Regular Polytopes, 9780486614809
Paperback
Explore symmetrical shapes, dimensions, and history in Coxeter’s polytope masterpiece.

$28.15

  • Paperback

    321 pages

  • Release Date

    15 April 1974

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Summary

Unveiling the Beauty of Regular Polytopes

Polytopes, geometrical figures bounded by lines, planes, or hyperplanes, manifest as polygons in two dimensions (triangles, squares, etc.) and polyhedra in three (tetrahedra, cubes, icosahedra, and more!).

This book stands as the definitive resource on regular polyhedra, building upon ancient Greek foundations and incorporating a wealth of modern discoveries. H. S. M. Coxeter, a renowned authority and Professor of Mathematics at the …

Book Details

ISBN-13:9780486614809
ISBN-10:0486614808
Series:Dover Books on Mathema 1.4tics
Author:H.S.M. Coxeter
Publisher:Dover Publications Inc.
Imprint:Dover Publications Inc.
Format:Paperback
Number of Pages:321
Edition:3rd
Release Date:15 April 1974
Weight:384g
Dimensions:215mm x 136mm x 17mm
About The Author

H.S.M. Coxeter

H. S. M. Coxeter (1907-2003) was one of the greatest geometers of the last century, or of any century. Coxeter was associated with the University of Toronto for sixty years, the author of twelve books regarded as classics in their field, a student of Hermann Weyl in the 1930s, and a colleague of Maurits Escher in the 1950s.

In the Author’s Own Words:

“I’m a Platonist - a follower of Plato - who believes that one didn’t invent these sorts of things, that one discovers them. In a sense, all these mathematical facts are right there waiting to be discovered.”

“In our times, geometers are still exploring those new Wonderlands, partly for the sake of their applications to cosmology and other branches of science, but much more for the sheer joy of passing through the looking glass into a land where the familiar lines, planes, triangles, circles, and spheres are seen to behave in strange but precisely determined ways.”

“Geometry is perhaps the most elementary of the sciences that enable man, by purely intellectual processes, to make predictions (based on observation) about the physical world. The power of geometry, in the sense of accuracy and utility of these deductions, is impressive, and has been a powerful motivation for the study of logic in geometry.”

“Let us revisit Euclid. Let us discover for ourselves a few of the newer results. Perhaps we may be able to recapture some of the wonder and awe that our first contact with geometry aroused.” - H. S. M. Coxeter

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