| 释义 |
- Alternative names
- External links
| Cuboctahedral prism |
Schlegel diagram
One cuboctahedral cell shown | | Type | Prismatic uniform 4-polytope | | Uniform index | 50 | | Schläfli symbol | t1,3{3,4,2} or r{3,4}×{}
t0,2,3{3,3,2} or rr{3,3}×{} | | Coxeter-Dynkin | node|4|node_1|3|node|2|node_1}}
{{CDD|node_1|3|node|3|node_1|2|node_1}} | | Cells | 2 (3.4.3.4)
8 (3.4.4)
6 (4.4.4) | | Faces | 16 {3}
12+24 {4} | | Edges | 60 | | Vertices | 24 | | Vertex figure |
Rectangular pyramid | | Symmetry group | [3,4,2], order 96
[3,3,2], order 48 | | Properties | convex |
In geometry, a cuboctahedral prism is a convex uniform 4-polytope. This 4-polytope has 16 polyhedral cells: 2 cuboctahedra connected by 8 triangular prisms, and 6 cubes. It is one of 18 uniform polyhedral prisms created by using uniform prisms to connect pairs of parallel Platonic solids and Archimedean solids.
Net |
Transparent Schlegel diagram |
Alternative names- Cuboctahedral dyadic prism Norman W. Johnson
- Cope (Jonathan Bowers: for cuboctahedral prism)
- Rhombioctahedral prism
- Rhombioctahedral hyperprism
External links - {{PolyCell | urlname = section6.html| title = 6. Convex uniform prismatic polychora - Model 50}}
- {{KlitzingPolytopes|polychora.htm|4D uniform polytopes (polychora)|x o3x4o - cope}}
{{polychora-stub}} 1 : Polychora |