Construct · 1 fields · 2 citations
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In mathematics a frieze group is one of exactly seven symmetry groups describing a pattern that repeats along a single direction: an infinite strip invariant under translation and, in some of the seven, also under reflections, glide reflections, or half-turns. Grünbaum and Shephard's Tilings and patterns and Washburn and Crowe's Symmetries of culture set out the classification and apply it to ornament. The referent is an abstract group capturing the complete symmetry of a one-dimensionally repeating band, enumerated and proven to number exactly seven. It is a formal object that borrows the decorator's word for a running band.[1][2]
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