Collapsed Ricci limit spaces are non-collapsed RCD spaces

Let $(X,\mathsf{d},x,\mathfrak{m})$ be a collapsed Ricci limit space of Hausdorff dimension $k$, with its limit measure satisfying

$$\mathfrak{m}=b\mathcal{H}^k$$

for some $b,k\in(0,\infty)$. Collapsed Ricci limit space conjecture. If $\mathfrak{m}=b\mathcal{H}^k$ holds for some $b,k\in(0,\infty)$, then $(X,\mathsf{d},\mathcal{H}^k)$ is a non-collapsed $\operatorname{RCD}(K(n-1),k)$ space. This predicts that a collapsed Ricci limit space whose limit measure is proportional to Hausdorff measure has the synthetic Ricci-curvature structure of a non-collapsed RCD space; the source gives no resolution.