Pinwheel
This substitution tiling is the example of substitution tilings with infinite rotations. Its statistical and dynamical properties were studied in several papers by C. Radin, see for instance [Rad92] , [Rad97] . In particular, it was shown that the orientations of triangles in the pinwheel tiling are equally distributed in the circle. Despite the occurrance of irrational edge lengths and incommensurate angles, all vertices of the pinwheel tiling have rational coordinates.
With Decoration
Finite Local Complexity
Saduns Generalised Pinwheels
Polytopal Tiles
Self Similar Substitution
Mld Class Pinwheel
