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mf_newforms • Show schema
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{'Nk2': 2280, 'analytic_conductor': 4.551472915212982, 'analytic_rank': 0, 'analytic_rank_proved': True, 'char_conductor': 19, 'char_degree': 2, 'char_is_minimal': True, 'char_is_real': False, 'char_orbit_index': 9, 'char_orbit_label': 'i', 'char_order': 3, 'char_parity': 1, 'char_values': [570, 3, [191, 457, 211], [3, 3, 1]], 'cm_discs': [], 'conrey_index': 121, 'conrey_indexes': [121, 391], 'dim': 2, 'field_disc': -3, 'field_disc_factorization': [[-1, 1], [3, 1]], 'field_poly': [1, -1, 1], 'field_poly_is_cyclotomic': True, 'field_poly_is_real_cyclotomic': False, 'field_poly_root_of_unity': 6, 'has_non_self_twist': 1, 'hecke_cutters': [[7, [1, 1]], [11, [3, 1]]], 'hecke_orbit': 1, 'hecke_orbit_code': 549789368890, 'hecke_ring_generator_nbound': 2, 'hecke_ring_index': 1, 'hecke_ring_index_factorization': [], 'hecke_ring_index_proved': True, 'inner_twist_count': 2, 'inner_twists': [[1, 1, 1, 1, 1, 1, 1], [1, 1, 19, 3, 1, 3, 0]], 'is_cm': False, 'is_polredabs': True, 'is_rm': False, 'is_self_dual': False, 'is_self_twist': False, 'is_twist_minimal': True, 'label': '570.2.i.a', 'level': 570, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 5, 19], 'level_radical': 570, 'minimal_twist': '570.2.i.a', 'nf_label': '2.0.3.1', 'prim_orbit_index': 3, 'qexp_display': 'q+(-1+\\zeta_{6})q^{2}+(-1+\\zeta_{6})q^{3}-\\zeta_{6}q^{4}+\\cdots', 'related_objects': [], 'relative_dim': 1, 'rm_discs': [], 'sato_tate_group': '1.2.3.c3', 'self_twist_discs': [], 'self_twist_type': 0, 'space_label': '570.2.i', 'trace_display': [-1, -1, 1, -2], 'trace_hash': 299028360242493663, 'trace_moments': [{'__RealLiteral__': 0, 'data': '0.032', 'prec': 17}, {'__RealLiteral__': 0, 'data': '1.975', 'prec': 17}, {'__RealLiteral__': 0, 'data': '0.024', 'prec': 17}, {'__RealLiteral__': 0, 'data': '12.016', 'prec': 20}, {'__RealLiteral__': 0, 'data': '0.000', 'prec': 17}, {'__RealLiteral__': 0, 'data': '113.793', 'prec': 24}], 'trace_zratio': {'__RealLiteral__': 0, 'data': '0.016', 'prec': 17}, 'traces': [2, -1, -1, -1, 1, -1, -2, 2, -1, 1, -6, 2, -2, 1, 1, -1, 6, 2, -7, -2, 1, 3, -9, -1, -1, 4, 2, 1, 0, -2, -8, -1, 3, 6, -1, -1, 10, -1, 4, 1, 3, 1, 10, 3, -2, 18, 0, -1, -12, 2, 6, -2, -3, -1, -3, -2, -1, 0, 12, 1, 10, 4, 1, 2, -4, 3, 10, -12, 18, -1, 0, -1, 4, -5, 2, 8, 6, -2, -14, 1, -1, 3, -36, -2, -6, 10, 0, -6, -15, 1, 2, -9, 4, 0, 1, 2, -8, 6, 3, -1, -6, -12, -2, -2, -1, 6, 12, -1, -2, -3, -5, 1, -12, 8, -18, 0, -2, 12, -6, 1, -4, -20, 3, 4, -2, -2, -11, -1, 10, 2, -9, -6, 7, -20, 1, 6, 12, -9, 4, 2, 0, 0, 6, 2, 0, 4, 6, -5, -18, -1, -20, -7, -12, -3, -4, -2, 13, -14, 6, -2, 9, -1, -44, -6, -3, 18, 21, 1, 9, 12, 8, -20, 21, 0, 1, 3, 12, 30, 30, 1, 16, -4, -20, -9, 5, 4, -18, 0, -2, -8, 12, -1, 10, -8, 2, 6, -6, -6, 10, -1, -20, 12, 0, 6, -3, 1, -9, 4, 21, 2, 25, -3, 0, -6, -10, 2, 8, -2, 4, 6, -24, -5, 1, 1, -1, 6, 24, -7, -20, 9, -3, 0, -6, -2, 0, -24, -14, -6, 24, -2, 10, 2, -1, 10, -6, -6, 16, 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'weight_parity': 1}
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mf_hecke_nf • Show schema
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{'an': [[1, 0], [-1, 1], [-1, 1], [0, -1], [1, -1], [0, -1], [-1, 0], [1, 0], [0, -1], [0, 1], [-3, 0], [1, 0], [0, -2], [1, -1], [0, 1], [-1, 1], [6, -6], [1, 0], [-5, 3], [-1, 0], [1, -1], [3, -3], [0, -9], [-1, 1], [0, -1], [2, 0], [1, 0], [0, 1], [0, 0], [-1, 0], [-4, 0], [0, -1], [3, -3], [0, 6], [-1, 1], [-1, 1], [5, 0], [2, -5], [2, 0], [1, -1], [3, -3], [0, 1], [10, -10], [0, 3], [-1, 0], [9, 0], [0, 0], [0, -1], [-6, 0], [1, 0], [0, 6], [-2, 2], [0, -3], [-1, 1], [-3, 3], [-1, 0], [2, -5], [0, 0], [12, -12], [1, -1], [0, 10], [4, -4], [0, 1], [1, 0], [-2, 0], [0, 3], [0, 10], [-6, 0], [9, 0], [0, -1], [0, 0], [0, -1], [4, -4], [-5, 5], [1, 0], [3, 2], [3, 0], [-2, 2], [-14, 14], [0, 1], [-1, 1], [0, 3], [-18, 0], [-1, 0], [0, -6], [0, 10], [0, 0], [-3, 0], [0, -15], [1, -1], [0, 2], [-9, 9], [4, -4], [0, 0], [-2, 5], [1, 0], [-8, 8], [6, -6], [0, 3], [-1, 1]], 'ap': [[-1, 1], [-1, 1], [1, -1], [-1, 0], [-3, 0], [0, -2], [6, -6], [-5, 3], [0, -9], [0, 0], [-4, 0], [5, 0], [3, -3], [10, -10], [0, 0], [0, -3], [12, -12], [0, 10], [0, 10], [0, 0], [4, -4], [-14, 14], [-18, 0], [0, -15], [-8, 8], [0, -6], [-1, 0], [6, 0], [-2, 2], [-6, 0], [0, -11], [-9, 9], [0, 12], [0, 4], [-18, 18], [-10, 0], [13, -13], [-22, 0], [0, 21], [21, -21], [15, 0], [0, 16], [6, 0], [10, -10], [-3, 0], [0, 10], [25, -25], [1, -1], [12, 0], [-10, 0], [-6, 6], [12, 0], [0, 10], [0, 12], [0, 6], [-15, 15], [30, -30], [-2, 2], [-10, 0], [0, -15], [22, -22], [9, 0], [16, -16], [0, 0], [0, -8], [0, -15], [5, 0], [22, -22], [30, -30], [2, 0], [-6, 0], [12, -12], [0, -8], [23, 0], [-16, 0], [-24, 24], [0, 0], [-29, 29], [18, -18], [0, -5], [21, 0], [-26, 26], [0, -30], [0, 16], [-14, 14], [0, 18], [3, 0], [38, 0], [-30, 30], [11, 0], [0, 0], [0, -12], [11, 0], [-3, 3], [25, -25], [0, -39], [0, 18], [-42, 0], [0, 16], [0, 4], [0, -26], [0, -33], [12, 0], [-45, 0], [44, 0], [2, 0], [12, -12], [0, 12], [0, 30], [17, 0], [-49, 0], [7, -7], [0, -24], [-19, 0], [0, -32], [6, -6], [34, -34], [-39, 0], [-15, 0], [0, 27], [0, 4], [32, 0], [33, 0], [30, 0], [-1, 0], [42, -42], [0, -14], [-36, 36], [40, -40], [41, 0], [49, -49], [39, -39], [0, -8], [7, -7], [15, 0], [0, -2], [0, 21], [32, 0], [-33, 0], [-30, 0], [0, 43], [0, -30], [0, -41], [0, -48], [8, 0], [30, -30], [-38, 38], [-24, 24], [0, -17], [-39, 0], [-35, 35], [39, 0], [0, -26], [0, -36], [10, -10], [30, 0], [8, 0], [-27, 27], [0, 4], [0, 24], [-18, 18], [0, 0], [-44, 44], [-12, 12], [-24, 0], [-9, 9], [52, -52], [0, 49]], 'char_orbit_index': 9, 'field_poly': [1, -1, 1], 'hecke_orbit_code': 549789368890, 'hecke_ring_character_values': [[191, [1, 0]], [457, [1, 0]], [211, [0, -1]]], 'hecke_ring_cyclotomic_generator': 0, 'hecke_ring_power_basis': True, 'hecke_ring_rank': 2, 'label': '570.2.i.a', 'level': 570, 'maxp': 997, 'weight': 2}
