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# Code Docs 介绍
欢迎来到这里 **Docusaurus in less than 1 minutes**.
## 现在开始
Get started by **creating a new site**.
Or **try Docusaurus immediately** with **[new.docusaurus.io](https://new.docusaurus.io)**.
## 代码块
import Tabs from '@theme/Tabs';
import TabItem from '@theme/TabItem';
<Tabs
defaultValue="js"
values={[
{ label: 'JavaScript', value: 'js' },
{ label: 'Python', value: 'py' },
{ label: 'Java', value: 'java' },
]}>
<TabItem value="js">
```js
function helloWorld() {
console.log('Hello, world!');
}
```
</TabItem>
<TabItem value="py">
```py
def hello_world():
print 'Hello, world!'
```
</TabItem>
<TabItem value="java">
```java
class HelloWorld {
public static void main(String args[]) {
System.out.println("Hello, World");
}
}
```
</TabItem>
</Tabs>
以上是一些语言的‘Hello World
JS**:
```jsx title="/src/components/HelloCodeTitle.js"
function HelloCodeTitle(props) {
return <h1>Hello, {props.name}</h1>;
}
```
shell**:
```shell
npx @docusaurus/init@latest init my-website classic
```
## 开启Code-Docs服务
Run the development server:
Your site starts at `http://localhost:3000`.
## 行公式 TeX(KaTeX)
公式:
https://github.com/remarkjs/remark-math .
语法:
https://katex.org/ .
**Fundamental Theorem of Calculus**
Let $f:[a,b] \to \mathbb{R}$ be Riemann integrable. Let $F:[a,b]\to\mathbb{R}$ be $F(x)=
\int_{a}^{x}f(t)dt$.
Then $F$ is continuous, and at all $x$ such that $f$ is continuous at $x$,
$F$ is differentiable at $x$ with $F'(x)=f(x)$.
### 科学公式 TeX(KaTeX)
$$E=mc^2$$
行内的公式$E=mc^2$行内的公式,行内的$E=mc^2$公式。
$$\sqrt{3x-1}+(1+x)^2$$
$$\sin(\alpha)^{\theta}=\sum_{i=0}^{n}(x^i + \cos(f))$$
Text
$$
\int_0^\infty f(x)dx
$$
More Text
MEISHI