Chirally cosmetic surgery conjecture for chiral knots

A knot $K$ is chiral if it is not equivalent to its mirror image, and $T(2,n)$ denotes the $(2,n)$ torus knot. Chirally cosmetic surgery conjecture. If $K$ is a chiral knot that is not a torus knot $T(2,n)$, then $K$ does not admit chirally cosmetic surgeries. The source notes known chirally cosmetic fillings on hyperbolic manifolds and states that its constructions give infinite families on chiral hyperbolic knots, thereby disproving this conjecture.