Коробочка с картой S
Набор карт
- Цена
- 1 / 90,000,000
- В ячейке
- 1,000
- ID
- 42202
Позволяет получить одну карту категории B-S.
Поглощение приносит 7 ед. опыта.
Нажмите ПКМ, чтобы открыть.
Поглощение приносит 7 ед. опыта.
Нажмите ПКМ, чтобы открыть.
Награда за задание 65
Изготавливается по рецептам 19 рецептов
Карты Серебряной цитадели, 4 ур
at Командир армии сопротивления Мир людей 379 466 (30)
Карты Серебряной цитадели, 4 ур
at Командир армии сопротивления Мир людей 379 466 (30)
Свиток карты разрушения B-S
at Командир армии сопротивления Мир людей 379 466 (30)
Свиток карты разрушения B-S
at Командир армии сопротивления Мир людей 379 466 (30)
Свиток карты разрушения B-S
at Командир армии сопротивления Мир людей 379 466 (30)
Свиток карты разрушения B-S
at Командир армии сопротивления Мир людей 379 466 (30)
Весенняя метка на SB
at Распорядитель ярмарки Центральные земли 2 точек Распорядитель ярмарки Центральные земли 528 681 (22)
Плод счастья на SB
at Распорядитель ярмарки Центральные земли 2 точек Распорядитель ярмарки Центральные земли 528 681 (22)
День труда 2016: Коробочка с ка
at Госпожа Фло Царство приключений 351 545 (3) Хозяин Царства приключений Джо Царство приключений 349 545 (3) Посланница Дженна
День лета_Коробочка с картой S
at Хозяин Царства приключений Джо Царство приключений 349 545 (3) Посланница Дженна
Получение маг. карты кат. S
at Хозяин Царства приключений Джо Царство приключений 349 545 (3) Посланница Дженна
ГМ США_Улучшение 16 предм. 01
at Торговец праздника Центральные земли 579 756 (28)
Все поля 396 заполнено из 522
Значения из elements.data (POKER_DICE_ESSENCE); нулевые и пустые поля скрыты.
| ID | 42202 |
|---|---|
| Name | Коробочка с картой S |
| file_icon | 卡牌宝箱SS.dds |
| swallow_exp | 7 |
| list_1_id | |
| list_1_probability | 0.000385 |
| list_2_id | |
| list_2_probability | 0.000385 |
| list_3_id | |
| list_3_probability | 0.000385 |
| list_4_id | |
| list_4_probability | 0.000385 |
| list_5_id | |
| list_5_probability | 0.000385 |
| list_6_id | |
| list_6_probability | 0.000385 |
| list_7_id | |
| list_7_probability | 0.000385 |
| list_8_id | |
| list_8_probability | 0.000385 |
| list_9_id | |
| list_9_probability | 0.000385 |
| list_10_id | |
| list_10_probability | 0.000385 |
| list_11_id | |
| list_11_probability | 0.000385 |
| list_12_id | |
| list_12_probability | 0.000385 |
| list_13_id | |
| list_13_probability | 0.000385 |
| list_14_id | |
| list_14_probability | 0.000385 |
| list_15_id | |
| list_15_probability | 0.000385 |
| list_16_id | |
| list_16_probability | 0.000385 |
| list_17_id | |
| list_17_probability | 0.000385 |
| list_18_id | |
| list_18_probability | 0.000385 |
| list_19_id | |
| list_19_probability | 0.000385 |
| list_20_id | |
| list_20_probability | 0.000385 |
| list_21_id | |
| list_21_probability | 0.000385 |
| list_22_id | |
| list_22_probability | 0.000385 |
| list_23_id | |
| list_23_probability | 0.000385 |
| list_24_id | |
| list_24_probability | 0.000385 |
| list_25_id | |
| list_25_probability | 0.000385 |
| list_26_id | |
| list_26_probability | 0.000385 |
| list_27_id | |
| list_27_probability | 0.000385 |
| list_28_id | |
| list_28_probability | 0.000385 |
| list_29_id | |
| list_29_probability | 0.000385 |
| list_30_id | |
| list_30_probability | 0.000385 |
| list_31_id | |
| list_31_probability | 0.000385 |
| list_32_id | |
| list_32_probability | 0.000385 |
| list_33_id | |
| list_33_probability | 0.000385 |
| list_34_id | |
| list_34_probability | 0.000385 |
| list_35_id | |
| list_35_probability | 0.000385 |
| list_36_id | |
| list_36_probability | 0.000385 |
| list_37_id | |
| list_37_probability | 0.000385 |
| list_38_id | |
| list_38_probability | 0.000385 |
| list_39_id | |
| list_39_probability | 0.000385 |
| list_40_id | |
| list_40_probability | 0.000385 |
| list_41_id | |
| list_41_probability | 0.000385 |
| list_42_id | |
| list_42_probability | 0.000385 |
| list_43_id | |
| list_43_probability | 0.000385 |
| list_44_id | |
| list_44_probability | 0.000385 |
| list_45_id | |
