← All items · Weapons
Sword · Dual Swords
Attack Rate(Atks/sec) 1.1
Range 3
Physical Attack 180–243
Durability 70
Requisite Lv. 20
Price 6,200
Dropped by 0
Not dropped by any monster.
Sold by 0
Not sold by any NPC.
Gathered from 0
Not gathered from any node.
Raw source row · 216 fields
| ID | 12894 |
|---|---|
| id_major_type | 1 |
| id_sub_type | 35 |
| Name | ☆Kan and Li |
| file_model_right | Models\Weapons\人物\刀剑\双手双剑\流霜剑\流霜剑_右灰.ecm |
| file_model_left | Models\Weapons\人物\刀剑\双手双剑\流霜剑\流霜剑_左灰.ecm |
| file_matter | Models\Weapons\人物\刀剑\双手双剑\流霜剑\流霜剑_掉落.ecm |
| file_icon | Surfaces\图标\通用物品\流霜剑.dds |
| character_combo_id | 511 |
| require_level | 20 |
| level | 4 |
| damage_low | 180 |
| damage_high_min | 243 |
| damage_high_max | 243 |
| attack_range | 3.0 |
| short_range_mode | 1 |
| durability_min | 70 |
| durability_max | 70 |
| price | 6200 |
| shop_price | 12400 |
| repairfee | 6200 |
| drop_probability_socket0 | 1.0 |
| make_probability_socket0 | 1.0 |
| probability_addon_num0 | 1.0 |
| addons_1_id_addon | 754 |
| addons_1_probability_addon | 0.06956513971090317 |
| addons_2_id_addon | 754 |
| addons_2_probability_addon | 0.03478306904435158 |
| addons_3_id_addon | 754 |
| addons_3_probability_addon | 0.023188047111034393 |
| addons_4_id_addon | 754 |
| addons_4_probability_addon | 0.017391035333275795 |
| addons_5_id_addon | 754 |
| addons_5_probability_addon | 0.052174102514982224 |
| addons_6_id_addon | 754 |
| addons_6_probability_addon | 0.026087051257491112 |
| addons_7_id_addon | 754 |
| addons_7_probability_addon | 0.017391035333275795 |
| addons_8_id_addon | 754 |
| addons_8_probability_addon | 0.013043026439845562 |
| addons_9_id_addon | 754 |
| addons_9_probability_addon | 0.017391035333275795 |
| addons_10_id_addon | 754 |
| addons_10_probability_addon | 0.011594023555517197 |
| addons_11_id_addon | 754 |
| addons_11_probability_addon | 0.008696017786860466 |
| addons_12_id_addon | 754 |
| addons_12_probability_addon | 0.026087051257491112 |
| addons_13_id_addon | 754 |
| addons_13_probability_addon | 0.017391035333275795 |
| addons_14_id_addon | 754 |
| addons_14_probability_addon | 0.013043026439845562 |
| addons_15_id_addon | 754 |
| addons_15_probability_addon | 0.026087051257491112 |
| addons_16_id_addon | 754 |
| addons_16_probability_addon | 0.017391035333275795 |
| addons_17_id_addon | 754 |
| addons_17_probability_addon | 0.043478090316057205 |
| addons_18_id_addon | 754 |
| addons_18_probability_addon | 0.01449302863329649 |
| addons_19_id_addon | 754 |
| addons_19_probability_addon | 0.01449302863329649 |
| addons_20_id_addon | 754 |
| addons_20_probability_addon | 0.043478090316057205 |
| addons_21_id_addon | 754 |
| addons_21_probability_addon | 0.01449302863329649 |
| addons_22_id_addon | 754 |
| addons_22_probability_addon | 0.01449302863329649 |
| addons_23_id_addon | 754 |
| addons_23_probability_addon | 0.043478090316057205 |
| addons_24_id_addon | 754 |
| addons_24_probability_addon | 0.01449302863329649 |
| addons_25_id_addon | 754 |
| addons_25_probability_addon | 0.01449302863329649 |
| addons_26_id_addon | 754 |
| addons_26_probability_addon | 0.043478090316057205 |
| addons_27_id_addon | 754 |
| addons_27_probability_addon | 0.01449302863329649 |
| addons_28_id_addon | 754 |
| addons_28_probability_addon | 0.33333367109298706 |
| rands_1_id_rand | 754 |
| rands_1_probability_rand | 0.06956513971090317 |
| rands_2_id_rand | 754 |
| rands_2_probability_rand | 0.03478306904435158 |
| rands_3_id_rand | 754 |
