(3 révisions intermédiaires par le même utilisateur non affichées) | |||
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|Licences=Attribution (CC BY) | |Licences=Attribution (CC BY) | ||
− | |Description=<translate> | + | |Description=<translate><!--T:1--> |
− | < | + | Test</translate> |
− | |||
|Area=Habitat | |Area=Habitat | ||
|Type=Prototype | |Type=Prototype | ||
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}} | }} | ||
{{Introduction | {{Introduction | ||
− | |Introduction=<translate>#Testest<sup>sdds</sup><sub>saddsa<s>sdqdd</s></sub><s><u><sup>sdtestest</sup></u></s> | + | |Introduction=<translate><!--T:2--> |
+ | #Testest<sup>sdds</sup><sub>saddsa<s>sdqdd</s></sub><s><u><sup>sdtestest</sup></u></s> | ||
+ | <!--T:3--> | ||
<br /><syntaxhighlight lang="c" line="1"> | <br /><syntaxhighlight lang="c" line="1"> | ||
#include <stdio.h> | #include <stdio.h> | ||
#include <stdlib.h> | #include <stdlib.h> | ||
+ | <!--T:4--> | ||
int main() { | int main() { | ||
printf("Hello World !\n"); | printf("Hello World !\n"); | ||
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(x+y)^n = \sum\limits_{p=0}^n \binom{n}{k} x^k y^{n-k} | (x+y)^n = \sum\limits_{p=0}^n \binom{n}{k} x^k y^{n-k} | ||
</syntaxhighlight><br /></translate> | </syntaxhighlight><br /></translate> | ||
+ | }} | ||
+ | {{TutoVideo | ||
+ | |VideoType=Youtube | ||
+ | |VideoURLYoutube=https://youtu.be/SfGORMt0nGQ?feature=shared | ||
}} | }} | ||
{{Materials | {{Materials | ||
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}} | }} | ||
{{Tuto Step | {{Tuto Step | ||
− | |Step_Title=<translate>Étape1</translate> | + | |Step_Title=<translate><!--T:5--> |
− | |Step_Content=<translate>contenu étape 1</translate> | + | Étape1</translate> |
+ | |Step_Content=<translate><!--T:6--> | ||
+ | contenu étape 1</translate> | ||
}} | }} | ||
{{Notes | {{Notes | ||
− | |Notes=<translate>Voici des notes</translate> | + | |Notes=<translate><!--T:7--> |
+ | Voici des notes</translate> | ||
}} | }} | ||
{{PageLang | {{PageLang |
Prototype de Léo H. | Catégories : Habitat
Test
Test
Animation, atelier, lessive, vélo, électroménager
1 #include <stdio.h>
2 #include <stdlib.h>
3
4 int main() {
5 printf("Hello World !\n");
6 return EXIT_SUCCESS ;
7 }
(x+y)^n = \sum\limits_{p=0}^n \binom{n}{k} x^k y^{n-k}
Youtube
contenu étape 1
Voici des notes
fr none 0 Draft
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