Faculty Mentor

Benjamin Cote

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Date

2021-05-27

Abstract

Frieze patterns are two dimensional patterns that respect certain groups of symmetries and are repetitive in only one direction. In this presentation we will briefly see what a frieze pattern is in architecture/art and see how that compares to frieze patterns in mathematics. There are 7 frieze groups that all frieze patterns follow. They include: step, hop, spinning hop, sidle, spinning sidle, jump and spinning jump. We will also look at polygons with n sides and see how they are related to frieze patterns and their composition. There are three main types of friezes that we will focus on, Conway-Coxeter friezes, additive friezes, and NIM friezes.

Type

Presentation

Department

Mathematics

Rights

Western Oregon University Library has determined, as of 05/27/2021, this item is in copyright, which is held by the author. Users may use the item in accordance with copyright limitations and exceptions, including fair use. For other uses, please ask permission from the authors, whose email addresses appear at the top of this page.

Rights Statement URL

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WeeksLilith_AES_Captions.srt (7 kB)

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