Abstract

Buchsteiner loops are those which satisfy the identity x\(xy⋅z)=(y⋅zx)/xx\backslash (xy \cdot z) = (y \cdot zx)/ x. We show that a Buchsteiner loop modulo its nucleus is an abelian group of exponent four, and construct an example where the factor achieves this exponent.

Explore this paper’s authors, topics and related work.

Building this map preview

BZPEER is loading the nearby papers, people, topics and institutions for this page.

Reviews 0

Write a reviewWrite

No reviews yet.

Discussion 0

Add a commentWrite

No comments yet.