MDX Reference

Header 1

Header 2

Header 3

Header 4

Header 5

Header 6

Normal text

italic text

bold text

bold italic text

strikethrough text

blockquote

• list item 1
• list item 2
• list item 3

1. numbered list item 1
2. numbered list item 2
3. numbered list item 3

Code Blocks

const foo = 'bar';

const foo: string = 'bar';

# MDX Reference

# Header 1
## Header 2
### Header 3
#### Header 4
##### Header 5
###### Header 6

Normal text 

*italic text*

**bold text**

***bold italic text***

~~strikethrough text~~

> blockquote

<br/>

- list item 1
- list item 2
- list item 3

1. numbered list item 1
2. numbered list item 2
3. numbered list item 3

\```js
const foo = 'bar';
\```

\```ts
const foo: string = 'bar';
\```

{/* wow so meta */}

Tabs

Tab 1

This is tab 1

Tab 2

This is tab 2

Tab 3

This is tab 3

<Tabs>
    <TabItem value="tab1" label="Tab 1" default>
        This is tab 1
    </TabItem>
    <TabItem value="tab2" label="Tab 2">
        This is tab 2
    </TabItem>
    <TabItem value="tab3" label="Tab 3">
        This is tab 3
    </TabItem>
</Tabs>
<!-- even more meta -->

Admonitions

note

This is a note. It notes things.

caution

This is a caution. It cautions things.

danger

This is a danger. It is dangerous.

info

This is an info. It informs things.

tip

This is a tip. It tips things.

Mermaid Flow Charts

Latex Equations

Let $f\colon[a,b]\to\R$ be Riemann integrable. Let $F\colon[a,b]\to\R$ 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 $F'(x)=f(x)$.

This is a block of aligned $\LaTeX$ equations:

$$\begin{align} \nabla \cdot \vec{\bf{E}} &= \frac{\rho}{\epsilon_0} \\ \nabla \cdot \vec{\bf{B}} &= 0 \\ \nabla \times \vec{\bf{E}} &= - \frac{\partial \vec{\bf{B}}}{\partial \mathrm{t}} \\ \nabla \times \vec{\bf{B}} &= \mu_0 \left( \vec{\bf{J}} + \epsilon_0 \frac{\partial \vec{\bf{E}}}{\partial \mathrm{t}} \right) \end{align}$$