| rands_3_probability_rand | 0.023188047111034393 |
| rands_4_id_rand | 754 |
| rands_4_probability_rand | 0.017391035333275795 |
| rands_5_id_rand | 754 |
| rands_5_probability_rand | 0.052174102514982224 |
| rands_6_id_rand | 754 |
| rands_6_probability_rand | 0.026087051257491112 |
| rands_7_id_rand | 754 |
| rands_7_probability_rand | 0.017391035333275795 |
| rands_8_id_rand | 754 |
| rands_8_probability_rand | 0.013043026439845562 |
| rands_9_id_rand | 754 |
| rands_9_probability_rand | 0.017391035333275795 |
| rands_10_id_rand | 754 |
| rands_10_probability_rand | 0.011594023555517197 |
| rands_11_id_rand | 754 |
| rands_11_probability_rand | 0.008696017786860466 |
| rands_12_id_rand | 754 |
| rands_12_probability_rand | 0.026087051257491112 |
| rands_13_id_rand | 754 |
| rands_13_probability_rand | 0.017391035333275795 |
| rands_14_id_rand | 754 |
| rands_14_probability_rand | 0.013043026439845562 |
| rands_15_id_rand | 754 |
| rands_15_probability_rand | 0.026087051257491112 |
| rands_16_id_rand | 754 |
| rands_16_probability_rand | 0.017391035333275795 |
| rands_17_id_rand | 754 |
| rands_17_probability_rand | 0.043478090316057205 |
| rands_18_id_rand | 754 |
| rands_18_probability_rand | 0.01449302863329649 |
| rands_19_id_rand | 754 |
| rands_19_probability_rand | 0.01449302863329649 |
| rands_20_id_rand | 754 |
| rands_20_probability_rand | 0.043478090316057205 |
| rands_21_id_rand | 754 |
| rands_21_probability_rand | 0.01449302863329649 |
| rands_22_id_rand | 754 |
| rands_22_probability_rand | 0.01449302863329649 |
| rands_23_id_rand | 754 |
| rands_23_probability_rand | 0.043478090316057205 |
| rands_24_id_rand | 754 |
| rands_24_probability_rand | 0.01449302863329649 |
| rands_25_id_rand | 754 |
| rands_25_probability_rand | 0.01449302863329649 |
| rands_26_id_rand | 754 |
| rands_26_probability_rand | 0.043478090316057205 |
| rands_27_id_rand | 754 |
| rands_27_probability_rand | 0.01449302863329649 |
| rands_28_id_rand | 754 |
| rands_28_probability_rand | 0.33333367109298706 |
| uniques_1_id_unique | 465 |
| uniques_1_probability_unique | 0.17777828872203827 |
| uniques_2_id_unique | 465 |
| uniques_2_probability_unique | 0.08889041841030121 |
| uniques_3_id_unique | 465 |
| uniques_3_probability_unique | 0.05925858020782471 |
| uniques_4_id_unique | 465 |
| uniques_4_probability_unique | 0.04444393515586853 |
| uniques_5_id_unique | 465 |
| uniques_5_probability_unique | 0.13333435356616974 |
| uniques_6_id_unique | 465 |
| uniques_6_probability_unique | 0.06666717678308487 |
| uniques_7_id_unique | 465 |
| uniques_7_probability_unique | 0.04444393515586853 |
| uniques_8_id_unique | 465 |
| uniques_8_probability_unique | 0.03333231434226036 |
| uniques_9_id_unique | 465 |
| uniques_9_probability_unique | 0.04444393515586853 |
| uniques_10_id_unique | 465 |
| uniques_10_probability_unique | 0.029629290103912354 |
| uniques_11_id_unique | 465 |
| uniques_11_probability_unique | 0.022223245352506638 |
| uniques_12_id_unique | 465 |
| uniques_12_probability_unique | 0.06666717678308487 |
| uniques_13_id_unique | 465 |
| uniques_13_probability_unique | 0.04444393515586853 |
| uniques_14_id_unique | 465 |
| uniques_14_probability_unique | 0.03333231434226036 |
| uniques_15_id_unique | 465 |
| uniques_15_probability_unique | 0.06666717678308487 |
| uniques_16_id_unique | 465 |
| uniques_16_probability_unique | 0.04444393515586853 |
| durability_drop_min | 35 |
| durability_drop_max | 35 |
| pile_num_max | 1 |