Editing Hexahedron (section)

===Others===
There are seven topologically distinct convex hexahedra,<ref name=dillencourt/> the cuboid and six others, which are depicted below. One of these is [[chiral]], in the sense that it cannot be deformed into its mirror image.

{| class="wikitable" width=660
|- align=center
! Image
| [[File:Hexahedron5.svg|110px]]
| [[File:Hexahedron7.svg|110px]][[image:Hexahedron7a.svg|110px]]
| [[File:Hexahedron2.svg|110px]]
| [[File:Hexahedron6.svg|110px]]
| [[File:Hexahedron3.svg|110px]]
| [[File:Hexahedron4.svg|110px]]
|-
! Name
| [[Triangular bipyramid]]
| 
| [[Pentagonal pyramid]]
|
| 
|  Doubly truncated tetrahedron<ref>{{citation
 | last1 = Kolpakov | first1 = Alexander
 | last2 = Murakami | first2 = Jun
 | doi = 10.1007/s00010-012-0153-y
 | issue = 3
 | journal = Aequationes Mathematicae
 | mr = 3063880
 | pages = 449–463
 | title = Volume of a doubly truncated hyperbolic tetrahedron
 | volume = 85
 | year = 2013| arxiv = 1203.1061
 }}</ref>
|-
! Features
| {{plainlist|1=
*5 vertices
*9 edges
*6 triangles
}}
| {{plainlist|1=
*6 vertices
*10 edges
*4 triangles
*{{nowrap|2 quadrilaterals}}
}}
| {{plainlist|1=
*6 vertices
*10 edges
*5 triangles
*{{nowrap|1 pentagon}}
}}
| {{plainlist|1=
*7 vertices
*11 edges
*2 triangles
*{{nowrap|4 quadrilaterals}}
}}
| {{plainlist|1=
*7 vertices
*11 edges
*3 triangles
*{{nowrap|2 quadrilaterals}}
*1 pentagon
}}
| {{plainlist|1=
*8 vertices
*12 edges
*2 triangles
*{{nowrap|2 quadrilaterals}}
*2 pentagons
}}
|-
! Properties
| [[Simplicial polytope|Simplicial]]
| {{plainlist|1=
*[[Chiral]]
*[[Self-dual polyhedron|Self-dual]]
}}
|{{plainlist|1=
*[[Halin graph|Dome]]
*[[Self-dual polyhedron|Self-dual]]
}}
|
|[[Halin graph|Dome]]
|{{plainlist|1=
*[[Halin graph|Dome]]
*[[Simple polytope|Simple]]
}}
|}