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update 2024年04月27日 13:17:54
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22 changes: 22 additions & 0 deletions content/posts/English.md
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Expand Up @@ -75,6 +75,8 @@ This post is used to record the process of my English learning.
- https://github.com/IammyselfBOOKS/New_concept_English
- https://github.com/protogenesis/NewConceptEnglish

> 仓库中关于新概念英语的网址,录音是正确的,但是有一些正文不太准确,可以下载书籍进行对比
## New Concept English

### NCE 1
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- [x] 069: The car race
- [x] 071: He's awful
- [x] 073: The way to King Street
- [x] 075: Uncomfortable shoes
- [x] 077: Terrible toothache
- [x] 079: Peggy's shopping list
- [x] 081: Roast beef and potato
- [x] 083: Going on a holiday

---

Expand Down Expand Up @@ -193,3 +200,18 @@ greengrocer

phrase
- *n.*

jam
- *n.*

grocer
- *n.*

bear
- *n.*

wine
- *n.*

cinema
- *n.*
8 changes: 8 additions & 0 deletions content/posts/math/math.md
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Expand Up @@ -120,4 +120,12 @@ $$

第 13 页 (反转了的) 辗转相除法的阅读顺序是:先阅读左边,在阅读右边,右边的推导是将上面的式子代入到下面的式子得来。

## 群、群作用與 Burnside 引理

第 16 页的 $Perm(X)$ 表示 $X$ 的元素进行置换对应的所有映射构成的集合,这个集合的基数为 $8!$。表示这个集合的某个元素 (也就是置换对应的映射),可以用投影片上的形如 $(1\ 4\ 2)(3\ 7)(5)(6)$ 来表示,比较直观的体现这个映射的效果。

第 18 页子群定义的结合律一般不需要特别考虑,因为子群的任意元素属于群,而群的元素都满足结合律,所以子群的任意元素都满足结合律。

第 18 页的证明提示「消去律」,是指在证明子群性质时利用群的 **可逆****单位元** 性质进行证明。因为依据定义,群的单位元可作用的范围比子群的单位元作用范围广。

## 綫性代數
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