Rectified 5-orthoplexes
Appearance
Rectified pentacross | |
---|---|
(no image) | |
Type | uniform 5-polytope |
Schläfli symbol | t1{3,3,3,4} |
Coxeter-Dynkin diagrams | |
Hypercells | 42 32 {3,3,4} 10 {3,3,3} |
Cells | 240 80 {3,4} 160 [[tetrahedron|{3,3} |
Faces | 400 80+320 {3} |
Edges | 240 |
Vertices | 40 |
Vertex figure | ? |
Petrie polygon | ? |
Coxeter groups | C5, [3,3,3,4] D5, [32,1,1] |
Dual | ? |
Properties | convex |
In five-dimensional geometry, a rectified pentacross is a five-dimensional polytope.
See also
- Other 5-polytopes:
- 5-simplex - {3,3,3,3}
- 5-cube (penteract) - {4,3,3,3}
- 5-demicube (demipenteract) - {31,2,1}
External links
- Olshevsky, George. "Cross polytope". Glossary for Hyperspace. Archived from the original on 4 February 2007.
- Polytopes of Various Dimensions
- Multi-dimensional Glossary
- Richard Klitzing 5D quasiregulars, (multi)prisms, non-prismatic Wythoffian polyterons o3x3o3o4o - rat