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La Trilogie des FormesSéries

Cette trilogie présente un monde de formes géométriques dans une aventure ludique et astucieuse. Deux créateurs renommés ont uni leurs forces pour concevoir des histoires pleines de rebondissements inattendus et d'humour. Les lecteurs rencontreront des personnages qui ne sont pas toujours ce qu'ils semblent être en surface. Chaque volume explore les thèmes de la confiance et de l'amitié à travers des illustrations visuellement époustouflantes et des dialogues pleins d'esprit.

Square
Triangle
Circle

Ordre de lecture recommandé

  1. 1

    Triangle

    3,9(5261)Évaluer

    Multi-award-winning, New York Times best-selling duo Mac Barnett and Jon Klassen conspire again on a slyly funny tale about some very sneaky shapes. Meet Triangle. He is going to play a sneaky trick on his friend, Square. Or so Triangle thinks. . . . With this first tale in a new trilogy, partners in crime Mac Barnett and Jon Klassen will have readers wondering just who they can trust in a richly imagined world of shapes. Visually stunning and full of wry humor, here is a perfectly paced treat that could come only from the minds of two of today’s most irreverent — and talented — picture book creators.

    Triangle
  2. 2

    Square

    4,2(2876)Évaluer

    Every day, Square brings a block out of his cave and pushes it up a steep hill. This is his work. When Circle floats by, she declares Square a genius, a sculptor! 'This is a wonderful statue,' she says. 'It looks just like you!' But now Circle wants a sculpture of her own - a circle! Will the genius manage to create one?

    Square
  3. 3

    Circle

    • 48pages
    • 2 heures de lecture
    4,0(2271)Évaluer

    From the dynamic, dream team of Jon Klassen and Mac Barnett comes the final instalment in the hilarious shape trilogy. Triangle and Square are visiting Circle, who lives at the waterfall. When they play hide-and-seek, Circle tells the friends the one rule: not to go behind the falling water. But after she closes her eyes to count to ten, of course that's exactly where Triangle goes. Will Circle find Triangle? And what other shapes might be lurking back there?

    Circle