内容来源，欧洲官网， 作者Draekar
翻译者： orionsnow.
标题：战术大师是怎么发挥作用的？How effective is Master Tactician?
I like survival tree – I know it’s not the best tree we have, but there’s something about its concept that attracts me…I always played a survival hunter, even if it’s just to be a bit different from others.
我喜欢猎人，研究原因，略。
The problem I see with the tree is that the top talents are kind of complicated, and therefore, it’s hard to evaluate their effectiveness. Two most complicated talents that we have are Master Tactician and Expose Weakness. I wondered for some time now, how effective is Master Tactician in fact? Or, in other words, how much crit increase does Master Tactican give in the long run? Well, today I took my probability and stochastic processes book in hands and did some calculations.
我发现的问题是，很多天赋不好评估效率，比如暴露弱点和战术大师。 今天我们来算算
Assumptions:
- Master Tactician has 6% chance to proc from every shot we fire.
- A weapon that has 2.0 quiver-modified speed (I think this is realistic)
- Steady shot fired between two autoshots.
- With above two facts we assume the player is capable of firing 1 shot every second.
- Infinite mana, no miss chance etc. lab-environment :)
假设
1 战术大师每次6% 的概率发动
2 武器速度在加速后是理想的2。0
3 稳固在两次自动间发动
4 根据假设2，3 假设玩家1秒钟攻击一次（也就是说不做多重和奥射了，译者注）
5 魔法无限，没有不命中，完全理想试验室环境。
With these facts we can further assume the following:
- During the proc (8 seconds), 8 shots can be fired.
I modeled this situation as a Markov chain with 9 states: R = regular shot and MT1 – MT8 = Master Tactician shot with shots remaining within the duration time. The transition probability matrix for this is:
根据上述假设，我们可以做更深入的假设，即 8秒8发射。
我把这个情况用9状态马尔科夫链来进行描述，
R= 正常射击
MT1-MT8= 战术大师发动， 并且还剩下8-1秒结束。 转移概率矩阵描述如下。
比如 MT8 的意义就是 :（战术大师发动了并且buff 还剩下最后一秒了，译者注））
___| R | MT8 | MT7 | MT6 | MT5 | MT4 | MT3 | MT2 | MT1
R |0.94 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.94
MT8|0.06 |0.06 |0.06 |0.06 |0.06 |0.06 |0.06 |0.06 |0.06
MT7|0.0 |0.94 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0
MT6|0.0 |0.0 |0.94 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0
MT5|0.0 |0.0 |0.0 |0.94 |0.0 |0.0 |0.0 |0.0 |0.0
MT4|0.0 |0.0 |0.0 |0.0 |0.94 |0.0 |0.0 |0.0 |0.0
MT3|0.0 |0.0 |0.0 |0.0 |0.0 |0.94 |0.0 |0.0 |0.0
MT2|0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.94 |0.0 |0.0
MT1|0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.0 |0.94 |0.0
From here we want to calculate limiting state probabilities. For this we can deduce the following equations (I will start with MT7 to make it more clear):
从这里我们打算计算无限状态概率， 我们可以对公式进行化简， 从mt7 开始
MT7 = 0.94 MT8 （这个公式的意思是，战术大师发动了还有2秒结束，他有0。94的概率变成还有一秒结束，0。06的概率buff 重置 译者注））
MT6 = 0.94 MT7 = 0.94^2 MT8
MT5 = 0.94 MT6 = 0.94^3 MT8
MT4 = 0.94 MT5 = 0.94^4 MT8
MT3 = 0.94 MT4 = 0.94^5 MT8
MT2 = 0.94 MT3 = 0.94^6 MT8
MT1 = 0.94 MT2 = 0.94^7 MT8
R = 0.94 R + 0.94 MT1 = 0.94 R + 0.94*0.94^7 MT8
MT8 = 0.06 R + 0.06 MT1 + 0.06 MT2 + 0.06 MT3 + 0.06 MT4 + 0.06 MT5 + 0.06 MT6 + 0.06 MT7 + 0.06 MT8
or
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