Chirally cosmetic surgery conjecture for knots

Let $K$ be a knot in $S^3$. Two surgeries on $K$ with distinct slopes $r,r'\in\mathbb{Q}\cup\{\infty\}$ are chirally cosmetic surgeries when $S^3_r(K)\cong -S^3_{r'}(K)$, where the minus sign denotes orientation reversal. Chirally cosmetic surgery conjecture. A knot $K$ does not admit chirally cosmetic surgeries if it is not the unknot, a $(2,2n+1)$ torus knot, or an amphichiral knot. The conjecture identifies the unknot, the specified torus knots, and amphichiral knots as the possible exceptions to the absence of chirally cosmetic surgeries; the source does not establish a general resolution.