From ac9575d1310fedd4bf4c1c894a6eee6d53b2b10c Mon Sep 17 00:00:00 2001 From: qiwang067 Date: Tue, 25 May 2021 20:35:14 +0800 Subject: [PATCH] fix ch1 --- docs/chapter1/chapter1.md | 8 ++++---- docs/chapter1/img/1.30.png | Bin 204156 -> 89290 bytes docs/chapter1/img/1.31.png | Bin 245223 -> 145123 bytes docs/chapter1/img/1.32.png | Bin 195970 -> 101498 bytes 4 files changed, 4 insertions(+), 4 deletions(-) diff --git a/docs/chapter1/chapter1.md b/docs/chapter1/chapter1.md index bdcafa8..34e50c6 100644 --- a/docs/chapter1/chapter1.md +++ b/docs/chapter1/chapter1.md @@ -246,11 +246,11 @@ $$ $$ -![](img/1.29.png) +![](img/1.29.png ':size=300') 当我们有了这三个组成部分过后,就形成了一个 `马尔可夫决策过程(Markov Decision Process)`。这个决策过程可视化了状态之间的转移以及采取的行为。 -![](img/1.30.png) +![](img/1.30.png ':size=300') 我们来看一个走迷宫的例子。 @@ -259,14 +259,14 @@ $$ * 可以采取的动作是往上下左右走。 * 当前状态用现在 agent 所在的位置来描述。 -![](img/1.31.png) +![](img/1.31.png ':size=300') * 我们可以用不同的强化学习算法来解这个环境。 * 如果采取的是 `基于策略的(policy-based)RL`,当学习好了这个环境过后,在每一个状态,我们就会得到一个最佳的行为。 * 比如说现在在第一格开始的时候,我们知道它最佳行为是往右走,然后第二格的时候,得到的最佳策略是往上走,第三格是往右走。通过这个最佳的策略,我们就可以最快地到达终点。 -![](img/1.32.png) +![](img/1.32.png ':size=300') * 如果换成 `基于价值的(value-based)RL` 这个算法,利用价值函数来作为导向,我们就会得到另外一种表征,这里就表征了你每一个状态会返回一个价值。 diff --git a/docs/chapter1/img/1.30.png b/docs/chapter1/img/1.30.png index 022003ec9c4a669521847bae7e22c3e5eca597fa..abc85357e1dcf9a7d2cf01b7685c1b405fd2522e 100644 GIT binary patch literal 89290 zcmeFZXIN8d7dA?XlmUr?BPv2b6s**dP!kXpQJNxx(gzW#K{|va6qRwLDHf3G;DAW) zJqe=prgQ=Xq#6hv3@v#|dpY?gIXncDi)Un2Re!j*Bbo zJ{K1QxD__f#pSQW#YJ-9;?hjy;u7~xsky2RJh<;{Wq8NfnCm2PEx@&lTa=3zxZ(!> zad98w;eDh{-|7)V`a_R}7J0$+mOmu~uUaqU0G`Q2uV#?Wk#8k5foslf#Us++iuk$f9I-Mslh#N0I7^>Z z_)S6S2<#VWX=!br+jlgtoxk``b>J_ZBX|A$yfqaS0|NsU0#y|dJ}!#N8X6jkN-Byf zDrbNaXMBUb{2YVMc=^iyr;+dNoOkwh@^SU{b47SbbJ}(M9pUe%bL0r8qaQ#28K%U8z zxdu6VSen?umyJueD=-cj#|1PQ{AD@Bl7FTNg zcUcg1m{(>G&(BZM97wcpna*=(^XEO_d3**8DGfTeX8^O@A#|y*%bz8L01$C 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