Milnor's finite generation conjecture for fundamental groups of RCD spaces

Let $(X,d,\mathfrak{m})$ be an $RCD^{\ast}(0,N)$ space, where $RCD^{\ast}(0,N)$ denotes the relevant synthetic non-negative Ricci-curvature condition. Milnor's conjecture. The fundamental group $\pi_1(X)$ is finitely generated. This asks whether finite generation, known in several settings for spaces of non-negative Ricci curvature, holds for all $RCD^{\ast}(0,N)$ spaces.