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When the signed weighted resolution set was defined as an invariant ofpseudoknots, it was unknown whether this invariant was complete. Using theGauss-diagrammatic invariants of pseudoknots introduced by Dorais et al, weshow that the signed were-set cannot distinguish all non-equivalentpseudoknots. This goal is achieved through studying the effects of a flype-likelocal move on a pseudodiagram.

The Signed Weighted Resolution Set is Not a Complete Pseudoknot Invariant