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  1. Linnebo on Analyticity and Thin Existence.Mark Povich - 2024 - Philosophia Mathematica 32 (3):332–357.
    In his groundbreaking book, Thin Objects, Linnebo (2018) argues for an account of neo-Fregean abstraction principles and thin existence that does not rely on analyticity or conceptual rules. It instead relies on a metaphysical notion he calls “sufficiency”. In this short discussion, I defend the analytic or conceptual rule account of thin existence.
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  • A deflationary approach to legal ontology.Miguel Garcia-Godinez - 2024 - Synthese 203:1-20.
    Contra recent, inflationary views, the paper submits a deflationary approach to legal ontology. It argues, in particular, that to answer ontological questions about legal entities, we only need conceptual analysis and empirical investigation. In developing this proposal, it follows Amie Thomasson’s ‘easy ontology’ and her strategy for answering whether ordinary objects exist. The purpose of this is to advance a theory that, on the one hand, does not fall prey to sceptical views about legal reality (viz., that ontological truths about (...)
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  • Norms and necessity: replies to critics.Amie L. Thomasson - 2024 - Inquiry: An Interdisciplinary Journal of Philosophy 67 (8):2417-2456.
    The critics in this volume raise several important challenges to the modal normativist position developed in Norms and Necessity, including whether the relation I claim holds between semantic rules and necessity claims generates spurious claims of metaphysical necessity, whether the view is circular (implicitly relying on a more 'robust' form of modal realism), and whether it conflicts with truth-conditional semantics. They also raise probing questions about how it compares to other views of modality, including a Lewisian view and an essentialist (...)
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  • Rules to Infinity: The Normative Role of Mathematics in Scientific Explanation.Mark Povich - 2024 - Oxford University Press USA.
    One central aim of science is to provide explanations of natural phenomena. What role(s) does mathematics play in achieving this aim? How does mathematics contribute to the explanatory power of science? Rules to Infinity defends the thesis, common though perhaps inchoate among many members of the Vienna Circle, that mathematics contributes to the explanatory power of science by expressing conceptual rules, rules which allow the transformation of empirical descriptions. Mathematics should not be thought of as describing, in any substantive sense, (...)
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  • Varieties of Grounding Skepticism.David Mark Kovacs - 2023 - The Monist 106 (3):301-316.
    Abstract:Skepticism about grounding is the view that ground-theoretic concepts shouldn’t be used in meta­physical theorizing. Possible reasons for adopting this attitude are numerous: perhaps grounding is unintelligible; or perhaps it’s never instantiated; or perhaps it’s just too heterogeneous to be theor­­­­­etically useful. Unfortunately, as currently pursued the debate between grounding enthusiasts and skeptics is insufficiently structured. This paper’s purpose is to impose a measure of conceptual rigor on the debate by offering an opinionated taxonomy of views with a reasonable claim (...)
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  • Indeterminacy, coincidence, and “Sourcing Newness” in mathematical research.James V. Martin - 2022 - Synthese 200 (1):1-23.
    Far from being unwelcome or impossible in a mathematical setting, indeterminacy in various forms can be seen as playing an important role in driving mathematical research forward by providing “sources of newness” in the sense of Hutter and Farías :434–449, 2017). I argue here that mathematical coincidences, phenomena recently under discussion in the philosophy of mathematics, are usefully seen as inducers of indeterminacy and as put to work in guiding mathematical research. I suggest that to call a pair of mathematical (...)
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  • Metaphysical explanations: The case of singleton sets revisited.Kai Michael Büttner - 2024 - Theoria 90 (1):98-108.
    Many contemporary metaphysicians believe that the existence of a contingent object such as Socrates metaphysically explains the existence of the corresponding set {Socrates}. This paper argues that this belief is mistaken. The argument proposed takes the form of a dilemma. The expression “{Socrates}” is a shorthand either for the expression “the set that contains all and only those objects that are identical to Socrates” or for the expression “the set that contains Socrates and nothing else”. However, Socrates' existence does not (...)
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  • Necessity and linguistic rules.Boris Kment - 2024 - Inquiry: An Interdisciplinary Journal of Philosophy 67 (8):2400-2416.
    Amie Thomasson has argued against descriptivism about modality, which starts from the idea that modal statements serve to track features of the world and that these features explain the truth-values of modal claims. Thomasson objects that descriptivists cannot satisfactorily explain how modal features fit into the naturalistic picture of the world and that they cannot account for our apparent capacity to acquire modal knowledge. On Thomasson’s alternative to descriptivism (called ‘normativism’), the function of modal claims is to facilitate communication about (...)
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