| 3-7 kisrhombille | |
|---|---|
 | |
| Type | Dual semiregular hyperbolic tiling |
| Faces | Right triangle |
| Edges | Infinite |
| Vertices | Infinite |
| Coxeter diagram |    |
| Symmetry group | [7,3], (*732) |
| Rotation group | [7,3]+, (732) |
| Dual polyhedron | Truncated triheptagonal tiling |
| Face configuration | V4.6.14 |
| Properties | face-transitive |
Wikimedia Commons has media related to Uniform dual tiling V 4-6-14.
In geometry, the 3-7 kisrhombille tiling is a semiregular dual tiling of the hyperbolic plane. It is constructed by congruent right triangles with 4, 6, and 14 triangles meeting at each vertex.
The image shows a Poincaré disk model projection of the hyperbolic plane.
It is labeled V4.6.14 because each right triangle face has three types of vertices: one with 4 triangles, one with 6 triangles, and one with 14 triangles. It is the dual tessellation of the truncated triheptagonal tiling which has one square and one heptagon and one tetrakaidecagon at each vertex.