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Hannes Leitgeb (2014). A Way Out of the Preface Paradox?

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  1.  20
    Three Puzzles About Lotteries.Julia Staffel - forthcoming - In Igor Douven (ed.), Lotteries, Knowledge, and Rational Belief. Cambridge University Press.
    In this article, I discuss three distinct but related puzzles involving lotteries: Kyburg’s lottery paradox, the statistical evidence problem, and the Harman-Vogel paradox. Kyburg’s lottery paradox is the following well-known problem: if we identify rational outright belief with a rational credence above a threshold, we seem to be forced to admit either that one can have inconsistent rational beliefs, or that one cannot rationally believe anything one is not certain of. The statistical evidence problem arises from the observation that people (...)
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  2.  47
    Fallibilism, Verisimilitude, and the Preface Paradox.Gustavo Cevolani - 2017 - Erkenntnis 82 (1):169-183.
    The Preface Paradox apparently shows that it is sometimes rational to believe logically incompatible propositions. In this paper, I propose a way out of the paradox based on the ideas of fallibilism and verisimilitude. More precisely, I defend the view that a rational inquirer can fallibly believe or accept a proposition which is false, or likely false, but verisimilar; and I argue that this view makes the Preface Paradox disappear. Some possible objections to my proposal, and an alternative view of (...)
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  3. Belief, Credence, and the Preface Paradox.Alex Worsnip - 2016 - Australasian Journal of Philosophy 94 (3):549-562.
    ABSTRACTMany discussions of the ‘preface paradox’ assume that it is more troubling for deductive closure constraints on rational belief if outright belief is reducible to credence. I show that this is an error: we can generate the problem without assuming such reducibility. All that we need are some very weak normative assumptions about rational relationships between belief and credence. The only view that escapes my way of formulating the problem for the deductive closure constraint is in fact itself a reductive (...)
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