Editing Truncated cuboctahedron (section)

==Names==
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The name ''truncated cuboctahedron'', given originally by [[Johannes Kepler]], is misleading: an actual [[Truncation (geometry)|truncation]] of a [[cuboctahedron]] has [[rectangle]]s instead of [[square]]s; however, this nonuniform polyhedron is [[topologically]] equivalent to the Archimedean solid unrigorously named truncated cuboctahedron.

Alternate interchangeable names are:
*''Truncated cuboctahedron'' ([[Johannes Kepler]]),
*''Rhombitruncated cuboctahedron'' ([[Magnus Wenninger]]<ref>{{Citation |last1=Wenninger |first1=Magnus |author1-link=Magnus Wenninger |title=Polyhedron Models |publisher=[[Cambridge University Press]] |isbn=978-0-521-09859-5 |mr=0467493 |year=1974}} (Model 15, p. 29)</ref>),
*''Great rhombicuboctahedron'' ([[Robert Williams (geometer)|Robert Williams]]<ref>{{The Geometrical Foundation of Natural Structure (book)}} (Section 3-9, p. 82)</ref>),
*''Great rhombcuboctahedron'' (Peter Cromwell<ref>Cromwell, P.; [https://books.google.com/books?id=OJowej1QWpoC&pg=PA82 ''Polyhedra''], CUP hbk (1997), pbk. (1999). (p. 82)</ref>),
*''[[Omnitruncation|Omnitruncated]] cube'' or ''cantitruncated cube'' ([[Norman Johnson (mathematician)|Norman Johnson]]),
* ''Beveled cube'' ([[Conway polyhedron notation]]).
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There is a [[nonconvex uniform polyhedron]] with a similar name: the [[nonconvex great rhombicuboctahedron]].