From 0c44b6c23cbb6490e39ebd9f1112cceef26e5255 Mon Sep 17 00:00:00 2001 From: qiwang067 Date: Fri, 19 Aug 2022 16:08:38 +0800 Subject: [PATCH] udpate errata --- docs/errata.md | 11 +++++++++++ docs/res/4-14.png | Bin 0 -> 353593 bytes docs/res/4-19.png | Bin 0 -> 144684 bytes 3 files changed, 11 insertions(+) create mode 100644 docs/res/4-14.png create mode 100644 docs/res/4-19.png diff --git a/docs/errata.md b/docs/errata.md index f5625ac..7790a4c 100644 --- a/docs/errata.md +++ b/docs/errata.md @@ -14,6 +14,17 @@     举一个例子来说明预测与控制的区别。首先是预测问题。在图 2.16(a)的方格中,智能体可以采取上、下、左、右4个动作。如果采取的动作让智能体走出网格,则其会在原位置不动,并且得到 -1 的奖励。除了将智能体从 $\mathrm{A}$ 和 $\mathrm{B}$ 移走的动作外,其他动作的奖励均为 0。智能体在 $\mathrm{A}$ 采取任意一个动作,都会移动到 $\mathrm{A}^{\prime}$ ,并且得到 +10 的奖励。智能体在 $\mathrm{B}$ 采取任意一个动作,都会移动到 $\mathrm{B}^{\prime}$ ,并且得到 +5 的奖励。如图 2.16(b)所示,现在,我们给定一个策略:在任何状态中,智能体的动作模式都是随机的,也就是上、下、左、右的概率均为 0.25。预测问题要做的就是,求出在这种决策模式下的价值函数。图 2.16 (c)是折扣因子为 $\gamma=0.9$ 时对应的价值函数。 * 55页,第2段的第1行:$p(2 \mid 6, \mathrm{u})=2$ → $p(2 \mid 6, \mathrm{u})=1$ +* 121页,图4.14上面一段的第4行:每个动作计算梯度 $\nabla \ln \pi\left(a_{t} \mid s_{t}, \theta\right)$ → 每个动作计算梯度 $\nabla \log \pi\left(a_{t} \mid s_{t}, \theta\right)$ +* 121页,图4.14上面一段的倒数第1行:$\nabla \ln \pi\left(a_{t} \mid s_{t}, \theta\right)$ → $\nabla \log \pi\left(a_{t} \mid s_{t}, \theta\right)$ +* 121页,图4.14替换成下图: + +![](res/4-14.png ':size=550') + +* 123页,倒数第2段的第2行:$\ln \pi\left(a_{t} \mid s_{t}, \theta\right)$ → $\log \pi\left(a_{t} \mid s_{t}, \theta\right)$ +* 124页,图4.19替换成下图: + +![](res/4-19.png ':size=550') + * 134页,式(5.16)下面一段第2行:最大化式 (5.16) → 最大化式 (5.15) * 189页,图9.4替换成下图: diff --git a/docs/res/4-14.png b/docs/res/4-14.png new file mode 100644 index 0000000000000000000000000000000000000000..dce1ba5b141bd3ca8cfed355e685d95588e848fd GIT binary patch literal 353593 zcmeFZcUY6nwg-xc0v}3MkQSOWDG`t!5|AdKL|GOycYWb04J$P|*u$XK4Ge$@k!ZiLtxYuP<`Kz56irXss^fsyPYDRqJL zCcD5!_FEb$MW%g${om7%E(raLhMbHn%z=#JUo@tq@87R^(&snNKff=2yzn0qKa&3& 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