David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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Erkenntnis 72 (2):205 - 231 (2010)
My starting point is some widely accepted and intuitive ideas about justified, well-founded belief. By drawing on John Pollock’s work, I sketch a formal framework for making these ideas precise. Central to this framework is the notion of an inference graph. An inference graph represents everything that is relevant about a subject for determining which of her beliefs are justified, such as what the subject believes based on what. The strengths of the nodes of the graph represent the degrees of justification of the corresponding beliefs. There are two ways in which degrees of justification can be computed within this framework. I argue that there is not any way of doing the calculations in a broadly probabilistic manner. The only alternative looks to be a thoroughly non-probabilistic way of thinking wedded to the thought that justification is closed under competent deduction. However, I argue that such a view is unable to capture the intuitive notion of justification, for it leads to an uncomfortable dilemma: either a widespread scepticism about justification, or drawing epistemically spurious distinctions between different types of lotteries. This should worry anyone interested in well-founded belief.
|Keywords||defeat John Pollock preface paradox lottery paradox justification inference degrees of justification probabilistic epistemology basing relation deduction|
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References found in this work BETA
James Pryor (2004). What's Wrong with Moore's Argument? Philosophical Issues 14 (1):349–378.
John L. Pollock (1995). Cognitive Carpentry. MIT Press.
Richard Feldman & Earl Conee (1985). Evidentialism. Philosophical Studies 48 (1):15 - 34.
John Pollock (1970/1975). Knowledge and Justification. Princeton University Press.
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