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Tiling
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Demonstrations 1  20 of 337
Torus Made of Disks with Holes
Dissection of a Bilinski Dodecahedron into a Rectangular Solid
Generating 2D MetallicMean Quasiperiodic Tilings with NKS Substitution Rules
A Family of NxN SpaceFilling ZFunctions, N>1
Borromean Mesh
A Tessellation of the Torus
Nonperiodic Substitution Tiling of the Plane
Mondrian FourColoring
Coloring 2D MetallicMean Quasicrystal Tilings with a MeshBased Method
Filling Space with a Bilinski Dodecahedron and an Acute Golden Rhombohedron
Melting Tile Illusion
Dissecting a Cube into an H Shape and Two Cubes
Phosphorene Quantum Dots
Tetrahedral and Octahedral Similarohedrons
Dissecting an Acute Golden Rhombohedron into a Rectangular Solid
Two Dissections of a Golden Rhombohedron into OneHalf of a Bilinski Dodecahedron
Dissecting Five Cubes into a Rectangular Solid with a Square Base
Dissecting a Rectangular Solid into an Acute Golden Rhombohedron and Half a Bilinski Dodecahedron
Substitution Tilings
Dissecting a Cube into a Rectangular Solid with a Square Base
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