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Add an example of <details> block usage.

Note the markdown=1 attribute.
keep-around/5ae618a5ff278f527733284418a3801a96875e29
Goutte 7 years ago
parent
commit
5ae618a5ff
  1. 24
      test/default.md

24
test/default.md

@ -33,6 +33,24 @@ circle constant $\tau$
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<!-- Expandable sections -->
<details markdown=1>
<summary>
VOIR LA SOLUTION
</summary>
```math
f\colon\left\{\begin{aligned}\mathbb{R}_4[X]&\longrightarrow\mathbb{R}_4[X] \\
P&\longmapsto P’\end{aligned}\right.
\qquad
g\colon\left\{\begin{aligned}\mathbb{R}_2[X]&\longrightarrow\mathbb{R}_2[X] \\
P&\longmapsto XP’+P\end{aligned}\right.
```
</details>
<!-- Trailing # are ignored and are sometimes good for readability --> <!-- Trailing # are ignored and are sometimes good for readability -->
### Flowchart ######################################################## ### Flowchart ########################################################
@ -54,10 +72,12 @@ graph LR
Pipeline --> |updates| Website Pipeline --> |updates| Website
``` ```
#### Imagine 💾🐘🐘🐘🐘🐢
### LateX 💾🐘🐘🐘🐘🐢
```math ```math
e^{i\tau}=1
f\colon\left\{\begin{aligned}\mathbb{R}_4[X]&\longrightarrow\mathbb{R}_4[X] \\P&\longmapsto P’\end{aligned}\right. \qquad g\colon\left\{\begin{aligned}\mathbb{R}_2[X]&\longrightarrow\mathbb{R}_2[X] \\ P&\longmapsto XP’+P\end{aligned}\right.
``` ```
> The complex exponential of the circle constant is unity. > The complex exponential of the circle constant is unity.

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