 The lively and wide-ranging debate on v-Curry paradoxes has resulted in genuine progress in our understanding of Curry paradoxes. In the end, what has become clear is that while v-Curry paradoxes may invite different resolutions from non-v-Curry paradoxes, they remain within the same mold as generalized Curry paradoxes. In particular, in the general template of  section 5.2  one may take \(\odot\) to express (either as a predicate or as a connective) consequence in light of \(\vdash_\mathcal{T}\) itself. This is the heart of v-Curry. Inasmuch as there are (many) different (formal) consequence relations definable over our language (e.g., logical consequence in virtue of logical vocabulary, epistemic consequence in virtue of logical-plus-epistemic vocabulary, and so on) there are thereby many different v-Curry paradoxes that may arise. Still, the space of solutions to these paradoxes is the space of solutions to the generalized Curry paradoxes canvassed in this entry.