Squarisquare tiling
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Squarisquare tiling | |
---|---|
Rank | 3 |
Type | Uniform |
Space | Euclidean |
Notation | |
Bowers style acronym | Sost |
Coxeter diagram | x4x4/3x4x4/3*aØ*c *bØ*d () |
Elements | |
Faces | N octagons, N octagrams |
Edges | 4N+4N |
Vertices | 4N |
Vertex figure | Butterfly, edge lengths √2+√2 and √2-√2 |
Related polytopes | |
Army | Tosquat |
Regiment | Sossa |
Conjugate | Squarisquare tiling |
Abstract & topological properties | |
Flag count | 32N |
Orientable | Yes |
Properties | |
Symmetry | R3 |
Convex | No |
Nature | Tame |
The squarisquare tiling, or sost, is a non-convex uniform tiling of the Euclidean plane. 2 octagons and 2 octagrams join at each vertex of this tiling.
It is a blend of 4 squariapeirotruncated squariapeirogonal tilings or 2 quasirhombated square tilings.
External links[edit | edit source]
- Klitzing, Richard. "sost".
- McNeill, Jim. "Star Tesselations Type 2".