Probabilistic Conditionals Are Almost Monotonic

Review of Symbolic Logic

Volumn 1, Issue 1, 2008, Pages 73-80

  Johnson, Matthew P ^a   Parikh, Rohit ^a  

^a City College of New York   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 84989158729     PISSN: 17550203     EISSN: 17550211     Source Type: Journal    
DOI: 10.1017/S1755020308080106     Document Type: Article

References (13)

1. Adams, E. (1966). Probability and the logic of conditionals. In Suppes & Hintikka, editors, Aspects of Inductive Logic. Amsterdam: North Holland, pp. 265-316.
2. Arlo-Costa, H., Parikh, R. (2005). Conditional probability and defeasible inference. Journal of Philosophical Logic, 34, 97-119.
3. Billingsley, P. (1995). Probability and Measure (third edition). New York: Wiley.
4. Creighton Buck, R. (1946). The measure theoretic approach to density. American Journal of Mathematics, 68(4), 560-580.
5. Edgington, D. (1995). On conditionals. Mind, 104, 235-329. (She also has an entry in the Stanford Encyclopedia of Philosophy.)
6. Fraassen, B. (1995). Fine-grained opinion, probability, and the logic of full belief. Journal of Philosophical Logic, 24, 349-377.
7. Gabbay, D. (1985). Theoretical foundations for nonmonotonic reasoning in expert systems. In Apt, K. R., editor, Proceedings of NATO Advanced Study Institute on Logics and Models of Concurrent Systems. Heidelberg: Springer-Verlag 439-457.
8. Kraus, S., Lehmann, D., Magidor, M. (1990). Nonmonotonic reasoning, preferential models and cumulative logics. Artificial Intelligence, 44, 167-207.
9. Lewis, D. (1976). Probabilities of conditionals and conditional probabilities. Philosophical Review, 85, 297-315.
10. Parikh, R. (2005). Logical omniscience and common knowledge: WHAT do we know and what do WE know? In Meyden, R., editor, Proceedings of the Tenth Conference on Theoretical Aspects of Rationality and Knowledge. Singapore: National University of Singapore Press, pp. 62-78.
11. Parikh, R. (2006). Review of Sanford (2003). Essays in Philosophy, 7, 1.
12. Parikh, R. (2007). Some puzzles about probability and probabilistic conditionals. In Artemov, S. and A. Nerode, editors. Symposium on Logical Foundations of Computer Science. Heidelberg: Springer-Verlag, 449-456.
13. Sanford, D. (2003). If P then Q (second edition). London and New York: Routledge.