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An apparent issue for the Revision Theory of definitions has long been that its most plausible versions engender $\omega $-inconsistencies. In this paper I develop a new $\omega $-consistent revision theory and use it to argue that revision theorists can and should embrace $\omega $-consistency. I show how my theory, called $\mathbf {S}^{\#N}$, withstands the theoretical pressures towards $\omega $-inconsistency and moreover compares favorably to the best $\omega $-inconsistent theories vis-à-vis several important desiderata. I tentatively conclude that $\mathbf {S}^{\#N}$ is the best known revision theory.
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