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We prove that a family of links, which includes all special alternatingknots, does not admit non-nugatory crossing changes which preserve the isotopytype of the link. Our proof incorporates a result of Lidman and Moore oncrossing changes to knots with $L$-space branched double-covers, as well astools from Scharlemann and Thompon's proof of the cosmetic crossing conjecturefor the unknot.

On the Cosmetic Crossing Conjecture for Special Alternating Links