Futer–Purcell–Schleimer's purely cosmetic surgery conjecture for cusped hyperbolic manifolds

Let $M$ be a cusped hyperbolic manifold with at least one cusp, and let $\mathbf{s}$ and $\mathbf{s'}$ be sets of slopes on the cusps. Futer–Purcell–Schleimer's conjecture. If the fillings $M(\mathbf{s})$ and $M(\mathbf{s'})$ are purely cosmetic, then $M$ admits an orientation-preserving symmetry sending $\mathbf{s}$ to $\mathbf{s'}$. Here, cosmetic means homeomorphic, and the conjecture generalizes the one-cusped setting to manifolds with multiple cusps. The source presents it as proposed and then constructs purely cosmetic surgeries on hyperbolic manifolds with multiple cusps, so the conjecture is disproved.