David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Mind 108 (430):241-264 (1999)
John Locke proposed a straightforward relationship between qualitative and quantitative doxastic notions: belief corresponds to a sufficiently high degree of confidence. Richard Foley has further developed this Lockean thesis and applied it to an analysis of the preface and lottery paradoxes. Following Foley's lead, we exploit various versions of these paradoxes to chart a precise relationship between belief and probabilistic degrees of confidence. The resolutions of these paradoxes emphasize distinct but complementary features of coherent belief. These features suggest principles that tie together qualitative and quantitative doxastic notions. We show how these principles may be employed to construct a quantitative model - in terms of degrees of confidence - of an agent's qualitative doxastic state. This analysis fleshes out the Lockean thesis and provides the foundation for a logic of belief that is responsive to the logic of degrees of confidence.
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Citations of this work BETA
Martin Smith (2010). What Else Justification Could Be. Noûs 44 (1):10 - 31.
Scott Sturgeon (2008). Reason and the Grain of Belief. Noûs 42 (1):139–165.
Niko Kolodny (2007). How Does Coherence Matter? Proceedings of the Aristotelian Society 107 (1pt3):229 - 263.
Igor Douven (2008). The Lottery Paradox and Our Epistemic Goal. Pacific Philosophical Quarterly 89 (2):204-225.
By Igor Douven (2008). The Lottery Paradox and Our Epistemic Goal. Pacific Philosophical Quarterly 89 (2):204–225.
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