Bijection between strong torsion classes and maximal support pre-tilting modules

Let $(A,\mathcal{C})$ be an almost-directed $d$-homological pair, meaning that $A$ is an algebra equipped with the subcategory $\mathcal{C}$, and suppose that

$$\operatorname{gl.dim}(A)\leq d.$$

A $d$-strong torsion class in $\mathcal{C}$ is a torsion class satisfying the stated $d$-strongness condition, and a maximal support pre-$d$-tilting $A$-module is a support pre-$d$-tilting module maximal with respect to the relevant inclusion. The bijection conjecture. There is a bijection between $d$-strong torsion classes in $\mathcal{C}$ and maximal support pre-$d$-tilting $A$-modules. This conjecture would classify $d$-strong torsion classes in $\mathcal{C}$, extending the preceding theorem's construction from proper support-$d$-tilting modules to all maximal support pre-$d$-tilting modules. The supplied text gives no resolution, so the conjecture remains open.