Title

An Upper Bound for 3-Rewriteability in Finite Groups

Authors

Jordan Ellenberg, Harvard University

Document Type

Article

Publication Date

5-1991

Abstract

An ordered triple of group elements (x,y,z) is said to be rewriteable if the product xyz is equal to one of the products xzy, yxz, yzx, zxy, zyx. In the present paper, we shall ask the following question: how rewriteable can a finite group be if its derived group has order greater than 2?

Comments

MSTR 91-02

Recommended Citation

Ellenberg, Jordan, "An Upper Bound for 3-Rewriteability in Finite Groups" (1991). Mathematical Sciences Technical Reports (MSTR). 77.
https://scholar.rose-hulman.edu/math_mstr/77