Daemi–Scaduto's torus-knot Slice–Ribbon conjecture

Let $T_{p,q}$ be the $(p,q)$-torus knot in $S^3$, where $p$ and $q$ are positive coprime integers, and let $K$ be a knot concordant to $T_{p,q}$. A ribbon concordance is a concordance whose projection to $[0,1]$ is a Morse function without local maxima. Daemi–Scaduto's torus-knot Slice–Ribbon conjecture. There is a ribbon concordance from $T_{p,q}$ to $K$. This generalizes Fox's Slice–Ribbon conjecture from the unknot to torus knots. The source does not state whether this generalization has been resolved.