<p>Recent epistemological literature features compelling and novel arguments for thinking that an agent can rationally believe each member of a set of propositions while knowing that one of the members is false. Perhaps more provocatively, these proponents of “Rational Inconsistency,” as it were, claim that it’s also possible to <i>know</i> each true member of the set while knowing that one of the members is false. Call this “Knowledgeable Inconsistency.” In this article, I explain why, if Knowledgeable Inconsistency is true, then, on pain of an absurd implication about how confirmation works, we should reject non-skeptical Infallibilism about knowledge. For that same reason, the recent proponents of Rational Inconsistency should also reject non-skeptical Infallibilism.</p>