Hexicated 8-simplexes
In eight-dimensional geometry, a hexicated 8-simplex is a uniform 8-polytope, being a hexication (6th order truncation) of the regular 8-simplex.
| Hexicated 8-simplex | |
|---|---|
Orthogonal projection on A8 Coxeter plane | |
| Type | uniform 8-polytope |
| Schläfli symbol | t0,6{3,3,3,3,3,3,3} |
| Coxeter-Dynkin diagrams | |
| 7-faces | |
| 6-faces | |
| 5-faces | |
| 4-faces | |
| Cells | |
| Faces | |
| Edges | 2268 |
| Vertices | 252 |
| Vertex figure | |
| Coxeter groups | A8, [37], order 362880 |
| Properties | convex |
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