyY3ZtiZqcMKysB3cEUh076LMZH8YLnVCjnB/jK0kkRxaN/ddun/2rDS64NYF+f4ytD0iwlUEBokDpFGWyvoJZoqZBaYkzO2A7sWqIR7v2crUVFq60vSygYu+yKl0Lb0Q8yIwztJNU0yzizBF/6qseBE3XueqDOyZU6B081IQxRDY+ap2h6hqanrYvgG0LPDo4PfRyI87t0d+UAjtPcDtx+Ruhb9rYXVszhBdhzpIEvx+3Bce064RUXDQSuxzH1uXLXkEs2DnjqUMog9WklgsiDwM0EVBWASykQUo4xOUwWPokimM17KJPMJ/ID2vWYf/aaiJdc0+XkSpc7Hgw4dDzki480OLVUIxv6aOmRBAqkcsGy25CAPMlWPq7H5FWpUvjjuCljxok1oy2w0Q7YeX9takdWRJokA1SG5/U5cmaWe5+oofbu3/C93/e9/+rI0ZPv2r1r27rWxHkB3l/4Alrr79218Xhzx4aEV960yJnVJb76qMcohv1HfC7YmRD4CTrJ3Mlyw+QdyEtQi7Gls2iLyq/7CV2Sz6EqWTuflmqXZz/MSDLDoeOCJw8pvvRAg6cOBzxzuE43ConiEPwA1fYJlaChoOFp6hUfOPTyOo28bNbWhYdOlgSBIgikuwBMqb39zGYWfavza0GC0TFnlyWRCfE8SSDt9C4pS/29pmjJ5A5C2eMYpz4Cj/nZGKlG9BOfgSes05GUBWOe0mMZSCkqUWy+SiKK8RlZ0QBs/46fqWL8xCAK2DwTs3NTwvMvjBjGQ37ocIenjgR86f4aTx6ucehYSJJ6mFCRSQVCklW/XL56lCewGI83nhHKG8JzYE8APG8a1+4x0XhGs/vCmCAQ/NEnGnz14RbHF0JkkuCrM820fv/3KqXe9b/E4D//e5/j419fVt/9gnvE7q1nkcIwOzVgenrIZRcLfvX3p/jy/TM876qE174w4pXXx6ANfpBSbxjQ7oBngix1EqXS0Jp73KbiDbtTAri0v6fB1Vwksd1CUAg4ckLyF7eHDBLFY8/UOHA8ZLEfEGUBeAEoH9VWBFJQV9BQhprCjjNTrvBIWdYOfGGTHlVw+5LAyZIwgDDAuSY2ZW6n3KYuI5pQr8WcW8n40r0tOr2QmSm7vUpeMpDjYA275eWmhRaXRJFiw5zitTeP+OJDQ451mgx9aWWKB35q8JPcs3Yeu8ysXUh11oks/oY2XuVvWKAHmSLzFKmvSDKPJPGtleonNIOEl1ydctMVEW9+2Yhnj0se3+MzjBUf+VKDw2d8EJLB0COLpSvflBivchULsQ7Aq8VF+aNGpAahjduEQFNvaPxahsDwyutjXvPCiOddFbPcl/zK703z8LNTyHaN2YZACU3/wQPij//jNvVLg4+kovH9fzeA+x4s9mf+8Okj56696ZIFBBI/iIgyw1P7Q+7bE3J22ePBPTU+/qUm87MZxhiuvzThba8euYJ2mJ/WXHdVQrNmi3BKtl5/Sctdks5A8PgTHktdSb0meWCPz2e/VmOUKEaJ4vSZAC08EuOjhQ+ehwg9PCkJlKAmDTUH7FAZQmVsDbjnPF+vZO4g78sswK1cj6Yo2DvwNUGQF2hlBXsHQYJSMV99VPGp+1qowLN225j+Pj+D5154luWOh2I08nnTLUM+/fUuH7ljin5ao+l0uJ/r8CTPOJqiW0iI/ErKj62saP0KwF0XfOpZJvc9Rep5eGlmga4ylLKD9GfrKbdclnLzZQlGRLz1FQNGid3z5zNfC3lwT0A9FCx2FY8/FdAdSKeSJnzRMS/RgtsYaNY0110Xs2E6s70BmeFtrx5y3aUJRsP8TMbsrCb04fSy4qpLYp44lJAmA5b6dZTJeOns4Wuv2H3hH6apeOfficF1uoRQs+37vv7hy2ZlpPxwiDGGPUcE77+tzWfvbnC2G0BNEhk4u2rvYHj2qOGzd7Ts98gMUzMZN16b0KobdGbGv+g68M5rWFb7ioeeDOh2JNJTRFoRGWWZSXjYucAeSIWUEl9KC2ZpCKUmkBYIgYJAlTP6LMjLMcm+ZxsB8sbjKrgtw7uyWj9n8KxyTwm9BGNiTi4GxFGNcEoSuLS3clV5Y1nMvKOHMr1egtxO5YoTn5mWYseGmECMGKYhw1RQ9+wQzLyGJE9oKVktb5XF37J/I88/6MoQfO2K3irjH9LM5Q2UK31ObQtcYi1XT2ZIlbJ9g3YrhuaKnSNiM0R6mk5H8NCTHqsDW1xXbe5ce8bdjEoNzZrhpmtjpma0leDGykkvV1sGdKZIU9jU0vzKO1e58aqE993a5tkjEWki2Xe0rf76DnXZ9/6Tt7fPLL2pu3lufIDnGoA/e2QZIbrvGvaefMXBkx2+9EDIsUWP936myfJqQGacUUrxTYoPnmLo5EuSNHRX4fRXTWW5WgfghX4UxXMjBDrfcgFpAS2kDXSkHUrjCYEvHENLl3Z2wC4eVeXRc530Crf1HgW4bVuX3RIlDASBR1FiahncsbinCVx21PcTwjDh+KLmQ19sghfgS1EGmIU8Wae2uuIT50NCLdjsYJ048XnHa4f8zV1Dnjnbop/5NFK7Ka2tAjRlJ47KcwKVYC8/pvlK4VysksVtaUVeC+N5Cj+zYPYd0JUsk2ZKZcVmvFJoFw9leEIjjGa+ofn2F2s7fEk4IsuzQKJSrFIls/w9LTGpKuIxnQqi/Gdy6AiDyAy75jP++VsGvP3VQ97/mQZHF3xOLg146Ol9r/j2Vxx+l9LpP/9bGfxdf3wHUsrgwT1D9h/dTH9VYoSwGsurBBVichnKP/E4iDPvfMxd+e+LSh655lG4XcNsjYQFtS9MIQU8aV/b4ZJ5U22lkMijMgclZ+2yq74EuCxkSxiYoqUtCHRlcE6K79g78BKkjDl6RrDQrSE8j1AyJk+kGD9MlUz9WFNHVR+nmSJOfebaEbs2D9l7JmKYeYwyCDOBnxn81OnwNC8y0xX5qypXkygksJ20ayq1ILk00niZJlMCz7N/33NZYStXqrkGNzCo+Ju6fB7rsTxF8dfXjKMYLw01Y29VDcfK+85FSzP7N2Yahn///TFaRiwuDukOnyZd+hu7e+/fBvADh48jheDkGY9esgFaLgAoPskkHf1tNzP2QSdSOAXAi7JM9zwHiCfAd96rTTpYh8LLs22VRzUB8nxEhKds9Vy14diCW9rHIAd6Hnw6cOfdP54uJIrvWX0aBAkpCbd9vc7ZhTr+lCLIpYk04w7KJBWMlZaKiSBQMYrsBNs3vKjP158Y0U1rDDyPeqqJ3QqVF0SNZRmFpuwcquQZxoqdlGVvTVEE52lBqgReVnZneUqTSjUOcOXYO3e1HMCLzHIB7rKkoshNizHojsH9744mU3lmHTlfShqBYGnhKOsR6RjA/9v7bqXdqr34Q5+67wZhUqZDuSbLVP6K5/5YdmlZ+1Oi8lhUBVaSBhLKFLEoC5aUe89zM0bKjp0c7BSjEKrALuagKGw/4noAzwPOXHd7uSwxTm+P15IHfkLgx5zpaB45UAcvwHPyJE/PFwzO2sXOnpyyibpkVVl44knic/3FEXPTQzorDQapoqHAT+13UZmx96QKcJuTKP5UnneoTqvSxrG5QCtNpgW+FmRKkinL5KmSzorUFa2vi6BWygpzS1MAuwB4zuRFcVblkbWAEM8Zm03A22XALSm4OiiT0W6bG+Z3vOLF0dJN94Rz5RaFYwD3MZgk+fa6NNfJLGY28Em0HWmcGJtW1Xnl33muvkmSzkOeQmlXGC0HtBCgGAeGdKAun+fOAYXHrBzYvaJFrQR28bzoXimBnTffWvZ2mtuj0Nu5JWgZuwS3X1QnJggSbv1ayNefaiFDj0AKO3+7qCAsy03LC30ym7neaDQ7oXU48rn5qiFvfEmP997aIs5C+pmklhmitHJRi4pMkdKxePVPnY/JQXuyHLjkwJ0piVLaMrqUbrSEdmSiKyUSecmELuvGpS52ii4ZnALs5eJfYXNh1uLnfKGpu1jzMpA8SNY6RQbedZ0u3260d0/1vysAvv/QCaanmq/9i098+fuT7gIbWwKNJk4FvvXc3S4AJYubNR9svNumCnAod/yqMncOeilMAfYc0HlZbBXU1XplpSjY3Ms76HP2roDdc90w+T6bObjtOIUJ5nY9m4Frb/O9vOEgrdwTYhL+6o42mQlRRfayGmCWfY25szGmwXMWLwblSHQ+ajhTZJmHwOdtrxzw4dsiVnXCMKsxzAR+SsHiUhpkKgrZYO3CSS0qK9ZkpfBJCzLP9UgqB3LPoLTAyyyjq8ygpHSglsh85JssZUkuU8aZnJLNK2W2BdArz3FAX9c6dht35TmUnBTyeMXu+RnSGQzRQfr9Oy5+7Z39zokvNqe2jwM8ihOGo/jiXn9wURp1mW0GDBPrporM8kCap5qfC9yMS5Niic6ZXEww+dhynjcwsIbNpRgvP80ZO+/5VMX0qhLkSk0Mu3HAthvJisp8FMvcvp83JhvH3GWA6VXYO/RjHjkg2X+qhlE+SkoCqfEmVh1ZWa4mXRTGNHjZAJEnfbLM7pRw0daEKy/sc9+zdRIVMEwFNQl+ZvBS4aSb68JJnQ5HItCM/0lRYXFRkUZ5d005kMlTmkxZoCthnEyR9mLKqoM7ZQnuilTJwV2VKdWCuZIAK8AXVfFrKsXzle9QfG7r5ceJxyj2GcUecRQxvWlwkdbRxVonX1zD4Mmow1DETNVits55jBLbI5lmtqzRAMIYMKVEGWdqMwbwKtDFeu9VK9ImNGu+rBcsXi3Cz0FdzD6hALdSFSavjGnzlBwDeHX4j+22pwB2ka0smDsj8Gxix3YFJRgSPn5Hg6WlOiL0rO9eWVnW1KBUmaBiEeYjMqp13IU3rRVJ4rFhVvI9r+rxyIE2UVZjoALqmdXieayiJA7c+VqhnSeeF+ZaFmdCjxcTDcY2J7CfQ2mD51YIpfPVybjm5LLJpNp0sl6tfg74IvAsGHxcxlRBXsrc8XmJed+AZXDlCtQUnb7P0oqHaGlqMyskyaj4nQXAH3/wC0glSQcdLtje4MTZlO4wLazrHHxGGFdgVV1G1g8eqYK48rOTBUh5Zdp4j+UEgxeNsOU0JjnB3tUJspbFJcobB3jguQFAfr51oMtwega/SMVr9zwbu3vKdu48cxQ+dnuLSAYoqZxlOT6TZTKDuZ57ABUWrzaEOAZPM48w8/ie14z4s88PeOJQnUT5DKQkyLRzjwQyqx4zg5CicDDsTbu/Nb5v0ViXjQavKM4ydryHtCUBKjPFsM7q2GVZODm6AHgV1JNSRa4D8DFgC1PBipnAmBkrzjOV9zp9j+NnBftP7ee+R067tH8F4EsLZ5jdsKlx1xffc0EozjLXzMhIeeqE3WR1UlZU+yKLD7suS4+DuKrPi6t9AvQ5OMZ7AsUYg4+xuJoAuBqfQ6hyBndJnjFw5+l7P29M1nZmSNEilvd0pu6eoPyY/Sc9enEAypYH+FX9Lca/bwHyqotS0cNm0gvX1SHzVos3fcFl20Y8sT8m0yFDHVDLbM225zS4EnYMsU0s5auppiyEyk96WQCXj1/zisGm9j3lGN0eT9s8LgsWF2PbrJc17zmb56vuOMhZR6pUXxcafOxnqkAfn5sopaEWpkDG8QXJkwcloa+5/PKtF/ynn/3njXf++A8Ntm3bZgGeRidYPrf8ms2bpn5WxUtsne9xqh9z4u5N1IxPM9CFbScnpMW6zyeBXAH0evp77fAeG5yND4bMZUp1qKYbO1YAvOx2yVm7uouxr7CuigO3BXA5FMivypMqeyvX1xnELPc0f/DXLZaGNURoa7+D3IcvYgQxflGf51bEM9qNyRjT4NZRSVOPdsPjp7+rx1ceabMUBcTSYyglgeuhzN2l8vyIimuhyctoDdqBW2OQE86KcAxuQay1C+K1O8bKFK7VWoCbcvWogHyS0UsMjL8ekyzrMfqEls/tyjBIadSHHFsZcve+eba2U17wwg0/++Aj++7p9Qd/UzB4Z+kBECFK72PT3HFWRxlfuL/Ncl+yuWFPhJDjGrN6AuV64F4HzGue59JkjLUrIwuqMkWW8wbHpUrO4pMAtzaX5ySJVwA819y6CCp9Txfg9l0vZ9mRb8Htq4QgiPnLO3yePlgH6SOlJMxLY0W5m0SxR7z7suetJqyweXW6Vy5TUi3dJqo+V1804Dtf0uXPPl9DeyFDGRBKUSR9lBQkIh+BvJbJRZXJ82rOid5YrUAZuypoIyy4cwtWQ1adnyJz54aKFndMLsflSRXwY0Hn2PuOxatmw2TA6oyGcltIzXQz4Ttu6fPlx3wOnPP52hOHMb6gP4hKifKlxxRSeYz6mr17NAdOTfHIoVnqnir2VszdgTyoGf8AawE+CXohq+AWxRepsl1VnlRZXAnsWLGcuZ8T4LIEeJHoyQFu7JxsJ0V8VbolfmU4UKm5LXv7np1atdLRfOarLRY7IdSceyLKAOx8EoXJhgBTAfmkbWdKn1dnuZviMdNWfMcrBnz66yOW+iGx8hhm0tmTwp0fQTWGEdU/Rrk5AQZ0weZlS5mXOyvKPZfutYTMAV27FSrLA06n+Qs2F3ljSj7t9zwAl2Zcqo7JGPdzE7peirJJwkhrFcZJwLW7E377J07z6AHDzp2buPm6zQyGI/4z4D3y+LPs2DK7+88/88DPvPsvM46c2kWahTTrktma3XK7qGCrjhOoAHJdph47yZVxYGNsLioBWfkz5agCUUqUMeYen/1d7XCxw90ZB3e+s0HO3KrC3GsYPB83UY6c8JTNXB4+Inj2aA1NiJBe0ZxbHpfxi7N0NcoApVqLUjJ52ZA9ti1I3m6WeWA8Lt8Vc9GWEUt765gssCyeOc9fjM8zEblUKQJdJ7jzMlpwDQbVTivQspzwW84udLpcWhaXFTclEzm4y0chS6BKXbL7GGPrMugUk/+Wv6fHJydoaTC59Eptq2R/WKMeSl55bcRNl8XE2Sma0zf/TLDznzy2uvjqI16UaJa70WYpzGs7ix02teq24UDYOXa+dHUdldT4OMuWy3HO1OPtTOsAXlbtQDH2e4QYHx0m3WurvR3IK4C2DI4bBVz1wat3t6W1qoK7AnK3X72vHGs79lbuteclKJVw230t9i/WISjliV8Jfie/5+S4iPVkil4TcJabPemKFo9jjws3xLzh5gEPPtMA7ZNmVov7mRvymY1LJQsYp8eLNJMDuTEViVKRK9I9l25VkfldWBbXplg99aRzpPMVJCej/Lmp4GQdwFdjNPf5qSgEKQzS2EDXSFPIqby8IUkVvUENpQxxPCSY5bV12d9sRHrEAzvuVgnDTM3QqGdoU56gPCXuTQR8k05HtSz0fJp77OeqQabL+pWrQvV1Psy+yt6uulA5kBcSZQLcrpqwqDCcBLZXDggqRrx52oE8tfJEJdQbMfftU/zNV5sMRwE0PDwp8MW4NJkMMKuB9lp0r6O/JyzDqi+epB5TLY83v3zE578+4IF9AabpM8xCW2FZ1OxMsKGogrsEeZG1MNigM7/AlGXzTFo9ngM8K1jcnouscFRAasbOXxE/6bUmQhXwxQVYgFkUQaYoLhC3OmgnfYzdAkdpiZZ2ZwspPBDGtklmI2a1/Z7GGDxJgjAJdT9jvm2Qnu3GyQ9HVTLkNRaTEmKtJFn7pcYAXTC5KA9GBdTl750AtrsYCvZWws0BL8GdP/qeKbYN9LxyhLLn5RVz40D3C7a2d+WckyCISeKMz9/b4JljDfB9hFQEgmJzqWpwKeTEsSAPiMrnZTZYVMYOV7xw17Bd1Fw4uzCOPa7YmfK6F/V5/EidKA3IpM9QK4JsQj6K3AtngsHdyc/BrSY9eY1WApXPq5ECo0DmF6Mu8w9aUpEnDqRajGEkP2eF+7ZOLFaAu2Bs91xXYwoLbuHsSq0NmZTFCmCw+x6NRpLpnqI2pYkjg/e52z6P73ssLnWYm/KJU0HiNoXKM6aTrsZ6wC6ykLIMqs6rxQuZUwkwJwFeaajNmVy418XQmyprjwG8nJxaANsB3c74MwVTe8Vj+dx3waWnEsIg5qmjgi9+vcFgGEDTRwoxZg2q4kRPZDHX0Hf5vGxVFBPz/CYSPpUCrDjxabViXndLxKfvGvH4oRC8gEhLRplzVDSorOJeFIGuBRHZWLPk2GriKUrpIi2b56uKdEyupAV7DvTcA89Xr8Io0IbJuMq+f744LT/vZpwIc8bPwS4Nmajaki6EdhsK9Ic+jz32FOrpo2AyvDRewWQCdEwtkC4Nbw86YyAVE3948mSeR6Ksx/L5e24NL6VIVa6IsfdsxD7pgVMUWOVZNi8vuJIW0PmM8DXgdne/Uv9s7cHU3l3XTmoybr2nzt1P1aFm2+SCXJ6I8eAyZ+ziXgX6mluFvSttbGVjeXUibwn0aOTzsqsHvOHFA54+WiNNfYxQDIWHn1F+pqzChFnVUVnL5OXfNyjlLENp2dy+FkgtrA6v+v3GAlZJgdD5eTSFzByTsJNyZSwOq9x1SXLFRVol1krgmTsx+eqTZoIoUSwt90nSGCE03txsShgI4jSjPyqvNhBrwDr2gaVzQf4WOYIoi47GWBvWAFrkTF0seaJkcVXJaFazmQVzl+DOd3XwJsGtTAFovwLq3Dmxjol9VMqOxHjsiORjd7SAAKSPEMq2xOXWoDDjx6VyseewyusJxwqMK0Vra/afzO+Zbd3Lay/y9L0xHm975ZAv3TvioYN2kkCiFYNMuIIv91kyx9rVOqEKbecVjSgmgA7K4C5AC2wlJapiZyrlNLYs2VwIq9stS1fsyjGicwFmzuSsDdCL3MgEs4+tBoixrQ/zW6uecnplxEIntSv33c8keErQ6aR0+pqphqx4z5PB4Nos3ZoAc51AclyOiHXfK7VaBeBSjC19Y6n6im2piu04Kg25uQNU0dxjrF085omdUoMrleL7KUmWcucDdZ48UAffB2mDy6AYZzYp4SYu+DFAjcsTU3lSlM5WakTGqgsziVbOUck8otjnqotGvOxGy+LDzLJ4JAJGGrys4mZkuV2YZ0fKi8xUuq0mAW6MBZpxqXsjrTaXxuYhtHE5iBzcVbBXj4Uery8aO/+5763XqgOhJ0jDSZSqDVkNYvOND6ZbMde1I6LMjvL2Tp8JbGI3A0/F9ioUrnF9jGGroDQV9s7/YGXKURERi2I5KqzD84A819iFPClYvAT1WvY24wwu88lPVBi8Am5VgrvQ3W7W35g8UbZqcP9pwQc/3yJKfGj4Tp5QtKap6i7BhebOJcmEZlnPRakAfWxQZXVXYbOeFvdohpIfeN2AW+9usu+kvfgyrRhkylYZZqKYJ4gwiMwxeTaxkuRQrwSc+cZSytgA0wiDNBbcUlp9LpycklIgjDtPukKEZlJHT+rvqoNSJYXJwJNClxd5E23KC9hhAOzPJalgftajXlPWy//An/xfm2Za6r8dPXLk8rwp16uUm+bNBPlM6smUeGHRifF/ty6HqxERbjOq3OIbyzpK54bI8r2qK1JxRgp9Xem5LALKsUDSMXfxXj4M3xTWYOGeeFmloSFxjzGZjPmzzzb48BenIQxB1VDKo6EMdWXcOAqKBme/0hpXZlKriShZOWaMBaj595OVjGh+0dphAnkNdt78axBGs2NzzMlFycNPBqRCglBo13TsVYFD5aKbXFUm+2WLq04U2nbyyjQTF2iV+XVRjstEfDE+Qtm4QazFdGEoxxMWlY75sNbyYh/z7Rn/73MxliSS1oabN89sfeWXvQOHjk33ut3XS5NQD72iprqUB8/hflRY2V5Bk+5JNZMmiqRN+TvGJUpx9Y/VoFSLmMyYPJG5P+8KgYrtOFT1MWduMx5Metm6j0ol+F7Cs6ckH/1KAzt/xbK31d4lOHPrtPi8uZxbJ9AsXpjzgEOP14ZUNwoweVbTSHSmyJTT4pnH21814FN3NthzwgcZY4QkynwGVJZ0p8dx56tiDBbNY3mQORl8qgpQZfUu8iDTJn60Lj1xXZGyawJMd6wyxhm++BkoM6H58RuTMOWeR/mKoKTb8sS138