Amazing Origami Boxes

Amazing Origami Boxes

4.45 (22 ratings by Goodreads)
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An origami box is something very simple but unique, which captures all the emotion of its maker. The pleasure to folding the paper is added to the satisfaction of making an object that is useful or can be gifted, establishing a connection between the maker and the receiver. With this in mind, the famous Japanese origamist Tomoko Fuse, has created 20 original designs that are exclusive to this book. The designs provide a variety of shapes; some easy, some more complex, but all can be created with a single sheet of paper. Often, the box's basic structure is embellished with accessories - a reinforced base or a partition - shaped with additional paper. It's fun to select the most suitable paper by keeping in mind how the object will be used, or the place and the people for which it is intended
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Product details

  • Hardback | 128 pages
  • 210 x 264 x 17mm | 844g
  • Chermignon, Switzerland
  • French
  • Full colour throughout
  • 2889358003
  • 9782889358007
  • 1,161,707

About Tomoko Fuse

TOMOKO FUSE discovered the art of folding paper at 7; during her career she has participated in numerous events at home and abroad. Among the most important shows are: Origami Paris (Paris 1998); On paper (England 2001); solo exhibition Yorokobi (Bauhaus Dessau 2004); exhibitions with husband (wood engraver) Toro Toriumi for the centenary of the Friedrich Froebel museum (Germany 2010), and the Atelier Markus Faisst (Austria 2010); a collective dedicated to modern origami (Galerie13, Germany 2011). Her numerous books have been translated into many languages. Among the works available in western languages we note: Origami des quatres saisons, Unit Origami Fantasy, and Unit origami essence. For NuiNui she has published Favolose scatole in origami da modulare all'infinito, and Favolosi origami modulari (Fabulous origami boxes to fold to infinity, and Fabulous modular origami).
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Rating details

22 ratings
4.45 out of 5 stars
5 59% (13)
4 32% (7)
3 5% (1)
2 5% (1)
1 0% (0)
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