Category:Uniform tilings

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<nowiki>teselado uniforme; 一様平面充填; pavage uniforme; Однорідний паркет; однородная мозаика; pavare uniformă; 고른 타일링; uniform tiling; unuforma kahelaro; рамномерно поплочување; Uniformno tlakovanje; recubrimiento del plano mediante polígonos regulares; pavage du plan par des polygones réguliers; tessellation of the plane by regular polygon; pavare a planului cu poligoane regulate; вершинно транзитивная мозаика на плоскости с правильными многоугольными гранями; однородный паркет; однородное замощение; еднообразно поплочување</nowiki>
uniform tiling 
tessellation of the plane by regular polygon
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In geometry, a uniform tiling is a tessellation of the plane (or n–dimensional space) by regular polygon faces (or n–polytopes) with the restriction of being vertex-uniform.

Tiling is vertex-uniform if, loosely speaking, all its vertices are the same. That implies that each vertex is surrounded by the same kinds of face in the same or reverse order, and with the same angles between corresponding faces.

Uniform tilings can exist in both the Euclidean space and hyperbolic space. Uniform tilings are related to the finite uniform polyhedra which can be considered uniform tilings of the sphere.

Media in category "Uniform tilings"

The following 80 files are in this category, out of 80 total.