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A regular tessellation is a shape that can be made by repeating a regular polygon. A very limited number of shapes can form regular tessellations in fact there are only 3! Triangles, squares, and hexagons are the only shapes that can form tessellations on their own without assistance from other geometric gap-fillers.
A regular tessellation is a shape that can be made by repeating a regular polygon. A very limited number of shapes can form regular tessellations in fact there are only 3! Triangles, squares, and hexagons are the only shapes that can form tessellations on their own without assistance from other geometric gap-fillers.
Lesson Summary A tessellation is tiling in a repeating pattern that includes one or more shapes. Key attributes of tessellations include: Any shape can be used to create them. More than two shapes can be used.
In Maths, tessellation and learning about tessellation patterns forms an important part of the 2D Shapes topic. Tessellated shapes are 2D shapes that fit exactly together, though the shapes do not have to be the same. For instance, a tessellated pattern can be created with triangles as in the picture above.
Tessellations can be very useful in education and in teaching mathematics. They can be used from kindergarten to high school. Creating tessellations does not depend largely on numerical skills; therefore students with many different levels of mathe matical abilities can create them.
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The tessellation has a docHub role in architecture since the ancient times [3]. Throughout the history, different patterns have been used by many cultures for structural elements, decorative surface coverings, non-structural elements and floor coverings.
A tessellation is a special type of tiling (a pattern of geometric shapes that fill a two-dimensional space with no gaps and no overlaps) that repeats forever in all directions. They can be composed of one or more shapes anything goes as long as the pattern radiates in all directions with no gaps or overlaps.
A tessellation or tiling is the covering of a surface, often a plane, using one or more geometric shapes, called tiles, with no overlaps and no gaps. In mathematics, tessellation can be generalized to higher dimensions and a variety of geometries.

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