Editing Cuboid (section)

== References ==
{{reflist|refs=

<ref name=alexander84>{{cite book
 | title = Polytopes and Symmetry
 | url = https://archive.org/details/polytopessymmetr0000robe
 | url-access = registration
 | last = Robertson | first = Stewart A.
 | publisher = [[Cambridge University Press]]
 | year = 1984
 | isbn = 9780521277396
 | page = [https://archive.org/details/polytopessymmetr0000robe/page/75 75]
}}</ref>

<ref name=dupius>{{cite book
 | last = Dupuis | first = Nathan F.
 | url = https://archive.org/details/elementssynthet01dupugoog/page/n68
 | title = Elements of Synthetic Solid Geometry
 | publisher = Macmillan
 | year = 1893
 | page = 53
 | access-date = December 1, 2018
}}</ref>

<ref name=grunbaum>[[Branko Grünbaum]] has also used the word "cuboid" to describe a more general class of [[convex polytope]]s in three or more dimensions, obtained by gluing together polytopes combinatorially equivalent to [[hypercube]]s. See: {{cite book
 | last = Grünbaum | first = Branko | author-link = Branko Grünbaum
 | doi = 10.1007/978-1-4613-0019-9
 | edition = 2nd
 | isbn = 978-0-387-00424-2
 | location = New York
 | mr = 1976856
 | page = 59
 | publisher = Springer-Verlag
 | series = Graduate Texts in Mathematics
 | title = Convex Polytopes
 | title-link = Convex Polytopes
 | volume = 221
 | year = 2003
}}</ref>

<ref name=robertson>{{cite journal
 | last = Robertson | first = S. A.
 | doi = 10.1007/BF03026511
 | issue = 4
 | journal = [[The Mathematical Intelligencer]]
 | mr = 746897
 | pages = 57–60
 | title = Polyhedra and symmetry
 | volume = 5
 | year = 1983
}}</ref>

}}

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[[Category:Cuboids| ]]
[[Category:Elementary shapes]]
[[Category:Polyhedra]]
[[Category:Prismatoid polyhedra]]
[[Category:Space-filling polyhedra]]
[[Category:Zonohedra]]