Decagonal tiling
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Decagonal tiling | |
---|---|
Rank | 3 |
Type | Regular |
Space | Hyperbolic |
Notation | |
Coxeter diagram | |
Schläfli symbol | {10,3} |
Elements | |
Faces | 3N decagons |
Edges | 15N |
Vertices | 10N |
Vertex figure | Triangle |
Measures (edge length 1) | |
Circumradius | |
Related polytopes | |
Army | Decagonal tiling |
Regiment | Decagonal tiling |
Dual | Order-10 triangular tiling |
Abstract & topological properties | |
Surface | Hyperbolic plane |
Orientable | Yes |
Genus | 0 |
Properties | |
Symmetry | [10,3] |
Convex | Yes |
The order-3 decagonal tiling, or just decagonal tiling, is a regular tiling of the hyperbolic plane. 3 decagons join at each vertex.
Related polyhedra[edit | edit source]
The decagonal tiling is the universal cover of several regular skew polyhedra including the Petrial dodecahedron, Petrial great stellated dodecahedron and the blended dodecahedron.
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