Zariski-geometry conjecture for simple groups of finite Morley rank

Let $G$ be a simple group of finite Morley rank definable in a Zariski geometry. Zariski-geometry algebraicity conjecture. The group $G$ has a Lie algebra and is a simple algebraic group. This proposes that the geometric setting supplies the Lie-theoretic structure needed to identify $G$ algebraically; the statement is presented as an open expectation.