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mf_newspaces • Show schema
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{'Nk2': 2280, 'analytic_conductor': 4.551472915212982, 'char_conductor': 19, 'char_degree': 2, 'char_is_real': False, 'char_orbit_index': 9, 'char_orbit_label': 'i', 'char_order': 3, 'char_parity': 1, 'char_values': [570, 3, [191, 457, 211], [3, 3, 1]], 'conrey_index': 121, 'cusp_dim': 224, 'dim': 32, 'eis_dim': 32, 'eis_new_dim': 0, 'hecke_cutter_primes': [7, 11], 'hecke_orbit_code': 549789368890, 'hecke_orbit_dims': [2, 2, 2, 2, 2, 4, 4, 4, 4, 6], 'label': '570.2.i', 'level': 570, 'level_is_prime': False, 'level_is_prime_power': False, 'level_is_square': False, 'level_is_squarefree': True, 'level_primes': [2, 3, 5, 19], 'level_radical': 570, 'mf_dim': 256, 'mf_new_dim': 32, 'num_forms': 10, 'prim_orbit_index': 3, 'relative_dim': 16, 'sturm_bound': 240, 'trace_bound': 11, 'trace_display': [0, -4, 0, -8], 'traces': [32, 0, -4, -16, 0, 0, -8, 0, -16, -4, -8, 8, -4, -12, 0, -16, 16, 0, -4, 0, 4, 0, -8, 0, -16, 0, 8, 4, -8, 0, 24, 0, -8, 8, 4, -16, 8, 0, -24, -4, 12, 8, 12, 4, 0, -24, 16, 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24, 8, -76, 8, -16, 164, 176, 4, -60, -8, 20, 40, -32, -64, 44, -72, -40, 8], 'weight': 2, 'weight_parity': 1}
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mf_twists_nf • Show schema
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id: 389193
{'conductor': 1, 'degree': 1, 'multiplicity': 1, 'order': 1, 'parity': 1, 'self_twist_disc': 1, 'source_char_orbit': 9, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '570.2.i.a', 'source_level': 570, 'target_char_orbit': 9, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '570.2.i.a', 'target_level': 570, 'twist_class_label': '570.2.i.a', 'twist_class_level': 570, 'twisting_char_label': '1.a', 'twisting_char_orbit': 1, 'weight': 2}
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id: 389194
{'conductor': 19, 'degree': 2, 'multiplicity': 1, 'order': 3, 'parity': 1, 'self_twist_disc': 0, 'source_char_orbit': 9, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '570.2.i.a', 'source_level': 570, 'target_char_orbit': 9, 'target_dim': 2, 'target_hecke_orbit': 1, 'target_is_minimal': True, 'target_label': '570.2.i.a', 'target_level': 570, 'twist_class_label': '570.2.i.a', 'twist_class_level': 570, 'twisting_char_label': '19.c', 'twisting_char_orbit': 3, 'weight': 2}
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id: 389195
{'conductor': 3, 'degree': 1, 'multiplicity': 1, 'order': 2, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 9, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '570.2.i.a', 'source_level': 570, 'target_char_orbit': 12, 'target_dim': 2, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '1710.2.l.g', 'target_level': 1710, 'twist_class_label': '570.2.i.a', 'twist_class_level': 570, 'twisting_char_label': '3.b', 'twisting_char_orbit': 2, 'weight': 2}
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id: 389196
{'conductor': 57, 'degree': 2, 'multiplicity': 1, 'order': 6, 'parity': -1, 'self_twist_disc': 0, 'source_char_orbit': 9, 'source_dim': 2, 'source_hecke_orbit': 1, 'source_is_minimal': True, 'source_label': '570.2.i.a', 'source_level': 570, 'target_char_orbit': 12, 'target_dim': 2, 'target_hecke_orbit': 7, 'target_is_minimal': False, 'target_label': '1710.2.l.g', 'target_level': 1710, 'twist_class_label': '570.2.i.a', 'twist_class_level': 570, 'twisting_char_label': '57.h', 'twisting_char_orbit': 8, 'weight': 2}
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mf_hecke_charpolys • Show schema
Hide schema
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id: 1059800
{'charpoly_factorization': [[[1, 1, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 2}
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id: 1059801
{'charpoly_factorization': [[[1, 1, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 3}
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id: 1059802
{'charpoly_factorization': [[[1, -1, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 5}
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id: 1059803
{'charpoly_factorization': [[[1, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 7}
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id: 1059804
{'charpoly_factorization': [[[3, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 11}
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id: 1059805
{'charpoly_factorization': [[[4, 2, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 13}
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id: 1059806
{'charpoly_factorization': [[[36, -6, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 17}
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id: 1059807
{'charpoly_factorization': [[[19, 7, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 19}
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id: 1059808
{'charpoly_factorization': [[[81, 9, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 23}
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id: 1059809
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 29}
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id: 1059810
{'charpoly_factorization': [[[4, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 31}
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id: 1059811
{'charpoly_factorization': [[[-5, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 37}
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id: 1059812
{'charpoly_factorization': [[[9, -3, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 41}
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id: 1059813
{'charpoly_factorization': [[[100, -10, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 43}
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id: 1059814
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 47}
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id: 1059815
{'charpoly_factorization': [[[9, 3, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 53}