VxzFS//3ohj097Jo2RJHb2te+ygmM23XpuSAXU+fPKzwBrwDvusog1en7cN3XgkeW/lUU+FuhK4jKY+R4z5ZaBqiJPCrA75la5RMnnfrig0pOp1d4qJVMpn72nyZ79pfYWQhYjK0ppUo3wS7Zk7PUka473qVQbkMs5JtVB8WXne3Var3ZS5YqLI9704j4HPxoSZwqEIhOKkZD4TqaIItCtPHea3BRAF4VeMkagipjASRVjCnArY2WLMQIthAO8LdAqAO2Oi57ETkWmnDeHskaTmzFCrepuIURRBJbv+WO0ojfQoFI826+Yd5aLNYHd2uyjqASf4ww9qaPW19yl0yIrAB7T+ZUgt9xcKtfhpgws84L8YtKTZXE1Bu4yoMy1tirmfrgEj8zspqgqw/cTDp1W/N+fbDOSvmVv4VW65vPgtlJcVDlJCFGA/LluYxttVbxwXan0KwNNWc5NURKlFZn2SDOfMEv5qbf0+es7Gxw85YFMQWQkQjAUdhv14nPmZbTFJWfGP1CFyUv2LsGtKhdgYRPKHNgCaYwFvLDdQvmKXQW6WAfUpSu3DtjX++8wpbLIV4TcPs5sRtPuxSrxksxmhTxlx5ettXXEOn9IjDMV6/wMVWafTOqsbz1WAV/1VC3AKwxe1aqydFAKkLvAsthpzbF1rsXLgLLcEcJTVnt3Y817P93m5LnQyhPhIaQsrcGKa1I8h3VPXNlu/LcAvQB8tfFAVKzDfHCPXBNwpqnH9vmIH//OHr/5wYBOYkcdGyOJtLK2YZavuM42LBIkpRwp1paqJsag3GUgq2yeg9qYwkUxwpVVCzCOWbULTvW6AWWJB03J7AVeqvJu8vjmgWgRcJZ4VcoWBitpq0a9dl0RNxTNuh0XXGqlqp4un1N9vi6wy59b98SfB+RjNQyVasVxBjcTADcTTF5KlGKnNVlJ5ExObFIpStq7pxK8MOETt4a85+NtIu07eaJQQhII1jYVr5OWL09A5c3zQNxUccV4RrMspR2vNBwrpZWKTHrUvJR3vrXPs0cDPvBZq8VBkSEYCYknjE38IJ6TyUtQi/ID5lIllyTGtixKV5dthLsonSYv7Dt3bPTY+TZrmZxx/BRgZn1Wx4EfMY7NghxT25Tc6UuEr/CaDY/R0KPVsBP9HWxLl2udP8x6H2YC4Otqq78F4MJlBwuQV4LL8wK8wtwyZ23pNHe+MZVXblBVrRIsH23WcnkF/vorDVYiB25hAV6MhxOlPXm+5M66eK68rvrMVXvQ1mhXut913lIm3faLegLcVqpo7ZFmHlNBxltePeBT9zRY6imQCRhJon0GokyyFImfsWBTlDxuKun6Iri0hVVl5tVqdC2qUqXcodgI+zzXz1KMs3guM6pKATGOJSqsXqiFgjwrYJ/4dwTEMXT7oHzwbJWdnc8nlSrPRwHgytWe/5KJLOfaJWT9pWZ9gI/Xlqu8I6QKcjEO6jVAV8aBuaK/Kzrbk1kle1myt6dS95jgN1Ju/WqNB56so6VPMb02Dy4rWcvyXtZNSLH+93xuEncSoVoyW2xrXm0OZsxdyYxEFXLFOiqeTrnp6pg3vnDAh24LQMXYVIokFh5Dt6KWk9onVxPh2Ho88Cy1uGVuI8uVRjr2NlVwS8bYvMriZZnseOWgzmVTQZRVx2eCWMdwOI6//BbHkGSGVBu8OMmbVe3U1clzISbPziSwq8sFrAt8WSw1Zl2QVwtnipSsLBMphT1YgLuyZbfb1VjJ9cGtKtagzLcYdPrbkxlK2sHvB49JPnhrizO9wO53LT0QVsMWOzZUGGPSYx6TctUj9hwCvGh8mMggjjUjV/S4qcqUnMUziZa2rW1TM+MH39jnnidDDp6VECSgFVpIImH32ilrZiZZvLzg8g+nHHgNoqLF87YxgZa5s2KljwW6BbEZY2xTSN6SyV2a3RFo4ThVm4+pKoXyswkx8ZGLBzdcyeSkLfDyMQuhGzz5d7lNLhvrXUnlSZ9oUq4CeyyFa9bR4PkEq8oOvGMAH5coal1wlxNSlcyc7rbAlsoO0YwyzR//ZZu7H6nb3rZqcCny4Z+lRVnWVKy1CEs3ZfxETLLmeZMljDsq1Z3pyjJaXQk4FTLTpNJDpR4ve37MT7ytyy//cUCUSpuB0pJU+AyxSbdyqV+nsrC6qgAqZ3MjHIM7f1wam82UTtIICptQV+pzRH5OTfX45EGoWztymUIZ/BZBccHc5rmj9cqn1zojzdwojGYdshhaDQukfFnKz4J5jl9UvXpKYJtxVl/DcmZCf5vyIFSDy0pDa75Fd5XFZT7oUpa6W64D7jwVr4o6E126JzLFD1LueMjnU3c3iCIf6p7V3o69w8IaHA8uxzX4eIKrCugqC03Sd+Uwl7P3quDWlayertaK2ypDqRXKaDeoxzoq9UbKW1425Pa7h3zpIQUqcSdDkuIxGNOyObjHQW6wQ4WKz+YAbeWKAzX2HBlw1qBld+OOh6mWMBROSi5bnQypfBZdJUZXp12ugua82K4SBca4TGZGf5BSa2R4s+0UmWW0m9oFNcYGO2Z8+fxbQX4eNl+PxcuApwT5uExxAWcB9HHmzkG/hrnz55USWAvkrHx0CR0l7ZTY1b7h1nsa7DtdsxM4nfbO2bvYI1JULkB3Qa6nuRkD9N9OOcbVhDPpoDAZcI4P6cyDzkxLpFBkWYaUHknkcenmhDe+pM8DewI6sUu/6tiefKEYUTJmCe4S5Mqit7AJix0KhXNZimaIXHs7BpeiOE65JrfSpAworS04LlUn1QDrgfy8x89MyDvNYJix2s/waxlektokgq8MuA+We6/lFtvr1SSsZfH8g60BeMHoZszYHx/xNS5VyrkbZUBZvjZrpp4WY34LsJdD2z3P6W3ndytpa080Gf/ztjrv+WQTI9y2KI69FVSswTI1f155MibRKiA/D3tXH8dkSlGDYSoZzYky2iKr6ZwVKcmMQmlNkvlIpXnnmwccOOXznk95JKmrLxASra11KLSz16jahs+hycvrECONK50VRWBphP1dRpSMrgUIU/WpSw1dau6qo1L+XSHKA3S+Q5j3LJTbMlr8ppmd+OV7Ai/TtlNZOYstr0kem503AfByLsVasI8/rqO/MZV6lEobU5UlJa6wqMLgFdAXoC5kiRnX3nKCuYUuwZ3XmwQJB85IPnVnk34/sNJE5vtBlomdclb5OnO/K991LMCunKTnWlrNxAtD9V7detEVJrm77XyveOJFa5tESjvTsNVMefPLB3z+a3UOnHYZMi0AhRaCCDuiUxQfoGRyk9eiFJ/DyZM8ocM4oE2hxcvzagr2xsmWCQ98Ah8WT/mRK/X2efnB2JWguoesNsbNeDRoo21PZqvpIbSkEWoQuphNV82iFaA261xTYvydMdAXV+r41KKym2OdIFOUEkScR6IUwJ4EuBwHtwV7ma3MJYqnUqJEc/v9Tb7yaL2UJo69pXDsLauBZTn0ZjyGGM/YUn3+d7iNTeuteuOVtLhR4yxedt+XpbRSS7RQ6EyjhSKNPF59Xcyrbxpw/HMekbYmISIBDSmelSrFmVtHrpjKiXRgktIGnlWga2GKBuUyLW81uRD2Z8hl0digH5xUEmOAnzDtzn/MqjGLzoENUQwaD6F8vPmN21clw8+3W+qfJElGqqXbhYti+mhZN5E74mv1iqi8PxZoOdDmTDdeu1Eyc/meHtPeQlQDS11KFKldFaGecFDKWhNVeN5ZkbFUKkUGKXc9FPBbfzpFpj27v4lwDC7WT8uPd4JP2ITrfOfnPEPrUdKYo5IXYJWSxPrP4x33UuqxmnEtHdiNHRYUBJqf++Ee+0743PWgQgdOG+ZBp1GMHEqFoejXNHnxldPcxtmCSpaAktJq9RzUtmbcZjYL/zsHPCWrFyubOy660Nvrk+RzkoLDpdammIybZgbwaTTan79g985V9dbXz/Tj4ZmDntI/AYlVYxPOx5rSVbHOXU6m09cpkKq8lnnwpiqz9cYsv7wuuvKeLIuoxli7kCjZBIOXssRzCR3PSzmxLPitD05xz6NN12cZgLItaUrZ+ds1idu5zc1UkeP3tbPJ8zmJ48OIlGv3Gp/lUjox1S6lvMit6hoVBDBpn0oqlYxu2muxOubuhWHDXEroaR54wmd1WCmBdJemdoOACrfHlFIhv0JzmVGir0pn57texbjHP7FajRWaVcBqqNaMj9eQj9WT6wqwDWSZBfcoNii/xrGTiz947wNP7/OmWxFCCNI0RZLQd0U9uQySVLNbYmzlWp/FS321Rp+OjXorR3hVA7fqMPXqUMdSkkzIkwLg2VrtnW9/5zKWSqVkQcYHPz3F39zRxNRy5ra+Ny5rme/WsOYi5nwJHgcQzhP1T2jxsRNcYaWiw36Mxas6uOqFm0KPmyp7a0kmFFJrMqmQQ8VbXjHimUN93vU+nzhMx7SUQRAXQsV9ybzzXpT14irX29iL0riiKzcyvgg0dSUQz+XJekOg8mtlkr3HDpuoHJuJ41c1P6zuhiSDfiQYaIGf2M/opSwijNNRKkCIoNCQUlYi6EIknufqzY9J/qICguLLrBnAmC/91U7pamA5vl1GXm8ixQTAJ+9Oe0uZjckTqTK+8mDIn97WZJR5NmMpbMYSYTcxDfKak0pgWXxuWblgZaEc1yR3xoPNyct/LfpzOVJ1BaogzyXKZEdLMepNCKvBc5BLWy+utUcm7A5xP/ztfe59PORLj9p9SKvBgtGCuJoLzEEuyxoVK1FMGWAKUG61t4VYDswyBzWVNH05Jlu4A7ZusvC5DtMYDtcCPf+3xBiUN8QPIhtk/vaHN5JkgtlWxgsu0Wyd88iyEnxjMUjlyRjA8/VLlO+u0aTFgEXGAV04KdXspSmZXEK+Xd34Tl8O6FVbcCyYLO9SZigvZRAJfu39Uxw6GWJ82xwwyd6+LHd5WztvsJqsGGej8tw8V4S09uyZiefV4qsxJh8LPsV5A04tnKMiJCJT1iOPFRduTflPP7rKvf8hoDdy+sYkBeVqo4i1GGdybfJcogUxwnnkTpdre4yKRE+hwxnPEziIFIA+j3vyXPgu4TeekMr/Uyltqck1FxhedoNg60ZBFAu8y3ftBqHQaZ9OZ5FWCLUww6vunrXOXx1fNtYXLZN20KTnWQC80Jc5sCuvq5JEjO/yVfW61SS4VVYkdHwvIc3g3Z9o8ejeGkbmW4Hn8sSy91jFoFg/1niugqqiWm8s6zV5nMT4MawAem1NymRtyjrAziWLsfuZ5il8y+KSTHv2mGrD9Zcn/PR3d/kffzlFnOWfWhafSUtFpCsfvAA5GCnsc+FqU/I6FVFWEBqXfs+BXmSoqbB6ZaWvAv45YHReSQzVAfzQqAvaNR/MFpKsRaYzvO9/2xuo1RscPPAMj9z/eYyx1cCyokPL6q7x4KD44+Pnbc15XW8G9NqtLsYniVbBnTsnsgC525RUVCSJKtlaVhlcpah6xpfuC/nAx1t0hn5FmniAKrW3qAzOqZQKFGl5zgfs8S9cvlxHl693LietQiqdNYwzuw2w3MzA3GERtnUs03aUWSasFheOzbVQZKmiXdP82Ft7PPx0wO33KWgUyHS/XDiQl9/ESPBzr9hZpXYobV6bYkoN7i4X28rmzqup6vJxWVKt9frbmLsas1TjXQtDW84rBPT6CZt3Po/rrr2GXq+P5/sege8TBpJaoN3uY7ZJN5cCkwxuI19TYZ/1t/Ksbio0HmRWt7EYB/bkjl2lFp/ciLSqu3NwlwVV0mlv6afsPezxf3+szYEl32X0lKMWOxvDy7W3ZJ2S2LXgLrzbSbCP1U+cP+CcPIFjMmWCuXN0j7O2DTCNKLW5yJNB0jJ6VmFxLSRaKrJEc9Fsyj//nh5HznjsP+m2aM8/lPP0tFREBjsrv2oX5uwtTAlotxObNqUzlAfkxpTVhHoyMM8Bfh5wrzkmFSKoHGLcwgLCoFIw2k7PVZ6H8hSe5+zf0De0mynNejlawbLkOHQtc4vCxinfKz/MWLBQlSVMgNz9WxXYuRees3YJ8ipzVwPMrAL4ikwRCX6YcqYj+LX3tfnUHQ2MX5bB2l5Ll7UUlYpBYZ2jnMWFO+/FysPaE1WAPf++k67ABMOvV+NT2mSVwI5qXXjeJmZpa9z/dq1hxm7sagGlyDL7PNMGkdlNWj2pecsrhnQiyc/+juLsqoDQRYO5LDF2y+9I5AuKKIJLg0FLu92JcbGKkbbW3Ggz5qRIJ0mqGx6sG4RPAH294LG6+bAxZXVhbrXmWffIaOLExixZBp7vCXw/PNOs6y/u3FZ/rU5XUUqWtR+Vgz1Zp1wOb3cLx2Tyy/2XVXBbojATQM9LZXM/V6/L3gWQC4BXWFtmSJkWj56XEaP57NebfPnBBqZI5FTkiVAoB+5J9l5b2ruOW1IB+roE/bc4AutSeH5yK1lNbWzNtdGV5oLJNL5j8nyGoNbCuSoKgR0er40hSxXK07zmhSPe9OIBH/6cJE6FLboxwu1VZYGuUcRuHyv7N9zK4fS3Eva9fOCPEqIolTW4RA/V4yecz15punAyRUwckmqQXS3+0xXVUCQPpd0Utz/K2LhhligVX6yFwZmOkHgbt1zCwuH3H9kwFf6Bv2PqtYtnToKsjTkcUA5iqY4UGwuASmi7D1mZh7dukOkY2/17ufVFuV1Fmb0cB3junkiRVVi8BLmnUlKR8ek767zr/W1OLPo2WymrzolEOHCPD9Ks1MSwFsjnW2InS2ULjD8X4sdYab3AsrRnSz9cVBh9PIUvtUALidAGLYzrbNdo4VL6QiHwSCLDjrmEn/2RLp2B5G/ubpLkQaekrF11II+009g5yHFDQh3glctS2oCztA6FdppZVLp6KKWcqIC7EAHrHJOxJI+212ARFpCvFpL+KGXnJVs5dDb9g//xwTuP/Pq/e6vdo2c4ssCJY7vsB0GMUpZFcQc7Hzxj0/jSsUR1p4DKlVUBc36Sq3uVT2rvfBetSQ2eA1tUWFuIqs9tQS5VNsbiXpBxfEHxgU822XcwhKYDdiUdj5DrsncxuLLC3EWavvgupQY5X6nspJFShORmHOTrxS7F3PD89TpWYS5XqjZhJqwWl9WqQykRRqGNRuQgN5o01lx+UcIPf1ePB58KOHKu8oGdTMl3ITSOyU0+YEeUetw+F0VvZg723Do0OamZyrGqyNjisZC74wAvdmI2tnwkNXZX5rTC5lLYcXqpBmEyZ3/GgNuEStZvQKoGYiTxvH006kM8lTnXxAI6zaebCoXQdti4QJdBT+6qVMYulyw2meCpBpuOuaEAc8niFeYupIplbSkcg4+5J7YVbbkr+b0Pt7nz0RrUZcncE+ztOfau1ptUO4nkGKjHH6vNxmv4+e8gTdZRJQ6supAm1Xs5R1xMAN6xtyvnK15r6VhcY7tnlDv+Ci00mTCIgeEV10X8y3d0+a/vn2JlIEprQlfY3IE80RU7UOaaWxR1KKUet69LLT6+c0NxLEtzZvxYTGYpjSDVbjyyhigTDB3IjbEqIJAwG/jceM0OXv+Kq+j0hvx6DvCwvo2sven22fgvfsur9X/WU6v51oro1COKA6LEJ05dT1tqP1zqlkxRZfDKzV6dE+BmXHsLcu2tC5lSSpT8PV0GmYVMGQd3Xkg1koY//mSL9328RS9ze3aPpeNVob1zW9C25jImSdb1vJl4TnmCytpm8XcG+niafpy9x4FPRaKYcWlYdADlrE7psLggVLodEYRQbgsQZYPPVNPyE37irT3OLkt+/0NTDCs7fxf7yGrjQC5J89JYB3YtwcP2bGqMHcAvRMHcRYZTgDCichzNmExZc2wK6WVZO80g0tBLJf3UkGYJMkmQWQLAEIE31eKePed+69//i8tvP3XqVMng85s289//4EcGSsrDK6se3UENIRU6y7jxsohve2GPRq0OI8r6Y6ORRqIpP+Fa7WnGHsuruATx2teMA7vK3kI7ptZjWUopU6RMMZ7hmf0Bf3F7g26qXJVglb3lmPb21mNvUd0mcbL6kdL+qwSb+Zcvmwb+7rf1Us8Fi1XcFhtYMqHBRSlVKn64EBYYwpGP1gJRaHNpWdy5LWlqaIUp3/dtA754b8hjz9rfUTC48+XtdB4PIySptj63lalWb2uRAzt/XupxTSXxkx+6HOxF4sdMHAdRaO1cosRaMMgMWRIx43V57UtXuPGymDSzK1/YmKLWGBx+93t+dPAz7/xACXCAnZf8NO1Wjf/5V3fzV7c9TFAL0FnG++oDbr50md/8iR67t3jESVBZWyo6m9KEryaGCpBPeN+Tm3xWwS4rqXhRZW6hrR7PwS3Ku/I1TxwK+OnfmuHJ/Xkqvqq5HcgRhfZWgnVS8mWEX2XrNUVWaxi8wtr5kvy/AvQJxi6eU1bl4RI/pYsyLlOqulwbaXclEzbLKY0pspz2OEuElggUIjZce0nCH/7sKj/x64InDwjwKR0Vgb26AFsNLtFIYm2vAyNtMZbnPq/CSofSkRKlBJ0EOjnIx/MGY2UL7nViBFmSccWOFX77nWd4/iXQCAKSzAMdE85dT7Dh2zHZgBzgMv+FV+zexJW7t3Dhtil2b5DsnFFsnA4QZpb7ntzMZ+4LqQWZDSy1LDR3ccIrlX7587KexFSsPV3WklSSNoUF6EpeS6YuwT3G3AWbp3h+Rs9I/uiTDR57OiRTE8xdKajKtXe1U6cILCf7LCdAvkaPCyZWrYoV8FzuyRpwi9IarDJ7dYxa1VkpMp2lbUvxWlbcLjnW4mby94qWN2XvWiIywfVXRvzUm/u0ZGo1ARnoFEzl0WTk+6xoA7GBkYZYCxINsYZEQ2qEvbs67czYwZip2we02hqZFSw9XiqbH7k8+PeEgVjz5lt63HylT5bOcWpxnpNn5zl8ahNLq9tB7yLLdhXHsWDwdt2j1fAPXLa9cfCGy1oXnVkcEqeSUSroJjV8r81gGDOKfbvjgCnVZslkpqwrqLweCyjPx9q59y3KQDN3TSybV4AvsjFwD7TgA59q8rEvN4hUlbErzO3QO56SX9vUMO57V6SXKO2tKl2vcU9gLDkvngvbFXpay+DlJKlxmSKKYBLKoFK4pgX7XCIqiSHjalWEkW5zVYUwxj7HBZ+ZIRQZ3/PqAXuOenzgk036iWPy3PnRjm6lIR8oAYIMKycyhCV+U86RUTl7m/LYGpcoFKLs+iH/1bn0qxw/5c5FWwhGoWA4anHitMcorhPFisFIMohaeDPzB7fI2oFMZ8Uhzj8lv/s//i9+/AdvOXjJ7mDj0vLSy4+fWKVVV8w0Yfus5KKtdaaaNZLUQ+uyQKesK6hYf469y93Hytdioju+TL+DXIfZy/7LzAG+DCo9L6OXCt7/mSa//t4pzi4HdiK9rLag5b2WErs7Wt7IUG1gKPe6rEqWcge1cjvxsYaPvIu86CYvB/yXryVjew3l03vXDBodf17YlLJcWcrn5Q5q6ybN1mQMz0c0FdvWyYqptuYFVyV0B4KnD3o2CfScV2rxF6xmzlekfJWpXrDV+qV8VapW7ow5b/YxPx6+grqnmW3CtrkG9aBNfxgwij1GkWY12shSvOvdT+859N4bb7hhLYMDXLRzgJoKb0uz7Dsbdf+6eihp1hUzbQ9f1Th5LmamFREEdqs9pSr6et3iKbP24FbfL8Cvxxg919plcFkFd5mSFyH8zZfr/MZ725xZ8W2t65g0KS1C4di76JKvSpMx1qZykVaDy3GZQuX9/ISsSeo8J32XJ7lK6OVcGlP+ez7dwNlimPJnSpuwYiGOJYTWanJjjO1AL86PZXQMpLFhy3TGf/yxLktdyUdubUGN0lE5783mvNOCzcHH7nlv60VMUUNumbq8SPMxcNUsZw5u4c6Vr6DmG6YagiTyefZowMwUtGoZraagXtOPHV7Ut3kiHftUqvriV3/z4/Sja44NR+pGT6bPb9UkM22f2SlFu2GohXnX+tpO97y8dSwTWa3IW8Pak+9ViqkqW3ZY5q+C26XjQzhw0uM3PzDFo3tDCKvMXanzHiuHLdnbL9