The density conjecture for Kleinian groups

Let $G$ be a finitely generated group. Let $\operatorname{AH}(G)$ denote the space of algebraic limits of discrete faithful representations and let $\operatorname{MP}(G)$ denote the minimally parabolic geometrically finite representations, as in the source. Density conjecture.

$$\operatorname{AH}(G) \text{ is the closure of } \operatorname{MP}(G).$$

The conjecture asks whether every algebraic limit is approximable by geometrically finite minimally parabolic representations. The source presents this as a natural question and gives no resolution status.