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Infinity in Pascal's Wager

In Paul F. A. Bartha & Lawrence Pasternack (eds.), Pascal’s Wager. New York: Cambridge University Press. pp. 260-77 (2018)

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  1. Infinitesimals are too small for countably infinite fair lotteries.Alexander R. Pruss - 2014 - Synthese 191 (6):1051-1057.
    We show that infinitesimal probabilities are much too small for modeling the individual outcome of a countably infinite fair lottery.
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  • Fair infinite lotteries.Sylvia Wenmackers & Leon Horsten - 2013 - Synthese 190 (1):37-61.
    This article discusses how the concept of a fair finite lottery can best be extended to denumerably infinite lotteries. Techniques and ideas from non-standard analysis are brought to bear on the problem.
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  • No regrets, or: Edith piaf revamps decision theory.Frank Arntzenius - 2008 - Erkenntnis 68 (2):277-297.
    I argue that standard decision theories, namely causal decision theory and evidential decision theory, both are unsatisfactory. I devise a new decision theory, from which, under certain conditions, standard game theory can be derived.
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  • What conditional probability could not be.Alan Hájek - 2003 - Synthese 137 (3):273--323.
    Kolmogorov''s axiomatization of probability includes the familiarratio formula for conditional probability: 0).$$ " align="middle" border="0">.
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  • (1 other version)ch. 10. Many gods, many wagers : Pascal's Wager meets the replicator dynamics.Paul Bartha - 2012 - In Jake Chandler & Victoria S. Harrison (eds.), Probability in the Philosophy of Religion. Oxford, GB: Oxford University Press. pp. 187.
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