| list_45_probability | 0.000385 |
| list_46_id | |
| list_46_probability | 0.000385 |
| list_47_id | |
| list_47_probability | 0.000385 |
| list_48_id | |
| list_48_probability | 0.000385 |
| list_49_id | |
| list_49_probability | 0.000385 |
| list_50_id | |
| list_50_probability | 0.000385 |
| list_51_id | |
| list_51_probability | 0.000385 |
| list_52_id | |
| list_52_probability | 0.000385 |
| list_53_id | |
| list_53_probability | 0.000857 |
| list_54_id | |
| list_54_probability | 0.000857 |
| list_55_id | |
| list_55_probability | 0.000857 |
| list_56_id | |
| list_56_probability | 0.000857 |
| list_57_id | |
| list_57_probability | 0.000857 |
| list_58_id | |
| list_58_probability | 0.000857 |
| list_59_id | |
| list_59_probability | 0.000857 |
| list_60_id | |
| list_60_probability | 0.000857 |
| list_61_id | |
| list_61_probability | 0.000857 |
| list_62_id | |
| list_62_probability | 0.000857 |
| list_63_id | |
| list_63_probability | 0.000857 |
| list_64_id | |
| list_64_probability | 0.000857 |
| list_65_id | |
| list_65_probability | 0.000857 |
| list_66_id | |
| list_66_probability | 0.000857 |
| list_67_id | |
| list_67_probability | 0.000857 |
| list_68_id | |
| list_68_probability | 0.000857 |
| list_69_id | |
| list_69_probability | 0.000857 |
| list_70_id | |
| list_70_probability | 0.000857 |
| list_71_id | |
| list_71_probability | 0.000857 |
| list_72_id | |
| list_72_probability | 0.000857 |
| list_73_id | |
| list_73_probability | 0.000857 |
| list_74_id | |
| list_74_probability | 0.000857 |
| list_75_id | |
| list_75_probability | 0.000857 |
| list_76_id | |
| list_76_probability | 0.000857 |
| list_77_id | |
| list_77_probability | 0.000857 |
| list_78_id | |
| list_78_probability | 0.000857 |
| list_79_id | |
| list_79_probability | 0.000857 |
| list_80_id | |
| list_80_probability | 0.000857 |
| list_81_id | |
| list_81_probability | 0.000857 |
| list_82_id | |
| list_82_probability | 0.000857 |
| list_83_id | |
| list_83_probability | 0.000857 |
| list_84_id | |
| list_84_probability | 0.000857 |
| list_85_id | |
| list_85_probability | 0.000857 |
| list_86_id | |
| list_86_probability | 0.000857 |
| list_87_id | |
| list_87_probability | 0.000857 |
| list_88_id | |
| list_88_probability | 0.000857 |
| list_89_id | |
| list_89_probability | 0.000857 |
| list_90_id | |
| list_90_probability | 0.000857 |
| list_91_id | |
| list_91_probability | 0.000857 |
| list_92_id | |
| list_92_probability | 0.000857 |
| list_93_id | |
| list_93_probability | 0.000857 |
| list_94_id | |
| list_94_probability | 0.000857 |
| list_95_id | |
| list_95_probability | 0.000857 |
| list_96_id | |
| list_96_probability | 0.000857 |
| list_97_id | |
| list_97_probability | 0.000857 |
| list_98_id | |
| list_98_probability | 0.000857 |
| list_99_id | |
| list_99_probability | 0.000857 |
| list_100_id | |
| list_100_probability | 0.000857 |
| list_101_id | |
| list_101_probability | 0.000857 |
| list_102_id | |
| list_102_probability | 0.000857 |
| list_103_id | |
| list_103_probability | 0.000857 |
| list_104_id | |
| list_104_probability | 0.000857 |
| list_105_id | |
| list_105_probability | 0.000857 |
| list_106_id | |
| list_106_probability | 0.000857 |
| list_107_id | |
| list_107_probability | 0.000857 |
| list_108_id | |
| list_108_probability | 0.000857 |
| list_109_id | |
| list_109_probability | 0.000857 |
| list_110_id | |
| list_110_probability | 0.000857 |
| list_111_id | |
| list_111_probability | 0.000857 |
| list_112_id | |
| list_112_probability | 0.000857 |
| list_113_id | |
| list_113_probability | 0.000857 |
| list_114_id | |
| list_114_probability | 0.000857 |
| list_115_id | |
| list_115_probability | 0.000857 |
| list_116_id | |
| list_116_probability | 0.000857 |
| list_117_id | |
| list_117_probability | 0.000857 |
| list_118_id | |
| list_118_probability | 0.000857 |
| list_119_id | |
| list_119_probability | 0.000857 |
| list_120_id | |
| list_120_probability | 0.000857 |
| list_121_id | |
| list_121_probability | 0.000857 |
| list_122_id | |
| list_122_probability | 0.000857 |
| list_123_id | |
| list_123_probability | 0.012779 |
| list_124_id | |
| list_124_probability | 0.012778 |
| list_125_id | |
| list_125_probability | 0.012778 |
| list_126_id | |
| list_126_probability | 0.012778 |
| list_127_id | |
| list_127_probability | 0.012778 |
| list_128_id | |
| list_128_probability | 0.012778 |
| list_129_id | |
| list_129_probability | 0.012778 |
| list_130_id | |
| list_130_probability | 0.012778 |
| list_131_id | |
| list_131_probability | 0.012778 |
| list_132_id | |
| list_132_probability | 0.012778 |
| list_133_id | |
| list_133_probability | 0.012778 |
| list_134_id | |
| list_134_probability | 0.012778 |
| list_135_id | |
| list_135_probability | 0.012778 |
| list_136_id | |
| list_136_probability | 0.012778 |
| list_137_id | |
| list_137_probability | 0.012778 |
| list_138_id | |
| list_138_probability | 0.012778 |
| list_139_id | |
| list_139_probability | 0.012778 |
| list_140_id | |
| list_140_probability | 0.012778 |
| list_141_id | |
| list_141_probability | 0.012778 |
| list_142_id | |
| list_142_probability | 0.012778 |
| list_143_id | |
| list_143_probability | 0.012778 |
| list_144_id | |
| list_144_probability | 0.012778 |
| list_145_id | |
| list_145_probability | 0.012778 |
| list_146_id | |
| list_146_probability | 0.012778 |
| list_147_id | |
| list_147_probability | 0.012778 |
| list_148_id | |
| list_148_probability | 0.012778 |
| list_149_id | |
| list_149_probability | 0.012778 |
| list_150_id | |
| list_150_probability | 0.012778 |
| list_151_id | |
| list_151_probability | 0.012778 |
| list_152_id | |
| list_152_probability | 0.012778 |
| list_153_id | |
| list_153_probability | 0.012778 |
| list_154_id | |
| list_154_probability | 0.012778 |
| list_155_id | |
| list_155_probability | 0.012778 |
| list_156_id | |
| list_156_probability | 0.012778 |
| list_157_id | |
| list_157_probability | 0.012778 |
| list_158_id | |
| list_158_probability | 0.012778 |
| list_159_id | |
| list_159_probability | 0.012778 |
| list_160_id | |
| list_160_probability | 0.012778 |
| list_161_id | |
| list_161_probability | 0.012778 |
| list_162_id | |
| list_162_probability | 0.012778 |
| list_163_id | |
| list_163_probability | 0.012778 |
| list_164_id | |
| list_164_probability | 0.012778 |
| list_165_id | |
| list_165_probability | 0.012778 |
| list_166_id | |
| list_166_probability | 0.012778 |
| list_167_id | |
| list_167_probability | 0.012778 |
| list_168_id | |
| list_168_probability | 0.012778 |
| list_169_id | |
| list_169_probability | 0.012778 |
| list_170_id | |
| list_170_probability | 0.012778 |
| list_171_id | |
| list_171_probability | 0.012778 |
| list_172_id | |
| list_172_probability | 0.012778 |
| list_173_id | |
| list_173_probability | 0.012778 |
| list_174_id | |
| list_174_probability | 0.012778 |
| list_175_id | |
| list_175_probability | 0.012778 |
| list_176_id | |
| list_176_probability | 0.012778 |
| list_177_id | |
| list_177_probability | 0.012778 |
| list_178_id | |
| list_178_probability | 0.012778 |
| list_179_id | |
| list_179_probability | 0.012778 |
| list_180_id | |
| list_180_probability | 0.012778 |
| list_181_id | |
| list_181_probability | 0.012778 |
| list_182_id | |
| list_182_probability | 0.012778 |
| list_183_id | |
| list_183_probability | 0.012778 |
| list_184_id | |
| list_184_probability | 0.012778 |
| list_185_id | |
| list_185_probability | 0.012778 |
| list_186_id | |
| list_186_probability | 0.012778 |
| list_187_id | |
| list_187_probability | 0.012778 |
| list_188_id | |
| list_188_probability | 0.012778 |
| list_189_id | |
| list_189_probability | 0.012778 |
| list_190_id | |
| list_190_probability | 0.012778 |
| list_191_id | |
| list_191_probability | 0.012778 |
| list_192_id | |
| list_192_probability | 0.012778 |
| list_193_id | |
| list_193_probability | 0.012778 |
| list_194_id | |
| list_194_probability | 0.012778 |
| price | 1 |
| shop_price | 90000000 |
| pile_num_max | 1000 |
| proc_type | 16403 |