Nearly any Markdown GitHub support.
# 1th level heading
## 2th level heading
### 3th level heading
| Syntax | Output |
|---|---|
**Bold** |
Bold |
*Italic* |
Italic |
~~Strikethrough~~ |
|
<ins>Underline</ins> |
Underline |
<sup>Superscript</sup> |
XSuperscript |
<sub>Subscript</sub> |
XSubscript |
> Text
Text
`code inline`
```markdown
multi line
with code
language highlighting
```| Syntax | Output |
|---|---|
`#0969DA` |
#0969DA |
`rgb(9, 105, 218)` |
rgb(9, 105, 218) |
`hsl(212, 92%, 45%)` |
hsl(212, 92%, 45%) |
| Syntax | Output |
|---|---|
[Extern Link](https://github.com/) |
Extern Link |
[Link to repository file](../README.md) |
Link to repository file |
[Link to section](#text-styling) |
Link to section |
first line (2 spaces at the end)
second linefirst line
second line

<picture>
<source media="(prefers-color-scheme: dark)" srcset="https://myoctocat.com/assets/images/base-octocat.svg">
<source media="(prefers-color-scheme: light)" srcset="https://myoctocat.com/assets/images/base-octocat.svg">
<img alt="Alt Text" src="https://myoctocat.com/assets/images/base-octocat.svg">
</picture>- item
- item
1. item
2. item
- item
- First nested list item
- Second nested list item- item
- item
- item
- item
- item
- sub item
- sub sub item
- sub item
- [x] tasks
- [ ] #739
- [ ] https://github.com/octo-org/octo-repo/issues/740@pino1536 hello
@pino1536 hello
footnote[^1]
[^1]: referencefootnote1
> [!NOTE]
> Note.
> [!TIP]
> Tip..
> [!IMPORTANT]
> Important.
> [!WARNING]
> Warning.
> [!CAUTION]
> Caution.Note
Note.
Tip
Tip..
Important
Important.
Warning
Warning.
Caution
Caution.
<!-- markdown comment -->
\*ignore bold\*
*ignore bold*
| collum 1 | collum 2 | collum 3 |
| - | :-: | -: |
| item | item | item |
| item | item | item |-: = right aligned
:-: = center aligned| collum 1 | collum 2 | collum 3 |
|---|---|---|
| item | item | item |
| item | item | item |
<details>
<summary>Expand me</summary>
### Example
`Example`
</details>$ \sqrt{3x-1}+(1+x)^2 $
$ \sqrt{3x-1}+(1+x)^2 $
$$\left( \sum_{k=1}^n a_k b_k \right)^2 \leq \left( \sum_{k=1}^n a_k^2 \right) \left(\sum_{k=1}^n b_k^2 \right)$$
Footnotes
-
reference ↩
