Mathematical Origami - Geometrical Shapes by Paper Folding by David Mitchell, 64 pages, 16 models,  ISBN: 1-899618-18-X.

All diagrams start with A4 paper, but for most models, the paper needs to be cut to a square or a different rectangle. Instructions for obtaining an A4 rectangle from a square or from another rectangle are included.

Some of the models were created by FUSE Tomoko, Bob Neale, Nick Robinson, David Brill and Paul Jackson.

Model Name Info
Cube from 6 very simple modules starting from squares; the discovery of the way the modules are linked is attributed to Paul Jackson
Columbus Cubes just like Columbus Eggs, the Cubes can stand on a corner; you can stack Columbus Cubes or arrange them in a ring or ball
Tetrahedron from 2 modules folded from a 2:sqrt3 rectangle
Icosahedron by FUSE Tomoko; from 5 modules from 2:sqrt3 rectangles (FUSE uses squares)
Octahedron from two  2:sqrt3 rectangles
Skeletal Octahedron by Bob Neale; from 6 squares
Skeletal Cuboctahedron from 24 A5 rectangles
Skeletal Cube by David Brill; from 12 A6 rectangles
Rhombic Dodecahedron by Nick Robinson; from 12 A4 rectangles
Rhombic Pyramid from an A4 rectangle
Rhombic Tetrahedron from two A4 rectangles
Ring of Rotating Rhombic Tetrahedra from four A4 rectangles
Decorative Rhombic Dodecahedron from six A4 rectangles and one  Skeletal Cube
Rhombic Star from 24 A4 rectangles
Dodecahedron from 12 squares; the most difficult model in this book
Outline Dodecahedron from 30 A6 rectangles

 


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 Last change to this page: 10-Jul-01 22:30