  We extend conjugacy results from Lie algebras to their Leibniz algebra
generalizations. The proofs in the Lie case depend on anti-commutativity. Thus
it is necessary to find other paths in the Leibniz case. Some of these results
involve Cartan subalgebras. Our results can be used to extend other results on
Cartan subalgebras. We show an example here and others will be shown in future
work.