rqKiPgqm12FelStpWV7FvMUJ9k8DEWdxtqnYfBx4q5qkyexwPub4wxePFYtqgVF+bEzgjSrawIwbhcrMQPYwGzY3INU9MZ9RDufcJneUVY2o7SGgAAL+9JREFUpIzrs+plSmExOFbO2bxIred/oZKCN2U54BgxFJ8/JyK3RUzNh3oo8D37czY/IzEENOqNW+f8M+9+54/++Nhv8yY/6mUX70QIydGjKUIPmGoJWnVNo2Y1cEVdjj1bL9UuJu5r3nMsbrOYutDhuXNii650wd5FgBkYDp7y+M9/OM0dD9cgzJk6X8NLvzvXx9Y5KSsGhRgH8VhSZz1Wp3RGcp09/rqClr/HbaxibqIWpQwix39WkzP3pC8uihqOwm3RomDvUrM7re4sQ7S1EDGgR4ZXvSDiV3+6wy/+4RSHTmH1uKwCOk93qgpX5hkFKtrcBpBKuL2DAEWlhqWSuc0vBlGp2ssllcHGvsPIoPopmTZEsSSotdg1sxOtzZrjugbgr3/9t6Gkir98+6dZWdhPu5lRCwy1ICPwtJsTOA7a8foRvSb1vgbcTABfagf2EuS5LLFyxeluoZG+4cg5j1/6oyk+dnudWLjdqPKA0tV3Qyle86ROfnDLkk5TlHaO151MFAOtI0nWu1U98b/vzVT+++rpGnNTqF4AldpxV6dd2Icumykq6fx89zsjJDrfz1I5kMvSH9eZouZlvO01QzINv/juKY6ec4jJvb2xYNN9KGHha2e3WYLOgZ53wllHxFqL0tgftdsTVko7JmtQ/p/2vjxMjqu693dvbb3PLs1oNBqNrN2ytVjesGQbL5gYOxjHGEgwSUggwUAIEBwc57G9R4JJgACPLYkTwO9L4mBsg1kjzId3Wwbvm2RL8kjWPqNZenqrqnvv++PeW3Wrume0WLJsJ/f7+uvuqurq7qpfnfrdc37nHKHyLkOBug8IweAHAvU6MDjYhdVrX++zMGw6nk0A7+nuQjabu2b1SX3Ldg9vOSfwawCo7Dup+kxG9bgNakGNaKQE5SEAO7LYBg+nHASxqIpSBkIZLMJAbWD7iI2Pf6WEW+7ISXBbad5tPmLrbWkwEwPUxm08aa1buAfVLTht5ROBHxPs076ZBtSpBTrYEdXkjsBNEjzcrNltlpvQEgpTm0IiN6LM8yRKT0TU3VduL0EOKiCYgAOGt7+hBtsCrv1KCdtHNKZFC15uWnYK05oLEDDEHwmFBLlNpIvQ0hEftV9CZX0eSoyseQL4RP5nPwDGp0LkC3nk2vrvnD2775pyudJ0bJumDblcHuV9N5cH+/3NXZ2TrL1YQy4TIuMyeA6Do3pL0mn92QzUSoXVDT+26csmLfzgESWh0nITIn3exAZ2j9u47msl3PKLHPzIFZEGNY0fMwZ10i7BFo8EmJP1PBLYTVCY2EnYpDwkSZUcEvQjVg9GVMW8AIS5A7PUgtlyhBj7keZT1zU0J588PQGNtokbXAluyTsAo7CZwBXn1/C/3z+J3o5Qok1w5R9Xr3kIiNBYZjy46k+u7ixMAIEAGgKoCxmCDziRPnQhNSbM0KAwpnzsjKARAnUfqPrAgSpwICRsrOFs/vK3f1oulQoHBzggT/7OfdWrv3/33Cf2jWVAiIBrM7hOqADOUmWJzWz2tGYk9oKYmTfmNhHXJnHKWfxaFvgJbYJ//mEWN/88C1+VWIt4N1J+b0jrTWkc1DFbXCfKP5gCIGiHVzKokzbCpmelmU600ge2NuTTb2lY8hQXl29bWXWSnMAJ3dAqBnfUmpBT5RunEbAjcIt4ndCBIAXyt15Uwx/9dhU24ymQh0lAJ8BtAD96GEDnCugcaAgFck7UQwaHAg4EjMBngB8S+EzKdfs6Kd57cfYJh5av5tMczJYAL8y6Etu2F9m6VUsF5xlYVMB1Q7hOCNc2QE6ZUYqYJcFuZrSrnEnTUhOiH1pLYshfo4cEN2yCDfdlcNN/5dBIuBnSVjsO6EBN/G313KTxTlOQaaw4WjybgDU/e9jx+WnQH1nmVpg3fMfNRXOSyciIwG48QMDRyorThEtRp70xLhtaCU7gMYG3vaGG819XB+Eitt46usnVazAF6jAJdG3ZeWzZheLWvrLkDa4Vg7FV9xW4GyFBPSBoBPLiyDo2vOwK0d/msI+8++KWh9XGNOOss84AC2s37XjmscUe3ZvXhTkB7apqRUFi/Yjm35iGgwMmR2fROkpZ/HlbgFgEP7o3g2u+XMIzL7hKQGVOImmL99JtZ+uJZcpLYuq7p1UNpkGceExX1leAzOwsnn6kPCbNYBfxOqF5OGKebm6rNpS824h2krRvXHpSuOL0RCdaCsjPAcrrQlXkk2PFAh9f/PNJfMwCfnJ3FrCYMc80/kQkE9SeFiVPFBQyE0IZKbWtEAQhkSKugBC4RIq0uCowxAQBVfgLfQqrLjCrt6uydMWamwq5zLSHddqz0dYxR9QmH/hK5+y5o4KOwHUnkc34cWdgw3LHnYLDuHyDlcpup0n6YZlUJNKVsMiyU0uA2AQ/vDuDj39VgdtJC6coWoXjk9a7uTpsDO7W9ARpoKdEJy0zd9C8/rDwnVYVtlpvcm4Rw0dwEk86tQuRm2CG0Ta71YMmublSjEbruC4kRCEawLL5Aa7/wCQuWV9TAhKTkrR4zZVF59qS60cAmZwQRNaec46QC9Q5UOVS911nUknYYATjPsEka6COMk5atWB0wwNPfGVofv+0bG9aCw4A4+FKjE1M4Du3PIz1y8dwwWqBELH1jkHMI8uttSTaIiN6RuKZEK5ec1VSObb8hEp0/vDuDP7qayU8tcWVinZq0pCUW7CF9U7oTKCtuEhx8GmoiQZqCxoTr5uuRDI5LJDrlFYT4XGY20hCJs2alSgdVkc81WcQZWPFVr3Zeqe8K1zxexpTlYS0UTrWQX2OFUMB/uYDkxAAfnxPVq6M5LUw/pD+c0TtAJELUbWBQMz/4nPJCYUvZBdjXZPFpgBnAued3MBb1lGcfd4Astk2fGSGYzsjwJnV3zgwEfzpUO/q7/m1J/Jj5SlkXF+p/lQjVWr6qxVIE1REudiIdrXFr+X6lKuQEgiL4Kf3ZXDtV0t4epsrndiJppQpoEe+b0kdbMTW2/R3N3lMWgAXxjIN5OksdQrT0xKXGcFtfmerlQluTqIJGky6kp50GnmycfpbOu3NBLfBz4VCqaDyGhFC7Z9Gz5wLkEDgpKEA139wElwAP71X0QQios/HPYCUQzw6yDx2+BNA3okJAJYAuqA2QlioQUaAPSLQmxcoIIuejqWVjqLzp+2dXY2Zju+MAB/oqPEFsxY8dOpSOrn18cfzTF3hFuVwbFmtNfaKsITFjqZIkbYgtj0xmIwLgQCEylzPnz/g4WP/UMIz2xwD3C10JlE8O6YmkfWGEWbX4DYTL5oESdNYcOM8EPWmKeCTlBIe/GKYBugmbhNuQu32M3J9tGZF1qdRib5moSBABXZaW/B0xSwdOtdZ+tBWnFPlI4+xSals9EQCgROHAvzdhyYhOLDhgQyYrs8XXZ0GC9YgNy9cYR5kbc3VuRYhIBww4aABihxk2GN4n4uOOa+fJPb8h7bvmOKYYcwI8PbOLgDuCKtXrhiYv+xXE/vvcywq4Lk+PLcOxw6kB4RwBWQFVHV7jP+EiCao5kgAiMpyB7/8tYePfKmETcNOTEsSQQMSv45oip76JcVUmpLEuowWHhP9O8zoZeqZGC8SyxP8vSXGj2gkDLS5XLRYpt8b/Fy/jmiKAlIUpkcM+DhsT6Lgj3QTajDLSSbVASRCIitOwcF9geWDIb70kUl84O+AXz2UASMqBq/uOInbo/7xDCmMGCcmAjtV+iIPgZNBYFuoNBguPGVNsL8cXNFWKoxYtjfjsZwR4IR42LVrB2znxJ2hg62CPLOkkN0OJqoYmfIBiwNURJYNOhJlnGIBIOcIdJe4Kg6T8hQoMREnBBse9PDnXyhh87AjozP6TyY4tklNkhUeLRKrIhLRSnXRpduPNAHTBHEEfpIAdpPc5CBonml1K4/JdEhPWPYoYhlvow1hUtMSRzN1K+7YK2NGRFVuLVHuRU1diJ6AxncHrvIzKRHy81xGbRYPhvi/H5vEh74A3PGgB8YNK2JerVwmJXeXOHKuiDw+0x41IkE+HhQwUclh4YIiLjlnydbXrZ2/c3j7dswfHDxygMthwQt+PJxr73qPJ4buemLTs7j13izuf6pd4UpFqdI2Rz0xLrB4IMTvvbGGU1f46C5JSiJCBRZb6hTueMCV4N7uQDgkBeo4MhlZcM3FlVWPQvIpj0k6M17fYRJ3jxb8O7LaSAL+kMCswXbwg5v8vOlZi0QpyaSHxD7T3hTjFAjjx0SgJoj3RwjSmfqyqVSz3zzypkCmusnP0EgeRVRqz+J5If7ho5P4s78v4ZcPeHJKaasfFcpz0d3GccoKH+/8rToWDQTgYYsDkZAEy05C9z49iRt/XsLqVaswvI+9Z+ON9w2/+7JVBz2mBwX4nDlzIPgkQIq7H95K777uu1vX3/84h23ZYJxBsDrAAsiJQ+rmKeR97jdPc/zwngzecV4NF61v4MxVPvo7OUCA7fst3P+Ig099s4DNL9gQrkFBTEDDBD1BK7dg9IgoiZEHagC3VW5lyxQ0A7QmTUkA/0iHaN5B7E1pVtcJCJUKG3NxYV5JImYEMWhjK5+kMQr0RAM4rrOClJ6c6wmi4UcHpMeFq8pnAlyq/0KBpYMhvvIXZXzymwIPPuJi+37pMenv5DhjlY+L1jfwjvNqKOQkZxW6yFBKNiuEBc4chIGLkDlYPshwzkrA7Z5396Jl63ZXK1V0teUPepitg24B4NOf/lssWnPJAYaOcrViX7l754toKziocReMCklVbCJVfY4t/dVm3w9KEAQEjz7l4K5HHYyMWlixkGFknOKz38rjy/+ex/Y99vSWOzGxTE0yaewW1JnyNjW0JzTWc0e67tSzKZ1NZ8/oJlOxF4YYtEetU7+BqJxPM6uHaE14Qh+e1