Lower-bound conjecture for the moduli group of positive scalar curvature metrics

Let $M$ be a closed spin manifold with fundamental group $\pi_1(M)=\Gamma$ and dimension $\dim M=2k+1\geq 5$, and suppose that $M$ carries a positive scalar curvature metric. Let $\widetilde P(M)$ be the coinvariant moduli group of concordance classes of positive scalar curvature metrics. Define $N_{\mathrm{fin}}(\Gamma)$ to be the cardinality of the set of positive integers that occur as orders of nontrivial elements of $\Gamma$:

$$N_{\mathrm{fin}}(\Gamma)=\left|\left\{d\in\mathbb N_+\mid \exists\gamma\in\Gamma\text{ with }\operatorname{order}(\gamma)=d\text{ and }\gamma\neq e\right\}\right|.$$

Moduli-group rank conjecture. The rank of $\widetilde P(M)$ is at least $N_{\mathrm{fin}}(\Gamma)$.

This would give a lower bound for the size of the moduli space of positive scalar curvature metrics after quotienting by diffeomorphisms. The supplied source does not state whether the conjecture has been resolved.