Classifying Finitely Generated Indecomposable RA Loops

Abstract

In 1995, E. Jespers, G. Leal and C. Polcino Milies classified all finite ring alternative loops (RA loops for short) which are not direct products of proper subloops. In this paper we extend this result to finitely generated RA loops and provide an explicit description of all such loops.

References in corpus (1)

• Finitely Generated Groups $G$ such that $G/Z(G)\simeq C_p\times C_p$