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The laws of non-bivalent probability
Logic and Logical Philosophy 15 (2):163-171 (2006)
Abstract
Non-bivalent languages (languages containing sentences that can be true, false or neither) are given a probabilitistic interpretation in terms of betting quotients. Necessary and sufficient conditions for avoiding Dutch books—the laws of non-bivalent probability—in such a setting are providedAuthor's Profile
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Citations of this work
De Finettian Logics of Indicative Conditionals Part I: Trivalent Semantics and Validity.Paul Égré, Lorenzo Rossi & Jan Sprenger - 2020 - Journal of Philosophical Logic 50 (2):187-213.
Capturing the relationship between conditionals and conditional probability with a trivalent semantics.Daniel Rothschild - 2014 - Journal of Applied Non-Classical Logics 24 (1-2):144-152.
The Logic of Conditional Negation.John Cantwell - 2008 - Notre Dame Journal of Formal Logic 49 (3):245-260.
What we can learn from how trivalent conditionals avoid triviality.Daniel Lassiter - 2020 - Inquiry: An Interdisciplinary Journal of Philosophy 63 (9-10):1087-1114.
Certain and Uncertain Inference with Indicative Conditionals.Paul Égré, Lorenzo Rossi & Jan Sprenger - forthcoming - Australasian Journal of Philosophy.
References found in this work
Erratum: Probabilities of Conditionals and Conditional Probabilities.David Lewis - 1976 - Philosophical Review 85 (4):561.
Conditional probabilities and compounds of conditionals.Vann McGee - 1989 - Philosophical Review 98 (4):485-541.
On the Truth Conditions of Certain ‘If’-Sentences.Michael McDermott - 1996 - Philosophical Review 105 (1):1-37.
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