Hollow small stellated dodecahedral gyrotrigonism
Jump to navigation
Jump to search
Hollow small stellated dodecahedral gyrotrigonism | |
---|---|
Rank | 5 |
Type | Scaliform |
Notation | |
Bowers style acronym | Hossidgyt |
Coxeter diagram | xoo5/2oxo5/2oox5/2*a&#x |
Elements | |
Tera | 36 pentagrammic antiprismatic pyramids 3 hollow small stellated dodecahedral alterprisms |
Cells | 72 pentagrammic pyramids 180 tetrahedra 36 pentagrammic antiprisms |
Faces | 36 pentagrams 120+360 triangles |
Edges | 90+180 |
Vertices | 36 |
Vertex figure | Pentagrammic gyrobicuploidic ring |
Measures (edge length 1) | |
Circumradius | |
Army | Semi-uniform Trike |
Abstract & topological properties | |
Orientable | No |
Properties | |
Symmetry | H3×A2, order 720 |
Convex | No |
Nature | Tame |
The hollow small stellated dodecahedral gyrotrigonism or hossidgyt is a scaliform 5-polytope. It consists of 3 hollow small stellated dodecahedral alterprisms and 36 pentagrammic antiprismatic pyramids. 2 hollow small stellated dodecahedral alterprisms and 11 pentagrammic antiprismatic pyramids join at each vertex.
External links[edit | edit source]
- Klitzing, Richard. "hossidgyt".
This article is a stub. You can help Polytope Wiki by expanding it. |