be right quasiregular if there exists y in R such that x + y − x y = 0 {\displaystyle x+y-xy=0} . The notion of a left quasiregular element is defined...

In mathematics, quasiregular may refer to: Quasiregular element, in the context of ring theory Quasiregular map in analysis Quasiregular polyhedron, in...

element of the J(R) is necessarily quasiregular, not every quasiregular element is necessarily a member of J(R). While not every quasiregular element...

identical edges, each separating a triangle from a square. As such, it is a quasiregular polyhedron, i.e., an Archimedean solid that is not only vertex-transitive...

as well as product p{4}2×p{} or . A quasiregular polygon is a truncation of a regular polygon. A quasiregular polygon contains alternate edges of the...

regular octagon has Schläfli symbol {8} and can also be constructed as a quasiregular truncated square, t{4}, which alternates two types of edges. A truncated...

p[2q]2 have a half symmetry p[q]p, so a regular polygon is the same as quasiregular . As well, regular polygon with the same node orders, , have an alternated...

cobordism hypothesis. Fundamental representation Permutation representation Quasiregular representation Fulton, William; Harris, Joe (1991). Representation theory...

is {10} and can also be constructed as a truncated pentagon, t{5}, a quasiregular decagon alternating two types of edges. The picture shows a regular decagon...

solids—2 quasiregular and 11 semiregular— the non-convex star polyhedra as in 4 Kepler–Poinsot polyhedra and 53 uniform star polyhedra—14 quasiregular and...

polyhedron vertex. Similarly, in three dimensions there is just one quasiregular honeycomb, which has eight tetrahedra and six octahedra at each polyhedron...

holomorphic maps between complex manifolds of arbitrary dimension, quasiregular maps and minimal surfaces. This article describes mainly the classical...

is also called trigonal antiprism. Therefore, it has the property of quasiregular, a polyhedron in which two different polygonal faces are alternating...

complex reflection group is 3[3]3[4]2, order 1296. It has a half-symmetry quasiregular construction as , as a rectification of the Hessian polyhedron, . Along...

polyhedron with vertex-transitive and edge-transitive is said to be a quasiregular, although they have regular faces, and its dual is face-transitive and...

hosohedron and a dihedron. All of these have Euler characteristic 2. Quasiregular polyhedron Semiregular polyhedron Uniform polyhedron Regular polytope...

many of each element occur in the whole 6-cube. The nondiagonal numbers say how many of the column's element occur in or at the row's element. [ 64 6 15...

of each element occur in the whole 7-orthoplex. The nondiagonal numbers say how many of the column's element occur in or at the row's element. [ 14 12...

of each element occur in the whole 8-orthoplex. The nondiagonal numbers say how many of the column's element occur in or at the row's element. [ 16 14...

honeycomb {3,3,6} of hyperbolic space. It is first in a sequence of quasiregular polytopes and honeycombs h{4,p,q}, and a half symmetry sequence, for...

of each element occur in the whole 5-orthoplex. The nondiagonal numbers say how many of the column's element occur in or at the row's element. [ 10 8...

of each element occur in the whole 6-orthoplex. The nondiagonal numbers say how many of the column's element occur in or at the row's element. [ 12 10...