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omnitruncated polyhedron
In geometry, an omnitruncated polyhedron is a truncated quasiregular polyhedron. When they are alternated, they produce the snub polyhedra.
All omnitruncated polyhedra are zonohedra. They have Wythoff symbol ''p q r |'' and vertex figures as ''2p.2q.2r''.
More generally an omnitruncated polyhedron is a bevel operator in Conway polyhedron notation.
==List of convex omnitruncated polyhedra==
There are three convex forms. They can be seen as red faces of one regular polyhedron, yellow or green faces of the dual polyhedron, and blue faces at the truncated vertices of the quasiregular polyhedron.
抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』
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