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Zeynep Soysal
University of Rochester
  1.  28
    From Metasemantics to Analyticity.Zeynep Soysal - forthcoming - Philosophy and Phenomenological Research.
    Philosophy and Phenomenological Research, EarlyView.
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  2. Formal Analyticity.Zeynep Soysal - 2018 - Philosophical Studies 175 (11):2791-2811.
    In this paper, I introduce and defend a notion of analyticity for formal languages. I first uncover a crucial flaw in Timothy Williamson’s famous argument template against analyticity, when it is applied to sentences of formal mathematical languages. Williamson’s argument targets the popular idea that a necessary condition for analyticity is that whoever understands an analytic sentence assents to it. Williamson argues that for any given candidate analytic sentence, there can be people who understand that sentence and yet who fail (...)
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  3.  7
    Why is the Universe of Sets Not a Set?Zeynep Soysal - 2020 - Synthese 197 (2):575-597.
    According to the iterative conception of sets, standardly formalized by ZFC, there is no set of all sets. But why is there no set of all sets? A simple-minded, though unpopular, “minimal” explanation for why there is no set of all sets is that the supposition that there is contradicts some axioms of ZFC. In this paper, I first explain the core complaint against the minimal explanation, and then argue against the two main alternative answers to the guiding question. I (...)
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  4. Leibniz's Formal Theory of Contingency.Jeffrey McDonough & Zeynep Soysal - 2018 - Logical Analysis and History of Philosophy 21:17-43.
    This essay argues that, with his much-maligned “infinite analysis” theory of contingency, Leibniz is onto something deep and important – a tangle of issues that wouldn’t be sorted out properly for centuries to come, and then only by some of the greatest minds of the twentieth century. The first two sections place Leibniz’s theory in its proper historical context and draw a distinction between Leibniz’s logical and meta-logical discoveries. The third section argues that Leibniz’s logical insights initially make his “infinite (...)
     
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  5.  99
    Why is the Universe of Sets Not a Set?Zeynep Soysal - 2017 - Synthese:1-23.
    According to the iterative conception of sets, standardly formalized by ZFC, there is no set of all sets. But why is there no set of all sets? A simple-minded, though unpopular, “minimal” explanation for why there is no set of all sets is that the supposition that there is contradicts some axioms of ZFC. In this paper, I first explain the core complaint against the minimal explanation, and then argue against the two main alternative answers to the guiding question. I (...)
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  6.  1
    Leibniz’s Formal Theory of Contingency.Jeffrey McDonough & Zeynep Soysal - 2018 - History of Philosophy & Logical Analysis 21 (1):17-43.
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