polytopes's Usage Examples:

\}} that defines regular polytopes and tessellations.

The tesseract is one of the six convex regular 4-polytopes.

Regular Polytopes is a geometry book on regular polytopes written by Harold Scott MacDonald Coxeter.

polytopes are regular polytopes with palindromic Schläfli symbols.

All regular polygons, {a} are self-dual, polyhedra of the form {a,a}, 4-polytopes of.

"Table I (iii): Regular Polytopes, three regular polytopes in n-dimensions (n≥5)".

It is a part of an infinite family of polytopes, called cross-polytopes or orthoplexes.

It is part of a dimensionally infinite family of uniform polytopes called demihypercubes.

on the symmetries of the polytope, and are regular polytopes of dimension ≤ n.

Regular polytopes are the generalized analog in any number of dimensions.

These polytopes are part of a family of 127 (or 27−1) convex uniform polytopes in 7-dimensions, made of uniform polytope.

space-filling tessellation with polytope cells and other higher-dimensional polytopes.

This page lists the regular polytopes and regular polytope compounds in Euclidean, spherical and hyperbolic spaces.

extended to higher-dimensional polytopes and tessellations.

All uniform polytopes are isogonal, for example, the uniform 4-polytopes and convex uniform honeycombs.

(also called n-demicubes, n-hemicubes, and half measure polytopes) are a class of n-polytopes constructed from alternation of an n-hypercube, labeled.

facets are uniform 6-polytopes.

Regular 7-polytopes are represented by the Schläfli symbol {p,q,r,s,t,u} with u {p,q,r,s,t} 6-polytopes facets around each.

as in many other texts in discrete geometry, convex polytopes are often simply called "polytopes".

It is a part of an infinite family of polytopes, called hypercubes.