Category:Semiregular tilings of the Euclidean plane

 See also categories: Regular tilings of the Euclidean plane, Semiregular tilings of the Euclidean plane and Semiregular dual tilings of the Euclidean plane.

Uniform tilings of the Euclidean plane are edge-to-edge tilings on the Euclidean plane by regular polygons with the property of being vertex-transitive (i.e., for any two vertices on the tiling, there must be some isometry of the tiling which maps one vertex into another).

On the Euclidean plane, there are 11 uniform tilings, including three regular tilings (triangular, square and hexagonal).

This category contains pictures of eight uniform tilings on the Euclidean plane that are not regular. For regular tilings, see category Regular tilings of the Euclidean plane.

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  3-12-12
  truncated hexagonal
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  3-6-3-6
  trihexagonal
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  3-4-6-4
  small rhombitrihexagonal
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  4-6-12
  great rhombitrihexagonal
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  3-3-3-3-6
  snub trihexagonal
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  3-3-4-3-4
  snub square
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  4-8-8
  truncated square
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  3-3-3-4-4
  elongated triangular