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  1. The Ambiguity of Quantifiers.Francesco Paoli - 2005 - Philosophical Studies 124 (3):313-330.
    In the tradition of substructural logics, it has been claimed for a long time that conjunction and inclusive disjunction are ambiguous:we should, in fact, distinguish between ‘lattice’ connectives (also called additive or extensional) and ‘group’ connectives (also called multiplicative or intensional). We argue that an analogous ambiguity affects the quantifiers. Moreover, we show how such a perspective could yield solutions for two well-known logical puzzles: McGee’s counterexample to modus ponens and the lottery paradox.
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  • Spinoza and the a priori.Jon Miller - 2004 - Canadian Journal of Philosophy 34 (4):555-590.
    Scorned by analytic philosophers for much of the twentieth Century, thea priorihas been newly befriended in recent years. This development is healthy but there is reason to be concerned about how it is unfolding. In particular, it is largely characterized by a certain historical myopia: contemporary philosophers are able to see back to Kant but not much beyond him. While it may be true that thea priorichanged with Kant, this in itself provides us with a reason to go back before (...)
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  • Spinoza and the "A Priori".Jon Miller - 2004 - Canadian Journal of Philosophy 34 (4):555 - 590.
    Scorned by analytic philosophers for much of the twentieth century, the a priori has been newly befriended in recent years. This development is healthy but there is reason to be concerned about how it is unfolding. In particular, it is largely characterized by a certain historical myopia: contemporary philosophers are able to see back to Kant but not much beyond him. While it may be true that the a priori changed with Kant, this in itself provides us with a reason (...)
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