 The next objection to  Naive Dominance  is similar to the objection raised in the previous section. In the previous section, the moral we drew from  Name Your Fortune\(^*\)  is that a dominated option is only ruled irrational in virtue of being dominated if at least one of the options that dominate it is not itself dominated. But there may be other features that a credence function might have besides itself being dominated such that being dominated by that credence function does not entail irrationality. Easwaran &amp; Fitelson (2012) suggest the following feature. Suppose that your credence function is non-probabilistic, but it matches the evidence that you have: that is, the credence it assigns to a proposition matches the extent to which your evidence supports that proposition. And suppose that none of the credence functions that accuracy dominate your credence function have that feature. Then, we might say, the fact that your credence function is accuracy dominated does not rule it irrational. After all, it is dominated only by credence functions that violate the constraints that your evidence imposes on your credences. Thus, Easwaran and Fitelson suggest the following decision-theoretic principle, which applies only when the options in question are credence functions: