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ShareA tessellation or tiling of the plane is a collection of plane figures that fill the plane with no overlaps and no gaps.
One may also speak of tessellations of parts of the plane or of other surfaces.
Generalizations to higher dimensions are also possible.
The tessellation is perhaps most well-known today for its use in the art of M.C.
Escher.
For more information about the topic Tessellation, read the full article at Wikipedia.org, or see the following related articles:
Parallelogram — A parallelogram is a four-sided plane figure that has two sets of opposite parallel sides. Every parallelogram is a polygon, and more specifically a ... > read more
Polyhedron — A polyhedron is a geometric shape which in mathematics is defined by three related meanings. In the traditional meaning it is a 3-dimensional ... > read more
Prism (geometry) — In geometry, an n-sided prism is a polyhedron made of an n-sided polygonal base, a translated copy, and n faces joining corresponding sides. Thus ... > read more
Hyperbolic geometry — In mathematics, hyperbolic geometry is a non-Euclidean geometry, meaning that the parallel postulate of Euclidean geometry is rejected. The parallel ... > read moreNote: This page refers to an article that is licensed under the GNU Free Documentation License. It uses material from the article Tessellation at Wikipedia.org. See the Wikipedia copyright page for more details.
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