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Garoufalidis and Rozansky introduced null-moves on the set of pairs (M, K), where M is an integral homology sphere and K is a knot in M . These null-moves are suitable to study the Kricker lift of the Kontsevich integral. They defined a filtration on the space generated by pairs (M, K) up to orientation-preserving homeomorphism. This filtration splits with respect to the isomorphism classes of integral Alexander modules equipped with their Blanchfield forms. Null Lagrangianpreserving surgeriesdoi:10.24033/bsmf.2693 fatcat:vl2nxt4penghbmjeybalzxb23q