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@ -32,7 +32,25 @@ circle constant $\tau$ |
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Parsley shallot courgette tatsoi pea sprouts fava bean collard greens |
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dandelion okra wakame tomato. Dandelion cucumber earthnut pea peanut soko zucchini. |
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<!-- Expandable sections --> |
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<details markdown=1> |
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<summary> |
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VOIR LA SOLUTION |
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</summary> |
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```math |
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f\colon\left\{\begin{aligned}\mathbb{R}_4[X]&\longrightarrow\mathbb{R}_4[X] \\ |
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P&\longmapsto P’\end{aligned}\right. |
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\qquad |
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g\colon\left\{\begin{aligned}\mathbb{R}_2[X]&\longrightarrow\mathbb{R}_2[X] \\ |
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P&\longmapsto XP’+P\end{aligned}\right. |
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``` |
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</details> |
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<!-- Trailing # are ignored and are sometimes good for readability --> |
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### Flowchart ######################################################## |
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@ -54,10 +72,12 @@ graph LR |
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Pipeline --> |updates| Website |
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``` |
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#### Imagine 💾🐘🐘🐘🐘🐢 |
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### LateX 💾🐘🐘🐘🐘🐢 |
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```math |
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e^{i\tau}=1 |
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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. |
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``` |
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> The complex exponential of the circle constant is unity. |
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