# Truncated octagonal tiling

Truncated octagonal tiling Poincaré disk model of the hyperbolic plane
Type Hyperbolic uniform tiling
Vertex configuration 3.16.16
Schläfli symbol t{8,3}
Wythoff symbol 2 3 | 8
Coxeter diagram     Symmetry group [8,3], (*832)
Dual Order-8 triakis triangular tiling
Properties Vertex-transitive

In geometry, the Truncated octagonal tiling is a semiregular tiling of the hyperbolic plane. There is one triangle and two hexakaidecagons on each vertex, it has Schläfli symbol of t{8,3}.

## Dual tiling

The dual tiling has face configuration V3.16.16. ## Related polyhedra and tilings

This hyperbolic tiling is topologically related as a part of sequence of uniform truncated polyhedra with vertex configurations (3.2n.2n), and [n,3] Coxeter group symmetry.

From a Wythoff construction there are ten hyperbolic uniform tilings that can be based from the regular octagonal tiling.

Drawing the tiles colored as red on the original faces, yellow at the original vertices, and blue along the original edges, there are 8 forms.