The kinematics of belief and desire
Synthese 156 (3):513-535 (2007)
| Abstract | Richard Jeffrey regarded the version of Bayesian decision theory he floated in ‘The Logic of Decision’ and the idea of a probability kinematics—a generalisation of Bayesian conditioning to contexts in which the evidence is ‘uncertain’—as his two most important contributions to philosophy. This paper aims to connect them by developing kinematical models for the study of preference change and practical deliberation. Preference change is treated in a manner analogous to Jeffrey’s handling of belief change: not as mechanical outputs of combinations of intrinsic desires plus information, but as a matter of judgement and of making up one’s mind. In the first section Jeffrey’s probability kinematics is motivated and extended to the treatment of changes in conditional belief. In the second, analogous kinematical models are developed for preference change and in particular belief-induced change that depends on an invariance condition for conditional preference. The two are the brought together in the last section in a tentative model of pratical deliberation. | |||||||||
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Richard Bradley (2009). Becker's Thesis and Three Models of Preference Change. Politics, Philosophy and Economics 8 (2):223-242.
Richard Bradley (2000). Conditionals and the Logic of Decision. Philosophy of Science 67 (3):32.
Richard Bradley (2008). Preference Kinematics. In Till Grune (ed.), Preference Change: Approaches from Philosophy, Economics and Psychology.
Richard Bradley (2007). A Unified Bayesian Decision Theory. Theory and Decision 63:233-263,.
Zoltan Domotor (1980). Probability Kinematics and Representation of Belief Change. Philosophy of Science 47 (3):384-403.
Paul R. Graves (1989). The Total Evidence Theorem for Probability Kinematics. Philosophy of Science 56 (2):317-324.
Brad Armendt (1980). Is There a Dutch Book Argument for Probability Kinematics? Philosophy of Science 47 (4):583-588.
Brian Skyrms (1987). Dynamic Coherence and Probability Kinematics. Philosophy of Science 54 (1):1-20.
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