Origami Polyhedra Design - John Montroll

Origami Polyhedra Design

(Autor)

Buch | Hardcover
302 Seiten
2017
CRC Press (Verlag)
978-1-138-43025-9 (ISBN)
229,95 inkl. MwSt
Unravels the mystery of Geometry in Origami with a fresh approach: 64 Polyhedra designs, each made from a single square sheet of paper, no cuts, no glue; each polyhedron the largest possible from the starting size of square and each having an ingenious locking mechanism to hold its shape. This book also covers the five Platonic solids.
This book unravels the mystery of Geometry in Origami with a unique approach: 64 Polyhedra designs, each made from a single square sheet of paper, no cuts, no glue; each polyhedron the largest possible from the starting size of square and each having an ingenious locking mechanism to hold its shape. The author covers the five Platonic solids (cube, tetrahedron, octahedron, icosahedron and dodecahedron). There are ample variations with different color patterns and sunken sides. Dipyramids and Dimpled Dipyramids, unexplored before this in Origami, are also covered. There are a total of 64 models in the book. All the designs have an interesting look and a pleasing folding sequence and are based on unique mathematical equations.

John Montroll, St. Anselm's Abbey School, Washington, D.C., USA

Part I: Designing Origami Polyhedra. Polyhedra Overview. Design Factors and Techniques. Math and Design. Design Method Examples. Polygons. Part II: Platonic and Related Polyhedra. Tetrahedron Design. Cube Design. Octahedron Design. More Platonic Solids Design. Sunken Platonic Solids Design. Part III: Dipyramids and Dimpled Dipyramids. Dipyramid Design. Dimpled Dipyramid Design

Erscheinungsdatum
Reihe/Serie AK Peters/CRC Recreational Mathematics Series
Verlagsort London
Sprache englisch
Maße 210 x 280 mm
Gewicht 453 g
Themenwelt Mathematik / Informatik Mathematik Allgemeines / Lexika
Mathematik / Informatik Mathematik Geometrie / Topologie
ISBN-10 1-138-43025-0 / 1138430250
ISBN-13 978-1-138-43025-9 / 9781138430259
Zustand Neuware
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