Deltoidal hexecontahedral tegum
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Deltoidal hexecontahedral tegum | |
---|---|
Rank | 4 |
Type | Uniform dual |
Space | Spherical |
Notation | |
Coxeter diagram | m2m5o3m |
Elements | |
Cells | 120 kite pyramids |
Faces | 120+120 scalene triangles, 60 kites |
Edges | 24+40+60+60+60+60 |
Vertices | 2+12+20+30 |
Vertex figure | 2 edltoidal hexecontahedra, 12 pentagonal tegums, 20 triangular tegums, 30 octahedra |
Measures (edge length 1) | |
Central density | 1 |
Related polytopes | |
Dual | Small rhombicosidodecahedral prism |
Conjugate | Great deltoidal hexecontahedral tegum |
Abstract properties | |
Euler characteristic | 0 |
Topological properties | |
Orientable | Yes |
Properties | |
Symmetry | H3×A1, order 240 |
Convex | Yes |
Nature | Tame |
The deltoidal hexecontahedral tegum, also called the deltoidal hexecontahedral bipyramid, is a convex isochoric polychoron with 120 kite pyramids as cells. As the name suggests, it can be constructed as a tegum based on the deltoidal hexecontahedron.
In the variant obtained as the dua; of the uniform small rhombicosidodecahedral prism, if the short edges of the deltoidal hexecontahedron have length 1, its height is .