The RCD gluing conjecture along intrinsic boundaries

Let $X_0$ and $X_1$ be noncollapsed $RCD(K,n)$ spaces with nonempty boundaries $\partial X_0$ and $\partial X_1$, where the boundaries are understood in the sense of Gigli and Pasqualetto. Suppose there is an isometry

$$\mathcal I:\partial X_0\rightarrow \partial X_1$$

with respect to their induced intrinsic metrics. RCD gluing conjecture. The glued metric measure space $(X_0\cup_{\mathcal I}X_1,\mathcal H^n_{X_0\cup_{\mathcal I}X_1})$ satisfies $RCD(K,n)$. This conjecture seeks a generalization of Petrunin's gluing theorem to noncollapsed $RCD$ spaces; its resolution is not established by the supplied text.