Every diassociative A-loop is Moufang
Michael K. Kinyon, Kenneth Kunen, J. D. Phillips
Abstract
An A-loop is a loop in which every inner mapping is an automorphism. We settle a problem which had been open since 1956 by showing that every diassociative A-loop is Moufang.
Create a lesson
Related papers
Chordality of Enhanced Power Graphs of Finite Simple Groups: A Resolution of a Conjecture
Pallabi Manna
Kaplansky's conjectures fail for torsion-free hyperbolic groups in positive characteristic
Nidhal Mghirbi, Seth Douglas
Finiteness properties of centralisers in Out(FN) and automorphisms of free-by-cyclic groups
Naomi Andrew, Yassine Guerch, Camille Horbez et al.
Invariant random subgroups of the finitary special linear group over a finite field
Noam Atar, Arie Levit
Vanishing-set inclusion and character degrees in finite p-groups
Zhi-Lin Zhang
Singular Loci of SL2(C)-Representation Varieties of Non-Hopfian Baumslag--Solitar Groups
S. Liriano