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id: 1059816
{'charpoly_factorization': [[[144, -12, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 59}
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id: 1059817
{'charpoly_factorization': [[[100, -10, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 61}
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id: 1059818
{'charpoly_factorization': [[[100, -10, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 67}
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id: 1059819
{'charpoly_factorization': [[[0, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 71}
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id: 1059820
{'charpoly_factorization': [[[16, -4, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 73}
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id: 1059821
{'charpoly_factorization': [[[196, 14, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 79}
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id: 1059822
{'charpoly_factorization': [[[18, 1], 2]], 'hecke_orbit_code': 549789368890, 'p': 83}
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id: 1059823
{'charpoly_factorization': [[[225, 15, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 89}
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id: 1059824
{'charpoly_factorization': [[[64, 8, 1], 1]], 'hecke_orbit_code': 549789368890, 'p': 97}
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mf_newform_portraits • Show schema
Hide schema
{'char_orbit_index': 9, 'hecke_orbit': 1, 'label': '570.2.i.a', 'level': 570, 'portrait': 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', 'weight': 2}
-
mf_hecke_traces • Show schema
Hide schema
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id: 38099000
{'hecke_orbit_code': 549789368890, 'n': 1, 'trace_an': 2}
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id: 38099001
{'hecke_orbit_code': 549789368890, 'n': 2, 'trace_an': -1}
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id: 38099002
{'hecke_orbit_code': 549789368890, 'n': 3, 'trace_an': -1}
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id: 38099003
{'hecke_orbit_code': 549789368890, 'n': 4, 'trace_an': -1}
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id: 38099004
{'hecke_orbit_code': 549789368890, 'n': 5, 'trace_an': 1}
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id: 38099005
{'hecke_orbit_code': 549789368890, 'n': 6, 'trace_an': -1}
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id: 38099006
{'hecke_orbit_code': 549789368890, 'n': 7, 'trace_an': -2}
-
id: 38099007
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id: 38099023
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id: 38099030
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id: 38099032
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id: 38099049
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id: 38099050
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id: 38099065
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id: 38099084
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id: 38099085
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id: 38099089
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id: 38099090
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id: 38099091
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id: 38099092
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id: 38099094
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id: 38099095
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id: 38099096
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id: 38099097
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id: 38099099
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id: 38099100
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id: 38099101
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id: 38099102
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id: 38099103
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id: 38099104
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id: 38099105
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id: 38099106
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id: 38099107
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id: 38099108
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id: 38099109
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id: 38099110
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id: 38099111
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id: 38099112
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id: 38099113
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id: 38099114
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id: 38099115
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id: 38099116
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id: 38099117
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id: 38099118
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id: 38099119
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id: 38099120
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id: 38099121
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id: 38099122
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id: 38099123
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id: 38099124
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id: 38099125
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id: 38099126
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id: 38099127
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id: 38099128
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id: 38099129
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id: 38099130
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id: 38099131
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id: 38099132
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id: 38099133
