  Leibniz algebras are a non-anticommutative version of Lie algebras. They play
an important role in different areas of mathematics and physics and have
attracted much attention over the last thirty years. In this paper we
investigate whether conditions such as being a Lie algebra, cyclic, simple,
semisimple, solvable, supersolvable or nilpotent in such an algebra are
preserved by lattice isomorphisms.
