Rational connectedness conjecture for quasi-Campana pairs

Let $(X,D_{\mathbfsymbol{m}})$ be a Campana pair, where $D_{\mathbfsymbol{m}}$ is its boundary divisor, and assume that the log-anticanonical divisor $-K_X-D_{\mathbfsymbol{m}}$ is ample. Let $(X,M)$ be a proper quasi-Campana pair for $(X,D_{\mathbfsymbol{m}})$. Rational connectedness conjecture for quasi-Campana pairs. The pair $(X,M)$ is rationally connected. This prediction extends rational connectedness from log Fano Campana pairs to their proper quasi-Campana pairs; no proof or disproof is supplied in the source.