Triakis Triangular Tiling
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High Quality Content by WIKIPEDIA articles! In geometry, the Triakis triangular tiling is a tiling of the Euclidean plane. It is an equilateral triangular tiling with each triangle divided into three triangles from the center point. Conway calls it a kisdeltile, constructed as a kis operation applied to a triangular tiling (deltille). It is labeled V3.12.12 because each isosceles triangle face has two types of vertices: one with 3 triangles, and two with 12 triangles. It is the dual tessellation of the truncated hexagonal tiling which has one triangle and two dodecagons at each vertex. It is t...
High Quality Content by WIKIPEDIA articles! In geometry, the Triakis triangular tiling is a tiling of the Euclidean plane. It is an equilateral triangular tiling with each triangle divided into three triangles from the center point. Conway calls it a kisdeltile, constructed as a kis operation applied to a triangular tiling (deltille). It is labeled V3.12.12 because each isosceles triangle face has two types of vertices: one with 3 triangles, and two with 12 triangles. It is the dual tessellation of the truncated hexagonal tiling which has one triangle and two dodecagons at each vertex. It is topologically related to a sequence of polyhedra and continue into tilings of the hyperbolic plane. These vertex-transitive figures have ( n32) reflectional symmetry.
