 Coherent Admissibility Suppose \(\mathcal{F}\) is a set of propositions and \(\mathfrak{D}: \mathcal{C_F} \times \mathcal{W_F} \rightarrow [0, \infty]\) is a measure of epistemic disutility. Then, if \(c^*\) is a probabilistic credence function, then \(c^*\) is not weakly dominated relative to \(\mathfrak{D}\). That is, for any probabilistic credence function \(c^*\), there is no credence function \(c'\) such that 