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Necessary conclusions

Philosophical Studies 41 (3):321 - 335 (1982)

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  1. How to Prove Hume’s Law.Gillian Russell - 2021 - Journal of Philosophical Logic 51 (3):603-632.
    This paper proves a precisification of Hume’s Law—the thesis that one cannot get an ought from an is—as an instance of a more general theorem which establishes several other philosophically interesting, though less controversial, barriers to logical consequence.
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  • Modal Formulas True at Some Point in Every Model.Lloyd Humberstone - 2008 - Australasian Journal of Logic 6:70-82.
    In a paper on the logical work of the Jains, Graham Priest considers a consequence relation, semantically characterized, which has a natural analogue in modal logic. Here we give a syntactic/axiomatic description of the modal formulas which are consequences of the empty set by this relation, which is to say: those formulas which are, for every model, true at some point in that model.
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