Linked from

The 16 pages that link to Tessellation, each with the reason it gives.

• PolygonRelated: Polygonal tiles can fit together to cover a plane.

• Congruence (geometry)Related: Congruent tiles repeat one shape at a common scale across a tessellation.

• Islamic geometric patternsNarrower topic: Repeating geometric designs often cover walls, floors, and ceilings through tessellation.

• Regular polygonRelated: Equilateral triangles, squares, and regular hexagons each tile the plane by themselves.

• Interior angleRelated: Angles around each tiling vertex must combine to a full turn.

• Triangle geometryRelated: Triangles tile surfaces and provide elementary pieces for geometric meshes.

• Euclidean planeRelated: The Euclidean plane supports repeated tilings, including regular polygon tessellations.

• QuadrilateralRelated: Quadrilaterals can tile the plane, and every simple quadrilateral can do so by repetition.

• Convex polygonRelated: Convex polygons are common tiles in plane tessellations, including triangles and regular hexagons.

• M. C. EscherRelated: Repeated interlocking figures became a central structure in Escher’s prints.

• Geometric artRelated: Tessellations turn individual geometric forms into continuous patterned surfaces.

• Chuck CloseRelated: Close’s repeated cells divide portrait surfaces into a dense, ordered pattern.

• Mathematics and artRelated: Repeated polygons turn tiling constraints into decorative and architectural compositions.

• Doris SchattschneiderNarrower topic: Tessellations are the broad geometric subject that links her research and writing.

• Internal and external anglesRelated: Interior angles determine which regular polygons can meet around a point without gaps.

• Marjorie RiceNarrower topic: The tiling condition defines which pentagons count among Rice’s discoveries.