| Snub square tiling | |
|---|---|
 | |
| Type | Semiregular tiling |
| Vertex configuration |  3.3.4.3.4 |
| Schläfli symbol | s{4,4} sr{4,4} or |
| Wythoff symbol | | 4 4 2 |
| Coxeter diagram |    or  
|
| Symmetry | p4g, [4+,4], (4*2) |
| Rotation symmetry | p4, [4,4]+, (442) |
| Bowers acronym | Snasquat |
| Dual | Cairo pentagonal tiling |
| Properties | Vertex-transitive |
In geometry, the snub square tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. Its Schläfli symbol is s{4,4}.
Conway calls it a snub quadrille, constructed by a snub operation applied to a square tiling (quadrille).
There are 3 regular and 8 semiregular tilings in the plane.