Cuboid

<h2 id="see-also">See also</h2>
<ul><li><a href="/facts/Hypercube/q2mRPbIz">Hypercube</a></li>
<li><a href="/facts/Lists_of_shapes/lP1HBYsV">Lists of shapes</a></li></ul>

Wikimedia Commons has media related to Hexahedra with cube topology.

<h2 id="references">References</h2>

<ol>
<li id="fn:1"><p>Robertson, Stewart A. (1984). Polytopes and Symmetry. Cambridge University Press. p. 75. ISBN 9780521277396. <a href="9780521277396" target="_blank">9780521277396</a> <a href="#fnref:1" class="footnote-back-ref">↩</a></p></li>
<li id="fn:2"><p>Branko Grünbaum has also used the word "cuboid" to describe a more general class of convex polytopes in three or more dimensions, obtained by gluing together polytopes combinatorially equivalent to hypercubes. See: Grünbaum, Branko (2003). Convex Polytopes. Graduate Texts in Mathematics. Vol. 221 (2nd ed.). New York: Springer-Verlag. p. 59. doi:10.1007/978-1-4613-0019-9. ISBN 978-0-387-00424-2. MR 1976856. <a href="978-0-387-00424-2" target="_blank">978-0-387-00424-2</a> <a href="#fnref:2" class="footnote-back-ref">↩</a></p></li>
<li id="fn:3"><p>Robertson, Stewart A. (1984). Polytopes and Symmetry. Cambridge University Press. p. 75. ISBN 9780521277396. <a href="9780521277396" target="_blank">9780521277396</a> <a href="#fnref:3" class="footnote-back-ref">↩</a></p></li>
<li id="fn:4"><p>Dupuis, Nathan F. (1893). Elements of Synthetic Solid Geometry. Macmillan. p. 53. Retrieved December 1, 2018. <a href="https://archive.org/details/elementssynthet01dupugoog/page/n68" target="_blank">https://archive.org/details/elementssynthet01dupugoog/page/n68</a> <a href="#fnref:4" class="footnote-back-ref">↩</a></p></li>
<li id="fn:5"><p>Robertson, S. A. (1983). "Polyhedra and symmetry". The Mathematical Intelligencer. 5 (4): 57–60. doi:10.1007/BF03026511. MR 0746897. <a href="/wiki/The_Mathematical_Intelligencer" target="_blank">/wiki/The_Mathematical_Intelligencer</a> <a href="#fnref:5" class="footnote-back-ref">↩</a></p></li>
</ol>

Cuboid open-in-new

Cuboid