How probable is an infinite sequence of beads?

Analysis

Volumn 67, Issue 295, 2007, Pages 173-180

  Williamson, Timothy ^a  

^a NEW COLLEGE   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 61249128235     PISSN: 00032638     EISSN: 14678284     Source Type: Journal    
DOI: 10.1111/j.1467-8284.2007.00671.x     Document Type: Review

References (8)

1. Bernstein, A. R. and F. Wattenberg. 1969. Non-standard measure theory. In Applications of Model Theory of Algebra, Analysis, and Probability, ed. W. A. J. Luxemburg. New York: Holt, Rinehard and Winston
2. Elga, A. 2004. Infinitesimal chances and the laws of nature. Australasian Journal of Philosophy 82: 67-76
3. Finetti, B. de. 1964. Foresight, its logical laws, its subjective sources. In Studies in Subjective Probability, ed. H. Kyburg and H. Smokler. Huntington, N.Y.: Krieger
4. Kraus, P. H. 1968. Representation of conditional probability measures on Boolean algebras. Acta Mathematica Academiae Scientiarum Hungaricae 19: 229-41
5. Lewis, D. K. 1986. Philosophical Papers: Volume II. Oxford: Oxford University Press
6. McGee, V. 1994. Learning the impossible. In Probability and Conditionals Belief Revision and Rational Decision, eds. E. Eells and B. Skyrms. Cambridge: Cambridge University Press
7. Popper, K. R. 1955. Two autonomous systems for the calculus of probabilities. British Journal for the Philosophy of Science 6: 51-57
8. Renyi, A. 1955. On a new axiomatic theory of probability. Acta Mathematica Academiae Scientiarum Hungaricae 6: 285-335