In this paper, I investigate how far we can use stories to learn about logic. How can we engage with fiction in order to come to find out what logical principles are actually valid? Is that possible at all? I claim that it is, and I propose two case studies to make the point.

It is widely agreed that fiction is necessarily incomplete, but some recent work postulates the existence of universal fictions—stories according to which everything is true. Building such a story is supposedly straightforward: authors can either assert that everything is true in their story, define a complement function that does the assertoric work for them, or, most compellingly, write a story combining a contradiction with the principle of explosion. The case for universal fictions thus turns on the intuitive priority we assign (...) to the law of non-contradiction. My goal in this paper is to show that our critical and reflective literary practices set constraints on story-telling which preclude universal fictions. I will raise four stumbling blocks for universal fictionalists: the gap between saying and making true, our actual interpretive reactions to story-level contradictions, the criteria we accept for what counts as a story in our literary practices, and the undesirability of the universal fictionalist’s closure principles. (shrink)

I defend the idea that there are universal fictions, and that the Routley-Deutsch-Kapsner way of generating them – namely, with a story including deliberately and explicitly the proposition Everything is true – is still the best one. I reconstruct Wildman and Folde’s Finean criticisms to universal fictions a la Routley-Deutsch-Kapsner based on the idea that the universal quantifier in such fictions may not target the intended range of quantification, that is, all propositions. I show that Wildman and Folde’s argument does (...) not succeed, for they fail to show that every universal sentence has to be understood as involving a restricted quantifier. (shrink)

Recently, Xhignesse has argued that the principle of poetic licence, which roughly states that any class of propositions is true in some possible fiction, ought to be rejected. Here, we defend PPL from Xhignesse’s objection by demonstrating that, properly understood, his purported counter-example case is either irrelevant or unproblematic. The upshot is that Xhignesse has given us no reason to reject PPL.