This article relies largely or entirely on a single source. (May 2024) |
Apeirogonal hosohedron | |
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Type | Regular tiling |
Vertex configuration | 2∞ [[File:|40px]] |
Face configuration | V∞2 |
Schläfli symbol(s) | {2,∞} |
Wythoff symbol(s) | ∞ | 2 2 |
Coxeter diagram(s) | |
Symmetry | [∞,2], (*∞22) |
Rotation symmetry | [∞,2]+, (∞22) |
Dual | Order-2 apeirogonal tiling |
Properties | Vertex-transitive, edge-transitive, face-transitive |
In geometry, an apeirogonal hosohedron or infinite hosohedron[1] is a tiling of the plane consisting of two vertices at infinity. It may be considered an improper regular tiling of the Euclidean plane, with Schläfli symbol {2,∞}.