The Strong Novikov conjecture for finitely presented groups

Let $\Gamma$ be a finitely presented group, and let $P_d(\Gamma)$ be its Rips complex for $d>0$. Write $C^*_L(P_d(\Gamma))^\Gamma$ for the equivariant localization algebra and $C^*_r(\Gamma)$ for the reduced group $C^*$-algebra. The evaluation map is

$$ev\colon \lim_{d\to\infty} C^*_L(P_d(\Gamma)^\Gamma)\to C^*_r(\Gamma).$$

Strong Novikov conjecture. The induced map

$$ev_*\colon \lim_{d\to\infty}K_*( C^*_L(P_d(\Gamma))^\Gamma)\to K_*( C^*_r(\Gamma))$$

is injective. This is the group-theoretic counterpart of the coarse Novikov conjecture, expressing injectivity of the assembly map for finitely presented groups. The source does not state whether it is resolved.