Our website is made possible by displaying online advertisements to our visitors.
Please consider supporting us by disabling your ad blocker.
Hexagonal tiling
 | This article includes a list of general references, but it lacks sufficient corresponding inline citations. (March 2011) |
| Hexagonal tiling | |
|---|---|
 | |
| Type | Regular tiling |
| Vertex configuration | 6.6.6 (or 63)
|
| Face configuration | V3.3.3.3.3.3 (or V36) |
| Schläfli symbol(s) | {6,3} t{3,6} |
| Wythoff symbol(s) | 3 | 6 2 2 6 | 3 3 3 3 | |
| Coxeter diagram(s) |      
|
| Symmetry | p6m, [6,3], (*632) |
| Rotation symmetry | p6, [6,3]+, (632) |
| Dual | Triangular tiling |
| Properties | Vertex-transitive, edge-transitive, face-transitive |
In geometry, the hexagonal tiling or hexagonal tessellation is a regular tiling of the Euclidean plane, in which exactly three hexagons meet at each vertex. It has Schläfli symbol of {6,3} or t{3,6} (as a truncated triangular tiling).
English mathematician John Conway called it a hextille.
The internal angle of the hexagon is 120 degrees, so three hexagons at a point make a full 360 degrees. It is one of three regular tilings of the plane. The other two are the triangular tiling and the square tiling.
Previous Page Next Page
