The Dodziuk conjecture over arbitrary fields

Let $G$ be the fundamental group of a finite-volume hyperbolic manifold of odd dimension, assume that $G$ is RFRS, and let $\beta_i^{(2)}(G;\mathbb K)$ denote its $i$th $L^2$-Betti number with coefficients in a field $\mathbb K$. Dodziuk conjecture. One has

$$\beta_i^{(2)}(G;\mathbb K)=0$$

for every $i$ and every field $\mathbb K$.

This extends the known odd-dimensional real or complex hyperbolic $L^2$-acyclicity phenomenon to coefficients in arbitrary fields. The source gives no resolution status.