Two regular unipotent generation conjecture for quasisimple groups of Lie type

Let $G$ be a quasisimple finite group of Lie type, and exclude the case $G=SL_2(q)$ with $q$ even.

Two regular unipotent generation conjecture. Then $G$ is generated by two regular unipotent elements.

This is a broader formulation concerning quasisimple, rather than only simple, finite groups of Lie type. It does not require the two regular unipotent elements to be conjugate; the paper’s surrounding discussion places it among questions about generation by special element classes.