  One strategy for replying to the charge that detachment-free responses are counterintuitive has been to appeal to a connection between consequence and our acceptance and rejection of sentences. According to this connection, whenever it is the case that \(\alpha \vdash_{\mathcal{T}} \beta\), this means (or at least implies) that it is incoherent by the lights of theory \(\mathcal{T}\) to accept \(\alpha\) while rejecting \(\beta\) (see Restall 2005). Now suppose that, by the lights of a theory \(\mathcal{T}\), it is incoherent to reject \(\alpha\) and it is also incoherent to accept \(\alpha\) while rejecting \(\beta\). Then, Ripley (2013) argues, there need be nothing incoherent by the theory’s lights about rejecting \(\beta\), as long as one doesn’t also accept \(\alpha\). There is thus room to give up Trans and adopt a weakly detachment-free response to Curry’s paradox.  Beall’s defense of the strongly detachment-free approach rests on related considerations. He argues, in effect, that a principle weaker than CCP can play the relevant role in constraining the combinations of acceptance and rejection of sentences including \(\alpha\), \(\beta\), and \(\alpha {\rightarrow}\beta\).