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id: 38099134
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id: 38099135
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id: 38099136
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id: 38099137
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id: 38099138
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id: 38099139
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id: 38099140
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id: 38099141
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id: 38099142
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id: 38099143
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id: 38099144
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id: 38099145
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id: 38099146
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id: 38099147
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id: 38099148
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id: 38099149
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id: 38099150
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id: 38099151
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id: 38099152
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id: 38099153
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id: 38099154
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id: 38099155
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id: 38099156
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id: 38099157
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id: 38099158
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id: 38099159
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id: 38099160
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id: 38099161
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id: 38099162
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id: 38099164
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id: 38099165
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id: 38099166
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id: 38099167
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id: 38099172
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id: 38099173
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id: 38099176
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id: 38099179
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id: 38099180
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id: 38099181
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id: 38099189
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id: 38099190
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id: 38099194
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id: 38099200
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id: 38099201
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id: 38099202
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id: 38099203
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id: 38099210
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id: 38099211
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id: 38099212
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id: 38099213
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id: 38099840
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id: 38099844
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id: 38099848
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id: 38099849
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id: 38099867
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id: 38099868
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id: 38099870
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id: 38099872
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id: 38099874
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id: 38099875
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id: 38099876
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id: 38099877
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id: 38099878
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id: 38099879
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id: 38099880
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id: 38099881
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id: 38099882
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id: 38099883
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id: 38099884
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id: 38099885
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id: 38099886
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id: 38099887
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id: 38099888
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id: 38099889
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id: 38099890
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id: 38099891
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id: 38099892
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id: 38099893
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id: 38099894
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id: 38099895
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id: 38099896
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id: 38099897
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id: 38099898
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id: 38099899
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id: 38099900
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id: 38099901
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id: 38099902
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id: 38099903
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id: 38099904
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id: 38099905
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id: 38099906
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id: 38099907
