Primitive Conditional Probabilities, Subset Relations and Comparative Regularity

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Abstract

Rational agents seem more confident in any possible event than in an impossible event. But if rational credences are real-valued, then there are some possible events that are assigned 0 credence nonetheless. How do we differentiate these events from impossible events then when we order events? de Finetti (1975), Hájek (2012) and Easwaran (2014) suggest that when ordering events, conditional credences and subset relations are as relevant as unconditional credences. I present a counterexample to all their proposals in this paper. While their proposals order possible and impossible events correctly, they deliver the wrong verdict for disjoint possible events assigned equal positive credence.

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Joshua Thong
Singapore Management University

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References found in this work

What conditional probability could not be.Alan Hájek - 2003 - Synthese 137 (3):273--323.
A treatise on probability.J. Keynes - 1924 - Revue de Métaphysique et de Morale 31 (1):11-12.
Theories of Probability.Terrence Fine - 1973 - Academic Press.
Regularity and Hyperreal Credences.Kenny Easwaran - 2014 - Philosophical Review 123 (1):1-41.

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