An existence theorem for the logic of decision
Philosophy of Science 67 (3):17 (2000)
| Abstract | In this paper I discuss some of the mathematics behind an often quoted existence theorem from Richard Jeffrey's The Logic of Decision (Jeffrey 1990) in order to pose several new questions about the meaning and value of that mathematics for decision theory | |||||||||
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Reed Richter (1984). Rationality Revisited. Australasian Journal of Philosophy 62 (4):392 – 403.
Richard Bradley (1998). A Representation Theorem for a Decision Theory with Conditionals. Synthese 116 (2):187-229.
Alan Hájek (2006). In Memory of Richard Jeffrey: Some Reminiscences and Some Reflections onThe Logic of Decision. Philosophy of Science 73 (5):947-958.
Gordon Beavers (1993). Automated Theorem Proving for Łukasiewicz Logics. Studia Logica 52 (2):183 - 195.
Richard Bradley (2007). A Unified Bayesian Decision Theory. Theory and Decision 63:233-263,.
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Richard Bradley (2000). Conditionals and the Logic of Decision. Philosophy of Science 67 (3):32.
Josef Berger, Douglas Bridges & Peter Schuster (2006). The Fan Theorem and Unique Existence of Maxima. Journal of Symbolic Logic 71 (2):713 - 720.
James M. Joyce (2000). Why We Still Need the Logic of Decision. Philosophy of Science 67 (3):13.
Ethan D. Bolker (1967). A Simultaneous Axiomatization of Utility and Subjective Probability. Philosophy of Science 34 (4):333-340.
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