IHrCyyRyWP+xrSOm4jodxHj90//bBTyB0CodtfG+yOIPxNf3ZJOILVcf0Y7DBJOBUHQ3SFwzik+ensZnt7ioJgX+Ph7KvjoOytYv8aHSwS4T8F8C2HgIAgchKGdfAQWGr6HSq2IvaNtGB3z0D9wDgYHFv6FqG25p9S+6JDsyCFQFDnWrZqLrs7SQ1ZYvo1U91y2ZeswFs6t4IFnfFQYoBuoRlRCCOXwDyELqcgrfs9+GzfcQlHKcVTqBDfenoXPCeAaRzxhuQ1L3gR8+duUozBpvbVrUINH7970pETeEoHUeU1MLlv6tMkM647WiNiePJ6ieVUieJikK0k/eMzFYxlAwrMCQydOklY+ciXC5OPyfMjXVJZq0+6/EJjdxfGuS+uo1gkqdYI/uryGDOXgdQHOCBi31cOS4i5o3bcuzcfAAx8bn/EQNNrQ2zcIkll1G3eXP8TE5CEfwkMG+PzBPmzd9uLw+Wef9qG9Lz5rDXaPXXryolF85+dT+P5dJfgkIxs5RVwZEtxMltACZ3I55ZjTy3Dy0gD1BsHsPg879trxZ5ACuklLmqiLDIyb3LulGhDx7md8n+Lc2jOT2C6B8PT26QnowdEvWlCVpvWKfpDEJD7J8E3AR3QlsUEyvA9i0JhoQhkDHkR7Xai0zpG/PebmRCkctXvRLGkHBuzeQ/HIMw7qDYJduykW9MkLQOpcbIShg5A5Su9CIqmG9M4FuH1jFjfcVsC65SWszc26/cy5Z3xocmz39rbOuYcK28MTTiwYmoud23+z/fXnrH5y3doOnDxUw/KhADa1AcuDbdnI2RYKDkXOprAtB7A8SSkEAQKC+bMZPvP+KfzOBQ387iV1vOmcBlyqSWLKv2G6jBI1HWi0mGr+bei8I+vdxLlTltoAZ9qqt4QymQ7i0y043JHioam1iWm8aa01gDVR0BqVprB+zLljMZf8zjjQQ2KprQHmmJun/Oeg8TZyRyBECqR+dGcG//ajLG75RQaf+HoRL+y1QF0JO84tBMxFI3BR9z3UfQ8N34PvewgCFyy08dQ2Fw9vsjDW6MKceSufvOue3xwWuIHDsOB69PXNgp0dvL7DeWTBQ0+0ve3m+3NoOEVkHAsFC8hass8lF0A1JJiAbCXtUY7VK2u4+vIpXHlBDY6QuH/vpTX88j4Xm3e4cc0AfeAjT0lqsmn4vdMS2CZXYGqCaeK0laYk+mq0BnzClXhwjB7+mMbXrV+YFt2MZmqfdxT0SU9EEVMWRNYacQWsyErHEgHAsOJEr6dRgEnTFen9UVZdSS22vWjhnzT9tIHvbciCEIL3/U4ZqxdyCEHhBw5qjQyCwIYQBJRyODYDU1Ub3nSqj617LBR65t902toV1z+9aedhH87Dlr4V2uYDEzdNdAz2vvuLNy+458DYLLR7NjocoN0VaPcEOjIcXVmO7gyHZwF5i+EPLp7ED64fxdvOr8EOBUQogBCY3xtiVodIoi/BxZHynsjn6a130isS7bLFMvPZxCaZdkHLt9FSMt36tLcEzdbZRLKYZoNpRVhIWfcW2wjDwovU3TKW2sYR0Hh7Q34bcffYYscuRON8CWDfGMULeyzFHy341MFNdxRw2TU9+M5PMwgFQ8gcTFWzmKxkUa5mUallUKtLaz5ZyaO3owef+v3MPfv8Je/+9Dd+OXHisvmHhVXgCCw4AGR63o77Nz5W/eT73ux//wf/iVvvGwcPHBRdgZwn4NkCtiX7FtbAcNG5E/j071fQnnEgAiBUyQwIOTqKHO94Yw1PbHYxEZiIUBY7suAmfBFZbz2pbOqEhpiqQL2O9pyw3Mn8y5ksM0m9n3aIQ9zuUEc6MJx4jk15QoilXzcJuVTQB2bASD0Tom4E8n3cFkVpUIjsJGFyce1Plz9QHvvxBsG//SyDibLOl5XJKQGxsL9KcO0NWfhsEuevdLF3tIiQEdiWgOeGYB6FZXFMVhieGB7Eea+/0v8/V/Hq3PkXHdGhOyKAA8CKZYsAwTf2tZ945r2b78se2CdQzAoUMkDOo8h4BBnXwprlIa56owOKdkzVgqjjsIUABCFAObo7OGyatj1pDm7y8Nh605T1TkxDTSudnlwCrQFtMqQWi5s3n4m0H8YwJoUtnTYitbFxFUVWOYFwNanUDi39UHRCMhI9wRQwtS3E8I8nPCqpSSUXqhFVapYeCoKRMQtgVMotiA1QB6AuiOWgGlJ8/dY2VCYo2gs5ZD2BrMeRz8jsIc8NMFm3sDdcW2vvWrDRokeoscdLAHixmIMQE9exOReIoTn7PswmNmdKORulHEE+a6GQs9FRsrCw30K11oGxSQf5XBUZtwEtsuKEgwoOzkTq3mqCutl6JypQwXABGl6URBFNJAHdBO4WXDw9GW0VmEn8XLT48GGMSPaK1vy7abn2hqS9KYnf2cLrIhIGV60yEpiJGfkUhkcFkopoLk70PVKeHwGeuEBpdFJUSQ/qAraHjG2h2xNos108+izF/DkCHSWKYo6ikaNgnIAQF/1zF9avOm39P1QC6697uw4e0JluHDHAAYCQNv7Fb/7gUycOzQ5KZOrjlcn9bqlgo5CzUSpQdJYEHIcjCCn8wIYb2rBpCIta4JxBUNqCNJr826AppvWGrnGaBHoCzDCuDx2sMM+7uQ2StIWkN2rxFsZnjunQE0gkQZ74auPiSGwnNAETxrP6tDDATERU4VWH8rkgsk4K5TH35rK0sqW9KoIAgkIIHl0AkeY7cf4kRaHUQs4C8raAYwkEIcOBiQCc2/BDGwGzEDKOQnHIJ87A5zFx52d7F14xo1rwYOMlARwAOnK+39/T/bmiW/V3vVj/DIFP2wsWSnmOtjxDLhPCsbg6cCQxKWmps2nlIoyWxXJYqRo0kxdSpR9SnpCW7kHzK6f7KYey3cs5WoirWvMsI0yv/r9u6xfxbc3dleeFazGUknILYhTwBGIlIUSUJMGFQHOx6PQkRAJd322F0AV8gHJVFspkHAgCAoE8Z1b/Z4jT/8Vd+8v+Sz1cR05u1PjDd70Vszqs2trVy247/dRVopQDOooMHSWGtkKIfCaA64ay1EQkcppGQZaOuqQydfTEUoM70nojHQJq7e+Odn04Kihy8MXHCvet5LGJ9Yfzg419muKsRNWsaIJJIgrUpBnnSa1KtEwbrZa/RU/npUo2FASNkKDSACYrAhNTDGOTPsYnAwwMniiKnQtvG94taqecedlLPoYv2YIDwNz+AeRLPc+1FbNXdxaDb4zu+TUt5HzkPYaMFyLjBnAcmQFkVr5qRkmKkkS6b8N6wwjJm3w77V08iEfkpYyXg5o0g/dQrszW20QT0LSRNTi//CQxAkj6DiuM0L4Ct+rNScw7suBRgCi+cvRDKk4ZB2qMIBOqQj9EWu5GwOGHBKedegqfN3/B1cuWLHhu1+59R+U4vmQLDgCLliwB5aP+iSetuaGnEx+dPzeL3o5xdLZXkM/W4bk+XCeIkpJjkMs8PmqZHhLzOXYTUgKjOmzcU8dCDOy4hlLyRnAQ5Mzsvng1DXEkq0w+jYR+pVUpCi7StVOM5OToAZWpr3fIoctINLhAOSSoBBSTDYp9UxQvjHDQTBeqvv3R005de8P2F0f9pUuXHZVDclQsOAD09i+CX93Flq28ZMvuF9vKD27cXewtjaO3y4Vjhch4DakxIHH2PKUAbxA8vdVBnRk+70QysTTFOkveSRXxiZRwQMzB0Rrb/zOSQ3cMjji6ccQEoDJ5eDRtlE1moZKV4yL7soin6tkkKDIWx/IFIainU91UvRTmg3OOKSareGY50N5ew5rFHi457+zyhWedtuX5bfvYihMXH7X/eFQsuB62k8XPHpq4veGe9f49wZUHtu4ZBAuBfLYG163Asauw7YZKTpb1DMfKFLffmUHF11Y72TAKhMRSWKSz5VM1vrWPwPSSoDWlaDnJPBxu/iofTboWU7di6E10+QhtvREtJ4YFp1GpCc4pCg7w2+fU0V7kcT8SwUB5HR4rw+VlVOshBGM4b0UJX73mvAPvePNJ7++dteP2QiF7VP/nUbPgAECdDgBApVy+8Q/f8np713br+vK+m3u2bx3DQ89mkbVCXHBqDQv7gZDJg2VbQvGM2J1kar41NXGJ6sQwDbiTCcUpUJv8kzQvOmxwvJQPH8tBWvBvpHTeLf68lqrqAySE6oymNuKcQnZM1oEtAkJVOxSo4p2CyiJCShmIUHZwi+7IjOKEgQouOrUMh1Lc81QBWW8+zn3dhfvbZp39l9Wp4Ma2tuVH/ZAcVYDrkS8WIcT4vy5Yeib91sbn//bbt/o9m7bmUPJq6GrfiwV9HCELABLgqW0WJqaMet5GMgNJgdsh06WkNWu80yd5Rip+BIAV0+3rKI20b/7Qv6Vp2th6563+jwocEaJBLq8ZSgEOJZvlcq8WmFxGEPX9oYKrJlcW2goCJw6FuP8pKmXUzMWqE6r48JUW8paHS4Z92KWB/YuWn3Xt6IT/r/2zi8fgKB4jgAMAIe34s8/+8AbB+9icziVfKJEXOwd6Cyh6wMjEFLJeGcQi+MkDLnbtcwBLJ0xIsBNC4FDAI4BjgNuicRlkgqR1amW9m5wHhl/YfD+tWOmVaq2N/9t6uUhdIPq8NC+T/1MXGDJD9PJYyzriUikoK7BxaYgEQLimhqqhFREImY053Q286YwG7n+MglIX+aKL8mQ7Ntzdhb4uC4tO6D6wZHnhGkr/89uk+AfH7BgdVQ6eHl+57rexZFb1u+eu7f/gBWcOlU9ZZKOYzaFScwF1a6v6NhgcpVVwAGqDUAqbpMCt2p7odnI6HS1hyQmmdeElQt2Rzze1QeKlaEb74RjRIxzNP180b0Bav28Jdp1aBqM+5LTfZRbjlA/GZasQXWJZV6DljIAzXaBTWm3GLTBmgzEbFDayrqwNQUHQ4XHUpjzc/7iD8cYJ5bK/+IOPP53/7rEEN3AMLbgeg705HvLMTRnHCbOUf8flz2ZsyuFYIW79lYsNDxZkNpDtAdSJwJ2hgEskuG2q2tLRZNs/eQLj72oqwxA9q9A0Ih1StEEk5yAHwWULSy5iJpDMmT0CgKejrfGK5MuD3UxilbFZfCkZQ0sUWyLNd7iYFMWtRGQ4X0BWwKTQBbAiF0vi1wt4ROANpwe45MlJ/PihIkJuY7Lio61zqA5n1h/XWcf39+ypvaQw/KGMY2rBAeDSN78FSwYn2MDcnu/39na/s6NnXt116qg0Atz0ixKeGu4A3ByI5cK2KDwKZDW4qbTgNpUWPG77p9+rBrNGUkN0opBS0UU3UkRCf63LMLUbpiY7YfUPh6YcCdhF64+QGV+nJMAmVdPBLvOuZlb4BZBIFo7+PlHNWbUFl56RkFEwRhEyK1rGI+tNVUMoG0HowA881BpZLB6w8bvnT6EzM4VKNcCiRUP1ru7Z7ywUO7//8LPj7M1vufzogq3FOOYAB4Dla96OoruLvVi+4paenlnvIpm51a/dnsOPHumFkysg7zoo2gQFSyBHBVyazIzXmfKyt6VQDw10Ix8TWnMRA9Ts8WICPjqhAgn+PVMcCC3XvQy+xSbTLVqac3NR8nWLDmtRw7CYxsSBniQ9YYxEVES+T4KbRxeBhSC00fA9VGtZjE+24dyTHPzRxaN4/ZlzsWBo6D2fuGLuLc++MM4+fPU7jv1xw8tAUfQYXP4uTOz4umgbGP3e1//fUvvR4Z5vtDkjbV5WgAmdjCp1CkIoYGsrbVhtzb1N17UuM6Zn/hxJuiKUJyDyLBCdqmVQlINMJltVgE2DLl2FMbGtMaalGjNxaWM3M95MCOQfU8ClKQlx1DSM8si6Je5kApHlNovwE6j2j6ZFUA5GQgigNCpx2WVgskLguTm8+5LOEafnTWMdPSe/sD/wxXUfnrnc2tEcLxvAAaBt4Gpc9+VvoTo+8O/rVvY561dUv/iLe5/u2rJjHDnPQiOU2SCCGMUzI1ois4Ti2iaxEo5xDXTZLo+pk6TPNyVQfbChKjeJBLDTGegi/cLUbYiDsI6X5H+MLfOh6F00zUjvQ3tR9EbJjna6ZWNs1bUUVnAKAdnWRFprHcKX21mUQ1jxXIYY9JBS+V8bDQd+aMGmDfi8B8itGe3qsD9affq072YvqhNmu8cMX63GywpwAPjsh/4EAFCZmvhuxrXtfHvn52665c4eOyyjs5Pj8d0MO0azsF3ZVk6D27EAy1IeFF2TE1L6GTKpXw4hwR0y+axBIC8UApsL6dulABUAj/QrpJmrHARg010QYkYr3zxmAjKZ5jn9Wu4n6SGBcutFxUdNy6074tG4xDUnUg3ImAzsBCFFGOqahXL/3CLgSvsNG6AMah8hPNfH7lHgue0ltOVs9PflMH/RWftF5tKPA8F3F1zSQMtI1DEeLzvA9cgX2nBgfOpf3nnZOaQzZ//twxvv7Dl16U6cNTmKa7/TDyYyUvetLLdpxW0rdhFyAQShbDRQC4A6o6iGEuAE8oJwqPLwUtk4lUSFcAxOblhoU2XXMmppel0SF0W8sUhXVZ1hHArI9XZ628RElBhXs74DwODciK23RYTquCFUVw0FcHVL8wMLIaNo+Bb8UAqnqHLT2pxD2DHBIlBCOQA2beCff5LB9h0W3nx2D5auXLe/o+/MawH/XwgtHS+YHT+AA0BnewHlcuWGN114erhk0PuSKP+k48n7JmFBIGvL5GVPW24FbtcGHIvAtqVVJgACLtAIgQMVgtEqwKgsJSf70xPk1PfpJOREIwI1ZtJcxxbaBK0KisQvW3522pGeILbi3wnAxntM1EWaYdcmyDUliTrjqbYzFmWgRMC2BSxCMVYmmJjKolxxEDAZvbQsud4VBGqGA9legABEwHUYuCBoK1HYudlYsOy8sVn9az7m+/Z3vMzR1ZYc7jiuAAeAYjEPwcMbT1mz6sCTj206YZQv/Dz4w07RCVHMIKqxQom04o5F4LmA6xA4NoVtSV7dUeKYNzgJJip48FkXL+zOAZ6LkMqqWRrcTBBYXKdrHdwHko54wnhvArspkEQOyk5ag5wY/DnaTKT89K1emSNJoHSjV91qxrJk/RHbDuDYAbIZH8N7OB56NoO6n4cIXDDmyGNuCbiOfMiwvcysDxkQBA78wALAkPdsfODtZwQ3bph9zbITV2+hdubHXsZ5uWA07TjuAAcAQm1+y6+23t7Xe5W75qQnqxnqff2Zxx4jOadB6wHBgbK0IhkKuA6QcQmyLoXnWch4FLmMhYHZAVYuDtDXM46HNoW45msd2LK3CJHJoU5cqUikupBNKrMFhx7kSSo94mVH9L9nWBFRi9T2h0J6Ih+3McHU3hSqrbcVwrV95HI1bN/HcM0/duA3z3Sjuy2LNfOB/m4glyHIehTZDAfnMpLsOLICAqUCo1MOqnWCvp4M75t3hujqXfyBv7x6xbfBtvnEXnmsYXNI42Xxgx/KuPzcBQgmtvlrFnXfuHrZ4PIL1i39xOvWDGD5UIi6CDBVV0kPtjroWZnc3Faw0dMOdBQBi2Rh0xLecArF9e8bxWDPFNBogHOGhiAIjABPGpSHJTdpEZRp5Us/6IWDmSmGuSAdyJoJ7GKatREPpwyWHSKXaWDXSIiPfaMDP93Yi4pfAgltTEwyjI4HmJjiKFeBSpWi1iBoBNLDkss2YNtjeHhTAweqcyC8kz6Rb1u4XNCBGyvje18x4AZeQQAHgLNPX45TThqqFe2xzb695HNrV53wmbdePMDWra4CJIRlEWQ9gmzGQj5jIZ+lKOQE8ll5y234FsqVDPwwi3UrBS48dQrgPsCZbA2t5MnpkYDDwZBuXiDmi9St4HCseivvSLqIaLxCJ/ke/PeJpn3Fk02bSoqy4dce7nusDbCyaMsCWUcgYAKVOsNUNcRUjWGqDlTqFNU6RRAQBGGIXz8nMB4OsWxx4DPnXrj2cw89Vt+cKSyuFTpOflmwcqjjFUFR0uMtl12Ghx+4na0544pP7t232579xJ0fnb/rCa/kVFDIEhSyDnIZgnxWIJ8RyHgcti0DLQGjqNVddHdYuOzcGm6928dolUPYAmYfCj0i8LQCE1LW2OThxuvmIFDaX3iQkdKEkBb8vdlVmPwncYpZGuExt4qpi5wYjk4CP/hVHvvLWeRLFJ7FQQjAmEDDF7AtDkJCtX8KzgHXcdHX24e3vXlxw+144xfaiv2fpNYt+IOrjn3Y/UjGKxLgALDmjEuxa+8BuLZ73Z/87m/R805dcuYv7/gZzbjhmY3qhJ3xKPJZIJ9lyLg8chkypkPJNmwwmfcJHklB9SCJR4siQXpoeW1EvHUxHLkySsgF4vLDR/qnUwGepJ7EbLvSDG5ilmOLfhdJuUGFsW8Zyg1hAdSGq1yxFNLl6geqazUAIES9JuD2doaMZu+fu+gC3j5r6P4wcK4TYj8I6TnecJl2vGIBDgBzZnfql9fed/dP8Ibz1hbr9co/7tm1/crRkX20mCujs8SVJgKRRoKrRFiz8lMEXsNKJ6S2RnVmc3sAyUgmjAmqEerXxeJN96FZTi0RAdXfYbj64ia5BqBhXHxp33bKxJs6G84JONGTaaP02nSMn9A4cmxJOUTdByp1gbofYF6+gN7eXj5//uDNpVLhvRsf3Vm+/LLVxxsehzRe0QA3x+vWX4z9e18oe573wd1z5j+/ZdNjK/o6d1x2YOQxDO/oRi6Tg+uo0gXQrjWhlUWghERd2BJtQUxNeaIdSJInJKi2KohDDHCb3Dsd5TSbQ5kXGtAcyDFftyzmb9Y4J0oYBaHyEEi0HVf1SnjUtTjOseS6jkmixIM8Jo4FtBcsOG6IJ7fX0D+4FIuXdN92+qmrn5w9u+/L9Xq9vHjR0PGGwyGPVw3AAaBn9nwAGKlODv+veXMvG6ThA7h7Y/GyTS/uxrzuOrraVDCDMlCLKzQ7ALHhUAKXxoXxta7cIsLohZPsvWOGdBIAFpCVEAiiwpWSrgAJU3+oI3XXSGq3TS1JkrbooZtFEQiZYaP+AyMElkpcENyUv1pgTBa61H3kA+EqwDNkXOC0lW143bqVyJSW3/am9Sf/+f6xyeF5A33HGwKHPV5VANcjVxqEYDuGQU/6mFfqvPGSi8MPidpzZzv8UXjOfmQzDZRrIe7YmMHYVAa2ZyNHZcheKxIJiaW2FkUUMErU4BdJy60joFGhSk5iioLkZ4QJ+BnGtF0ojBB7TJ9iXUlTooeQvUbjgJBsesUEgSXibBymJK0130UpX8d5p9ex8bk6phoZjIBh3uwC1q5djvPWL72rWLS+XCfzHy/XK8PLFw8c79N+RONVCXAAINYAADwvhHgewJObnwr6OtoHv2X5GxdmxAZr/0Qdz+/Ig4UeOopA0ZYAlzREheypkDIAC7ApiSgKYCRFCC2EJXFZSa1ANNbLGn4pSiL3hEPxsie9OfGdxqRTlKpIolYBGhxbi8s4IbCEzLohSkPCrVjjHTIKIRwQItBWcHBCXwMlZwq1WhZvPP90dun6pc9nreBPFi8/YzeAzeRlqTB67MarFuB6qBOwOWiMbBYivIgEov/A1Bk3P7vpltLlF+zI37eJo2gLFF2OBlPSWqW005bbsYi04BRRsi1jso4eV60+pPWUQhaikE4sVRDezBeITH4LVVTTb4+f01xb69b1HMGKhFKGzFVAJSNIBaX2plhUdj8jkKF2RA2eBMLQQiVwETIbw7tr2PBIN/709+ZV1p15+eTOEeuKNScP7nRsa/jVDmw9XvUA18PxusE4H6be7B3V8sSJa9fwM8p1+k8fHNsePvf0ls6p8oHiU7sZxqtAyRXIubKVp2sDrk3g2PEkk3OChhDgoVQqanpCqQKuhYQSMflIuQ4P6dcLg2+nLLepBLTkQ+q5YwvOBUUjoBBcAdwCuJBXoW1zCBDYVois28BE1cWL+9oxq6ez3Nu1/sBVV55oN0LynvWnnfAA0DUBCE7IKyr+95LGawbgAKA6AXARbBuDPfRzf0958V//3d80nt7wtb/Yv/OBq/7jjmeCDRvDpZYIM0JUYFMp2vIcKQGwLCIVigQgNY6RMkcjkN4X2xKQsi1pyTlRmnJAURMRAQ4iTVOmH8lSzzE1ATWBrsplUAGbctg2l9V6qVQHjk7YKFctEEg3n23J8sSMAYRQ2T0hbyOfRf2Z3d3PjuMMZ/2q027c8pu3/n3nohu9Bu+uP7rJ56uXvjastjleUwDXgzhDgMReddsL20Gp/fkJx/r8nLknWX+8oPh1v1ZbPLJzeF11cp8F1gAlHIyFcGwLWc9GLktwwoCPKRHgsecctGcIsg4Q0QZVk08oTtLcri+enCYgQ4xJqnEBNLsEDd+3mitE4FZKwIwXopir4ZHNFI8956KQlb/bswUABs+zwV0HrldArm0+a+/tvieTcTevyU5d/bP7LGY5GQydcquY3TtQPd7n61iO1yTAzTE0fx4QM4Vw38j4ez3P6xgZGfmbDRvucHfs2M7aS/k1nPNT9o2MwkID7QWClYsbmN27D3c83gPHysK1GTiXNW84AQRNAjUGrgyw6KLx0C5HQpJuR7W9BjIlRrttI6hj5lFSRVFsSyDrhijmx/Efd5cwutfH0rkMnW02+mYV0NbeCYD8hqL+cLFzwFpw4jl+W3vnXwW+Pzanpx0A8O7jfWJepvGaB3h6zOpuB4AxAO8DgI0P3gtKcPbkVP0N5anKFUT4S1yripLzCCqhi0YQoN6wwGyGBrdl1E9lwSSUhIqugElwCqoTcpHoW6+9M5yriwTKZWlJekEjk08AcMOKA44ttSGNBkPWbcC2GxA0By9bwKpVSzGru4CujtymTDZ/c8ic/wIRd529fv3xPuTHdfy3A3h6nHb6WQBw18TE+F0A7mZheEKteoCPbNvMi2T50NXvWPjxkV27Matk4f4n92B07ABml2R8JOM5sK04esiYgM8lr7dUd3JKJbe3LclPQi6AECC27FAGSD+86wg4NkMYEoRMOtctdcVwHqDRECjlKii1FTHlL4OdqyDT0YG1K8qfe+SxcNvZZ59FZ8/qpI5jbwHw8472juN9aF8R47U3qzhKY9PwCLJZt/25rbvOfvSRJ9Cet4Mx3/twzhYXlrICfsBw3/0PgwVTAAiKeQujZYHd++vIOT66ShZKBQeOTZH1CAo5giAUGBlnCEOOfNZGxqNwHaC9wNHTEWJWJ8eBqSz2j2XQVpCUqKcrg8EFqyCEg7ZiA7msv2F4p/ulQrbm9M9bBi8/cBdnjXHLnXO8D9krcvy3t+DTjSWD3QAwDuCHAPDk8zsB4FkbfLZrg9fqAZ555jlMTfpgHMhlHewerwfnrj/9UzwoX1LK8qC95IIxjoxH0d0mEIQcW15k8EOgq81BxpU+7PYCx5xZcLo73R+NPfLopzgKjm0TNAIC1ytidv8KCLjIeIx6Dt+7ohPbrMyrRw9yPMf/WPCjOL53+z0ghMzev3dPW94LREfJRSPgyLgEszokwDcNcwQh0NPhwHMJfB9oK3D0zSJk1qzuCSHE3u7+c4/3X3nNjP8PfwjvSpCxxNAAAAAldEVYdGRhdGU6Y3JlYXRlADIwMjAtMTEtMDdUMTY6NTQ6MDcrMDA6MDDDESmEAAAAJXRFWHRkYXRlOm1vZGlmeQAyMDIwLTExLTA3VDE2OjU0OjA3KzAwOjAwskyROAAAADl0RVh0U29mdHdhcmUAbWF0cGxvdGxpYiB2ZXJzaW9uIDIuMi41LCBodHRwOi8vbWF0cGxvdGxpYi5vcmcvSM8oowAAAABJRU5ErkJggg==', 'weight': 2}
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mf_hecke_traces • Show schema
Hide schema
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id: 146738000
{'hecke_orbit_code': 18014398543036586, 'n': 1, 'trace_an': 1}
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id: 146738001
{'hecke_orbit_code': 18014398543036586, 'n': 2, 'trace_an': 1}
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id: 146738002
{'hecke_orbit_code': 18014398543036586, 'n': 3, 'trace_an': 1}
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id: 146738003
{'hecke_orbit_code': 18014398543036586, 'n': 4, 'trace_an': 1}
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id: 146738004
{'hecke_orbit_code': 18014398543036586, 'n': 5, 'trace_an': -1}
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id: 146738005
{'hecke_orbit_code': 18014398543036586, 'n': 6, 'trace_an': 1}
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id: 146738006
{'hecke_orbit_code': 18014398543036586, 'n': 7, 'trace_an': 2}
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id: 146738007
{'hecke_orbit_code': 18014398543036586, 'n': 8, 'trace_an': 1}
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id: 146738008
{'hecke_orbit_code': 18014398543036586, 'n': 9, 'trace_an': -2}
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{'hecke_orbit_code': 18014398543036586, 'n': 986, 'trace_an': 3}
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id: 146738986
{'hecke_orbit_code': 18014398543036586, 'n': 987, 'trace_an': -6}
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id: 146738987
{'hecke_orbit_code': 18014398543036586, 'n': 988, 'trace_an': 1}
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id: 146738988
{'hecke_orbit_code': 18014398543036586, 'n': 989, 'trace_an': 60}
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id: 146738989
{'hecke_orbit_code': 18014398543036586, 'n': 990, 'trace_an': 0}
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id: 146738990
{'hecke_orbit_code': 18014398543036586, 'n': 991, 'trace_an': 29}
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id: 146738991
{'hecke_orbit_code': 18014398543036586, 'n': 992, 'trace_an': 5}
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id: 146738992
{'hecke_orbit_code': 18014398543036586, 'n': 993, 'trace_an': -31}
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id: 146738993
{'hecke_orbit_code': 18014398543036586, 'n': 994, 'trace_an': 18}
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id: 146738994
{'hecke_orbit_code': 18014398543036586, 'n': 995, 'trace_an': -11}
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id: 146738995
{'hecke_orbit_code': 18014398543036586, 'n': 996, 'trace_an': -12}
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id: 146738996
{'hecke_orbit_code': 18014398543036586, 'n': 997, 'trace_an': -46}
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id: 146738997
{'hecke_orbit_code': 18014398543036586, 'n': 998, 'trace_an': -22}
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id: 146738998
{'hecke_orbit_code': 18014398543036586, 'n': 999, 'trace_an': -40}
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id: 146738999
{'hecke_orbit_code': 18014398543036586, 'n': 1000, 'trace_an': -1}