Generalized probabilism: Dutch books and accuracy domi- nation

Journal of Philosophical Logic 41 (5):811-840 (2012)
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Jeff Paris proves a generalized Dutch Book theorem. If a belief state is not a generalized probability then one faces ‘sure loss’ books of bets. In Williams I showed that Joyce’s accuracy-domination theorem applies to the same set of generalized probabilities. What is the relationship between these two results? This note shows that both results are easy corollaries of the core result that Paris appeals to in proving his dutch book theorem. We see that every point of accuracy-domination defines a dutch book, but we only have a partial converse
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Graded Incoherence for Accuracy-Firsters.De Bona, Glauber & Staffel, Julia
Rational Illogicality.Williams, J. Robert G.

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