The semibrick-pair completion conjecture for tau-tilting finite algebras

Let $\Lambda$ be a $\tau$-tilting finite algebra, and let $\mathcal{D} \sqcup \mathcal{U}[1]$ be a semibrick pair, meaning a collection of bricks in the indicated degrees satisfying the relevant hom-orthogonality conditions. Let the smallest wide subcategory containing $\mathcal{D}\sqcup \mathcal{U}[1]$ be the wide subcategory generated by this pair. Semibrick-pair completion conjecture. The pair $\mathcal{D} \sqcup \mathcal{U}[1]$ is completable if and only if the smallest wide subcategory containing it has $|\mathcal{D}| + |\mathcal{U}|$ simple objects. This concerns when semibrick pairs extend to 2-term simple minded collections in the $\tau$-tilting finite setting; the supplied text does not state whether the conjecture has been resolved.