 In any event, Curry’s paradox raises challenges in connection with the issue of what type of uniformity should be required of solutions to various paradoxes (see also Zardini 2015). Priest himself calls attention to a kind of paradox narrower than the generalized Curry paradoxes, a kind whose instances include the negation paradoxes but exclude Curry’s paradox. This kind is picked out by Priest’s “Inclosure Schema” (2002);  see the entry on  self-reference.  One ongoing dispute is about whether there might be a version of Curry’s paradox that counts as an “inclosure paradox”, though it resists Priest’s uniform dialetheic solution to such paradoxes (see the exchange in Beall 2014b, Weber et al. 2014, and Beall 2014a, as well as Pleitz 2015).