Vergne–Grunewald–O'Halloran conjecture for Leibniz varieties

Let $n\ge 2$, and consider an irreducible component of the variety of $n$-dimensional Leibniz algebras. Vergne–Grunewald–O'Halloran conjecture. Every such irreducible component contains a non-nilpotent algebra. This is a geometric reformulation of the claim that nilpotent Leibniz algebras do not account for an entire irreducible component; the source gives no resolution status.