Probability logic and F
Philosophy of Science 43 (2):254 - 265 (1976)
| Abstract | In order that a degree-of-belief function be coherent it is necessary and sufficient that it satisfy the axioms of probability theory. This theorem relies heavily for its proof on the two-valued sentential calculus, which emerges as a limiting case of a continuous scale of truth-values. In this "continuum of certainty" a theorem analogous to that instanced above is proved | |||||||||
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Brian Weatherson (forthcoming). From Classical to Intuitionistic Probability. Notre Dame Journal of Formal Logic 44 (2):111-123.
Keith M. Parsons (2010). Rational Episodes: Logic for the Intermittently Reasonable. Prometheus Books.
Theodore Hailperin (1991). Probability Logic in the Twentieth Century. History and Philosophy of Logic 12 (1):71-110.
Herman Dishkant (1980). Three Prepositional Calculi of Probability. Studia Logica 39 (1):49 - 61.
Soshichi Uchii (1973). Higher Order Probabilities and Coherence. Philosophy of Science 40 (3):373-381.
Richard Swinburne (2008). Bayes's Theorem. Gogoa 8 (1):138.
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