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  1.  21
    Tamar Lando (2015). Conclusive Reasons and Epistemic Luck. Australasian Journal of Philosophy 94 (2):378-395.
    What is it to have conclusive reasons to believe a proposition P? According to a view famously defended by Dretske, a reason R is conclusive for P just in case [R would not be the case unless P were the case]. I argue that, while knowing that P is plausibly related to having conclusive reasons to believe that P, having such reasons cannot be understood in terms of the truth of this counterfactual condition. Simple examples show that it is possible (...)
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  2.  5
    Tamar Lando (2016). Conclusive Reasons and Epistemic Luck. Australasian Journal of Philosophy 94 (2):378-395.
    What is it to have conclusive reasons to believe a proposition P? According to a view famously defended by Dretske, a reason R is conclusive for P just in case [R would not be the case unless P were the case]. I argue that, while knowing that P is plausibly related to having conclusive reasons to believe that P, having such reasons cannot be understood in terms of the truth of this counterfactual condition. Simple examples show that it is possible (...)
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    Tamar Lando (2012). Completeness of S4 for the Lebesgue Measure Algebra. Journal of Philosophical Logic 41 (2):287-316.
    We prove completeness of the propositional modal logic S 4 for the measure algebra based on the Lebesgue-measurable subsets of the unit interval, [0, 1]. In recent talks, Dana Scott introduced a new measure-based semantics for the standard propositional modal language with Boolean connectives and necessity and possibility operators, and . Propositional modal formulae are assigned to Lebesgue-measurable subsets of the real interval [0, 1], modulo sets of measure zero. Equivalence classes of Lebesgue-measurable subsets form a measure algebra, , and (...)
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    Tamar Lando (2015). First Order S4 and its Measure-Theoretic Semantics. Annals of Pure and Applied Logic 166 (2):187-218.
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    Tamar Lando (2012). Dynamic Measure Logic. Annals of Pure and Applied Logic 163 (12):1719-1737.
    This paper brings together Dana Scottʼs measure-based semantics for the propositional modal logic S4, and recent work in Dynamic Topological Logic. In a series of recent talks, Scott showed that the language of S4 can be interpreted in the Lebesgue measure algebra, M, or algebra of Borel subsets of the real interval, [0,1], modulo sets of measure zero. Conjunctions, disjunctions and negations are interpreted via the Boolean structure of the algebra, and we add an interior operator on M that interprets (...)
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