Jørgensen's algebraic-geometric limits conjecture

Let $\Gamma$ be a finitely generated, torsion-free, non-elementary Kleinian group, and let $\{\rho_n\}$ be a sequence in $\mathcal D(\Gamma)$ converging to a representation $\rho$. Suppose that $\{\rho_n(\Gamma)\}$ converges geometrically to a Kleinian group $\widehat\Gamma$, and that $\rho$ is type-preserving. Jørgensen's conjecture. Then

$$\rho(\Gamma)=\widehat\Gamma.$$

This conjecture concerns when algebraic and geometric limits agree. The source attributes it to Jørgensen and provides surrounding partial results, but no resolution status for the full statement.