Sesquitruncated square tiling
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| Sesquitruncated square tiling | |
|---|---|
 | |
| Rank | 3 |
| Type | CRF |
| Space | Euclidean |
| Elements | |
| Faces | 4N triangles, N squares, N dodecagons |
| Edges | 2N+4N+8N |
| Vertices | 4N+4N |
| Vertex figures | Isosceles triangle |
| Isosceles trapezoid | |
| Abstract & topological properties | |
| Surface | Euclidean plane |
| Orientable | Yes |
| Genus | 0 |
| Properties | |
| Symmetry | R3 |
| Convex | Yes |
| Nature | Tame |
The sesquitruncated square tiling, also known as the 3-4-3-12 tiling, is a 2-uniform tiling obtained as the sesquitruncation of a square tiling. It is one of 20 convex 2-uniform tilings of the Euclidean plane with finite faces.
External links[edit | edit source]
- Lawrence Eclarin, The twenty 2-uniform tilings in the Euclidean plane
- Wikipedia contributors. "3-4-3-12 tiling".