|Bowers style acronym||Tiki|
|Coxeter diagram||m5m3o ()|
|Faces||60 isosceles triangles|
|Vertex figure||12 decagons, 20 triangles|
|Measures (edge length 1)|
|Number of external pieces||60|
|Level of complexity||3|
|Conjugate||Great triakis icosahedron|
|Abstract & topological properties|
|Symmetry||H3, order 120|
It can also be obtained as the convex hull of a dodecahedron and an icosahedron, where the edges of the icosahedron are times the length of those of the dodecahedron. Using an icosahedron that is any number more than times the edge length of the dodecahedron gives a fully symmetric variant of this polyhedron. The upper limit is , where the dodecahedron's vertices coincide with the icosahedron's face centers.
Each face of this polyhedron is an isosceles triangle with base side length times those of the side edges. These triangles have apex angle and base angles .