quasiregular adjective5 •Having some regular characteristics. •That is semiregular with regular faces of precisely two types that alternate around each vertex.There are two quasiregular polyhedra not having identical regular faces: the cuboctahedron (dymaxion) and the icosidodecahedron. — 1996 •Having certain properties in common with holomorphic functions of a single complex variable.Given two orientable Riemannian manifolds V₁ and V₂, one may ask whether a non-constant quasiregular map 𝑓 : V₁ → V₂ exists. — 1999 •Such that 1 − r is a unit (has a multiplicative inverse).The element a can be uniquely represented in the form r + t, where [rt] = 0, t is nilpotent and r is a quasiregular element of G ([1]; p. 108). — 1966 •That is the result of a required adjustment of an induced representation that would, unadjusted, give rise to (only) a quasi-invariant measure.in the fundamental affine space H = G/Z is called quasiregular. — 1988