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Tessellation Substitution tiling Dodecahedron Aperiodic tiling Stellation Icosahedron Geometry Tiling Penrose tiling		Add to Reading List Source URL: comp.uark.edu Download Document from Source Website File Size: 663,62 KB Share Document on Facebook

	Wang Tiles May 2, 2006 Abstract Suppose we want to cover the plane with decorated square tiles of the same size. Tiles are to be chosen from a finite number of types. There are unbounded tiles of each type available. Due DocID: 1qMb1 - View Document
	Manual for the Tiling Database Brian Wichmann and Tony Lee December 3, 2015 Contents 1 Introduction DocID: 1qb7J - View Document
	How to make tilings This instruction shows how to make tilings from a triangle shaped base. Equilateral triangles can be used to cover an area without wholes and without overlapping. This is because their angles are 60° DocID: 1oO8h - View Document
$Substitution tiling / Tessellation / Rauzy fractal / Substitution / Penrose tiling / Aperiodic tiling / Tiling / Geometry / Ammann–Beenker tiling$	Discrete Comput Geom OF1–OF14DOI: s00454Discrete & Computational Geometry DocID: 19DF9 - View Document
	Canonical Substitution Tilings E O HARRISS and J S W LAMB xpand E DocID: 19uSb - View Document