In geometry, the elongated triangular tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. Conway calls it a isosnub quadrille. There are 3 regular and 8 semiregular tilings in the Euclidean plane. This tiling is related to the snub square tiling which also has 3 triangles and two squares on a vertex, but in a different order. This is also the only uniform tiling that can't be created as a Wythoff construction.

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  • In geometry, the elongated triangular tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. Conway calls it a isosnub quadrille. There are 3 regular and 8 semiregular tilings in the Euclidean plane. This tiling is related to the snub square tiling which also has 3 triangles and two squares on a vertex, but in a different order. This is also the only uniform tiling that can't be created as a Wythoff construction. It can be constructed as alternate layers of apeirogonal prisms and apeirogonal antiprisms. There is only one uniform coloring of an elongated triangular tiling. A second nonuniform coloring 11123 also exists. The coloring shown is a mixture of 12134 and 21234 colorings.
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  • Semiregular tessellation
  • Uniform tessellation
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  • Uet
  • Uniform tiling stat table
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  • SemiregularTessellation
  • UniformTessellation
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  • In geometry, the elongated triangular tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. Conway calls it a isosnub quadrille. There are 3 regular and 8 semiregular tilings in the Euclidean plane. This tiling is related to the snub square tiling which also has 3 triangles and two squares on a vertex, but in a different order. This is also the only uniform tiling that can't be created as a Wythoff construction.
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  • Elongated triangular tiling
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