 Assuming one accepts the principle of uniform solution, the question becomes what counts as proposing a uniform solution to all generalized Curry paradoxes. In particular, does it suffice to show, for every instance of the kind thus delimited, that what appears to be a Curry connective in fact fails to be one? It would seem that this should indeed be enough. It’s unclear why uniformity should additionally require that all seeming Curry connectives fail to qualify as such in virtue of violating the same condition. For instance, suppose that negation and our unary connective defined using \({\rightarrow}\) both appear to satisfy the generalized principle P2, in the former case because \({\lnot}\) appears to obey Red and in the latter case because \({\rightarrow}\) appears to obey Cont. Unless these two appearances share a common source (e.g., an implicit reliance on structural contraction, as claimed by Zardini 2011), there need be nothing objectionably non-uniform about taking one appearance at face value while dismissing the other as deceptive. (For discussion of the philosophical issue here, applied to a different class of paradoxes, see the exchange in Smith 2000 and Priest 2000.)