 An arguably more powerful version of v-Curry reasoning is presented by Shapiro (2013) and Field (2017: 7). This reasoning can take either connective or predicate form, but it doesn’t depend on CP or VP. Here we give the predicate form using \(Val\). As above, we first derive that \(\chi \vdash_{\mathcal{T}_{V}} \pi\) using VD. In view of the meaning of \(Val\), the conclusion that \(\chi \vdash_{\mathcal{T}_{V}} \pi\) shows that \(Val(\langle\chi\rangle, \langle\pi\rangle)\) is true, i.e., that \(\chi\) is true. But if \(\chi\) is true and \(\chi \vdash_{\mathcal{T}_{V}} \pi\), then it would seem \(\pi\) must also be true. Since weakly detachment-free (nontransitive) responses to v-Curry do allow the derivation of \(\chi \vdash_{\mathcal{T}_{V}} \pi\), this reasoning poses an objection to such responses as well.