抽不抽保底的黃票差距 - 手遊

By Zora
at 2020-12-03T03:19
at 2020-12-03T03:19
Table of Contents
簡單計算一下「不抽保底派」與「必抽保底派」的黃票概略差距。
前提:
一、標準尋訪→6星2%,5星8%,4星50%,3星40%
二、忽略不抽保底派的第一次十抽的保底
三、預設保底的該抽機率為:6星2%,5星98%
四、假設所有4星都滿潛
五、兩派人馬總抽數相同
六、保底派每次只抽10抽,並且必抽滿10抽
七、對幹員的偏好不納入考量
八、全文以期望值來計算,不考慮血統
「因此每十抽可得」
不抽保底派:0.2隻6星 + 0.8隻5星 + 5隻4星 + 4隻3星
必抽保底派:0.2隻6星 + 1.7隻5星 + 4.5隻4星 + 3.6隻3星
【計算黃票】
1. 抽出來就給的黃票(每十抽統計)
(1)「全5、6星角色未滿潛」
不抽保底派:0.2x10 + 0.8x5 = 6
必抽保底派:0.2x10 + 1.7x5 = 10.5
(2)「全5、6星角色皆滿潛」
不抽保底派:0.2x15 + 0.8x8 = 8.4
必抽保底派:0.2x15 + 1.7x8 = 16.6
2. 信物兌換的黃票(每十抽統計)
不抽保底派:0.2x10 + 0.8x5 + 5x1 = 11
必抽保底派:0.2x10 + 1.7x5 + 4.5x1 = 15
【小結】
1.「全5、6星角色未滿潛」
不抽保底派:11 + 6 = 17(每十抽)
必抽保底派:15 + 10.5 = 25.5(每十抽)
2.「全5、6星角色皆滿潛」
不抽保底派:11 + 8.4 = 19.4(每十抽)
必抽保底派:15 + 16.6 = 31.6(每十抽)
【結論】
在「全5、6星角色未滿潛」的情況下,每十抽差8.5張黃票。
也就是說經過30.353個池子後,保底派可以多換一次38抽。
在「全5、6星角色皆滿潛」的情況下,每十抽差12.2張黃票。
也就是說經過21.148個池子後,保底派可以多換一次38抽。
最大差距的情況是保底派全滿潛,不抽保底派5、6星都未滿潛。
這樣每十抽差14.6張黃票,經過17.671個池子後,保底派可以多換一次38抽。
簡單來說,不考慮個人偏好的話,抽保底可以獲得最多抽。
主要的爭議點都在若有想要的角色,又無法課到有,
可以選擇犧牲一些抽,以集中火力。
這邊都是計算最簡單的情況,大家可以看看有沒有什麼問題,謝謝。
--
前提:
一、標準尋訪→6星2%,5星8%,4星50%,3星40%
二、忽略不抽保底派的第一次十抽的保底
三、預設保底的該抽機率為:6星2%,5星98%
四、假設所有4星都滿潛
五、兩派人馬總抽數相同
六、保底派每次只抽10抽,並且必抽滿10抽
七、對幹員的偏好不納入考量
八、全文以期望值來計算,不考慮血統
「因此每十抽可得」
不抽保底派:0.2隻6星 + 0.8隻5星 + 5隻4星 + 4隻3星
必抽保底派:0.2隻6星 + 1.7隻5星 + 4.5隻4星 + 3.6隻3星
【計算黃票】
1. 抽出來就給的黃票(每十抽統計)
(1)「全5、6星角色未滿潛」
不抽保底派:0.2x10 + 0.8x5 = 6
必抽保底派:0.2x10 + 1.7x5 = 10.5
(2)「全5、6星角色皆滿潛」
不抽保底派:0.2x15 + 0.8x8 = 8.4
必抽保底派:0.2x15 + 1.7x8 = 16.6
2. 信物兌換的黃票(每十抽統計)
不抽保底派:0.2x10 + 0.8x5 + 5x1 = 11
必抽保底派:0.2x10 + 1.7x5 + 4.5x1 = 15
【小結】
1.「全5、6星角色未滿潛」
不抽保底派:11 + 6 = 17(每十抽)
必抽保底派:15 + 10.5 = 25.5(每十抽)
2.「全5、6星角色皆滿潛」
不抽保底派:11 + 8.4 = 19.4(每十抽)
必抽保底派:15 + 16.6 = 31.6(每十抽)
【結論】
在「全5、6星角色未滿潛」的情況下,每十抽差8.5張黃票。
也就是說經過30.353個池子後,保底派可以多換一次38抽。
在「全5、6星角色皆滿潛」的情況下,每十抽差12.2張黃票。
也就是說經過21.148個池子後,保底派可以多換一次38抽。
最大差距的情況是保底派全滿潛,不抽保底派5、6星都未滿潛。
這樣每十抽差14.6張黃票,經過17.671個池子後,保底派可以多換一次38抽。
簡單來說,不考慮個人偏好的話,抽保底可以獲得最多抽。
主要的爭議點都在若有想要的角色,又無法課到有,
可以選擇犧牲一些抽,以集中火力。
這邊都是計算最簡單的情況,大家可以看看有沒有什麼問題,謝謝。
--
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