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J'apprends à compter avec audiofanzine

  • 17 428 réponses
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  • 213 followers
J'apprends à compter avec audiofanzine
Dans la série "jusqu'ou peut on pousser la débilité", je propose un jeu instructif et ludique (forcément pour un jeu...).

le but est de compter aussi loin que possible, avec la contraine de trouver une illustration à chaque pas.

exemple :

Afficher le sujet de la discussion

Tant qu'il y aura des couilles en or, il y aura des lames en acier

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"Il est plus facile de briser un atome que de briser un préjugé"

 

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"Il est plus facile de briser un atome que de briser un préjugé"

 

L'esprit c'est comme un parachute: Il marche mieux quand il est ouvert.

J'ai enregistré un peu de tout et n'importe quoi

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"Il est plus facile de briser un atome que de briser un préjugé"

 

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Mon thread préféré! Je l'avais oublié!!!! :shootme:

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-- Bin quoi? Jai encore dit une connerie?  --
= Mєѕ Ẳfιєииєѕ ∂є Čσитяιвѕ =

 

1913486.jpg

L'esprit c'est comme un parachute: Il marche mieux quand il est ouvert.

J'ai enregistré un peu de tout et n'importe quoi

1.JPG
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"Il est plus facile de briser un atome que de briser un préjugé"

 

1913483.jpg

Avant j'étais indécis, maintenant je n'en suis plus très sur...

Ken Smith Addict

 

1913482.jpg

"Il est plus facile de briser un atome que de briser un préjugé"

 

391px-WY-114.svg.png1913481.jpg
:-D

L'esprit c'est comme un parachute: Il marche mieux quand il est ouvert.

J'ai enregistré un peu de tout et n'importe quoi

975045Sanstitre.png

"Il est plus facile de briser un atome que de briser un préjugé"

 

1913473.jpg

"Il est plus facile de briser un atome que de briser un préjugé"

 

Sony%20DNW-75SN11063pic2_zpsfd023ab0-640x480.jpg

-- Bin quoi? Jai encore dit une connerie?  --
= Mєѕ Ẳfιєииєѕ ∂є Čσитяιвѕ =

 

1913404.jpg

-- Bin quoi? Jai encore dit une connerie?  --
= Mєѕ Ẳfιєииєѕ ∂є Čσитяιвѕ =

 

1913403.jpg

-- Bin quoi? Jai encore dit une connerie?  --
= Mєѕ Ẳfιєииєѕ ∂є Čσитяιвѕ =

 

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