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id: 38099908
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id: 38099909
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id: 38099910
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id: 38099911
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id: 38099912
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id: 38099913
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id: 38099914
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id: 38099915
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id: 38099916
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id: 38099917
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id: 38099918
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id: 38099919
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id: 38099920
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id: 38099921
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id: 38099922
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id: 38099923
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id: 38099924
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id: 38099925
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id: 38099926
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id: 38099927
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id: 38099928
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id: 38099929
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id: 38099930
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id: 38099931
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id: 38099932
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id: 38099933
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id: 38099934
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id: 38099935
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id: 38099936
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id: 38099937
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id: 38099938
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id: 38099939
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id: 38099940
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id: 38099941
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id: 38099942
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id: 38099943
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id: 38099944
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id: 38099945
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id: 38099946
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id: 38099947
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id: 38099948
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id: 38099949
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id: 38099950
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id: 38099951
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id: 38099952
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id: 38099953
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id: 38099954
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id: 38099955
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id: 38099956
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id: 38099957
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id: 38099958
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id: 38099959
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id: 38099960
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id: 38099961
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id: 38099962
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id: 38099963
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id: 38099964
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id: 38099965
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id: 38099966
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id: 38099967
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id: 38099968
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id: 38099969
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id: 38099970
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id: 38099971
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id: 38099972
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id: 38099973
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id: 38099974
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id: 38099975
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id: 38099976
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id: 38099977
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id: 38099978
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id: 38099979
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id: 38099980
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id: 38099981
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id: 38099982
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id: 38099983
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id: 38099984
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id: 38099985
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id: 38099986
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id: 38099988
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id: 38099989
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id: 38099990
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id: 38099991
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id: 38099992
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id: 38099993
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id: 38099994
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id: 38099995
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id: 38099996
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id: 38099997
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id: 38099998
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id: 38099999
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