REGULAR POLYTOPES H S M COXETER
H. S. M. Coxeter'sbook is the foremost book available on regularpolyhedra, incorporating not only the ancient Greek work on the subject, but also the vast amount of information that has been accumulated on them since, especially in the last hundred years.
Regular Polytopes - H. S. M. Coxeter - Google Books
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Regular Polytopes: H. S. M. Coxeter: 9780486614809: Amazon
May 16, 2014H. S. M. Coxeter's book is the foremost book available on regular polyhedra, incorporating not only the ancient Greek work on the subject, but also the vast amount of information that has been accumulated on them since, especially in the last hundred years.4.3/5(12)Author: H. S. M. CoxeterPrice: $11Format: Paperback
Regular Polytopes by H.S.M. Coxeter - Goodreads
Foremost book available on polytopes, incorporating ancient Greek and most modern work done on them. Beginning with polygons and polyhedrons, the book moves on to multi-dimensional polytopes in a way that anyone with a basic knowledge of geometry and trigonometry can easily understand.4.1/5Ratings: 25Reviews: 4
9-demicube - Wikipedia
In geometry, a demienneract or 9-demicube is a uniform 9-polytope, constructed from the 9-cube, with alternated vertices removed. It is part of a dimensionally infinite family of uniform polytopes called demihypercubes. E. L. Elte identified it in 1912 as a semiregular polytope, labeling it as HM 9 for a 9-dimensional half measure polytope. Coxeter named this polytope as 1 61 from its
Regular polytope - Wikipedia
In mathematics, a regular polytope is a polytope whose symmetry group acts transitively on its flags, thus giving it the highest degree of symmetry its elements or j-faces (for all 0 ≤ j ≤ n, where n is the dimension of the polytope) — cells, faces and so on — are also transitive on the symmetries of the polytope, and are regular polytopes of dimension ≤ n.
Regular 4-polytope - Wikipedia
In mathematics, a regular 4-polytope is a regular four-dimensional polytope are the four-dimensional analogs of the regular polyhedra in three dimensions and the regular polygons in two dimensions. Regular 4-polytopes were first described by the Swiss mathematician Ludwig Schläfli in the mid-19th century, although the full set were not discovered until later.
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