List of Polyhedra By Type

Wider Scope: List of Polytopes by Type
Polyhedra are three-dimensional polytopes. They have vertices, edges, faces and a single cell. 
Another name for Polyhedron is Polycubinaosias le Polytopana (A Wiki contributor) 
== Types ==
=== By Construction ===
*List of Rotatopic Polyhedra
*List of Prism Polyhedra - Polyhedra formed by extruding polygons into three dimensions
*List of Antiprism Polyhedra - Polyhedra formed by connecting two polygons using alternating triangles
*List of Regular Polyhedra - Polyhedra with congruent, regular faces and vertices
*List of Truncated Polyhedra - Polyhedra with vertices cut and replaced with faces
* List of Quasiregular Polyhedra - Polyhedra with two regular faces which alternate around each vertex
* List of Trapezivert Polyhedra
* List of Omnitruncated Polyhedra
* List of Snub Polyhedra
=== By Verf ===
*List of Polyhedra with Triangular Verfs (Verf: Triangle)
* List of Polyhedra with Square Verfs (Verf: Square)
* List of Polyhedra with Pentagonal Verfs (Verf: Pentagon)
* List of Polyhedra with Hexagonal Verfs (Verf: Hexagon)
* List of Polyhedra with Octagonal Verfs (Verf: Octagon)
== List of Rotatopic Polyhedra ==
Rotatopic polyhedra are polyhedra formed from the product of multiple hyperspheres. There are exactly three rotatopic polyhedra, listed below along with their constituent hyperspheres (using Bowers' rotatope notation):
*Cube |||
*Cylinder ()|
*Sphere (|)
== List of Prism Polyhedra ==
Full article: List of Prism Polyhedra
== List of Antiprism Polyhedra ==
Antiprism polyhedra are formed by connecting two polygons through space with alternating triangles. Similar to the prism polyhedra, there are a countably infinite number of these.
Some significant antiprisms are:
*Tetrahedron (digon-based)
*Octahedron (triangle-based)
*Square Antiprism
*Pentagonal Antiprism
*Hexagonal Antiprism
*Heptagonal Antiprism
*Octagonal Antiprism
*Enneagonal Antiprism
*Decagonal Antiprism
== List of Regular Polyhedra ==
Full article: List of Regular Polyhedra
== List of Truncated Polyhedra ==
Full article: List of Truncated Polyhedra
Category:List of 3rd dimension
Category:Shapes