Normative error theory is thought by some to be unbelievable because they suppose the incompatibility of believing a proposition at the same time as believing that one has no normative reason to believe it—which believing in normative error theory would seem to involve. In this article, I argue that normative holism is believable and that a normative holist will believe that the truth of a proposition does not invariably generate a normative reason to believe it. I outline five different scenarios in which this is believably the case. I then show how each example can be used to generate a counterexample to the incompatibility claim. I conclude that believing a proposition is compatible with believing there is no reason to believe it and that as such normative error theory has not yet been shown to be unbelievable.
