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Zbl 0539.03004
Jeffrey, Richard C. (ed.)
(Jeffrey, Richard; Carnap, Rudolf; Hintikka, Jaakko; Niiniluoto, Ilkka; Kuipers, Theo A.F.; De Finetti, Bruno; Link, Godehard; Diaconis, Persi; Freedman, David; Fenstad, Jens Erik; Lewis, David; Hoover, Douglas N.)
Studies in inductive logic and probability. Vol. II.
(English)
[B] Berkeley, California: University of California Press. I, 305 p. {\$} 20.00 (1980).

[For Vol. I (1971) see Zbl 0246.02024.] \par Contents: {\it Richard Jeffrey}, Introduction (pp. 1-6); {\it Rudolf Carnap}, A basic system of inductive logic. II (pp. 7-155); {\it Jaakko Hintikka} and {\it Ilkka Niiniluoto}, An axiomatic foundation for the logic of inductive generalization [Form. Meth. Methodol. empir. Sci., Proc. Conf. Warsaw 1974, 57-81 (1976; Zbl 0365.02016)] (pp. 157-181); {\it Theo A. F. Kuipers}, A survey of inductive systems (pp. 183-192); {\it Bruno de Finetti}, On the condition of partial exchangeability [Théorie des probabilités, 6ième partie (Colloque, Genéve 1937), Actualités Sci. Indust. No.739, Hermann (Paris 1938) (pp. 193-205); {\it Godehard Link}, Representation theorems of the de Finetti type for (partially) symmetric probability measures (pp. 207-231; {\it Persi Diaconis} and {\it David Freedman}, de Finetti's generalizations of exchangeability (pp. 233-249); {\it Jens Erik Fenstad}, The structure of probabilities defined on first-order languages (pp. 251-262); {\it David Lewis}, A subjectivist's guide to objective chance (pp. 263-293); {\it Douglas N. Hoover}, A note on regularity (pp. 295-297); Index to Vols. I and II (pp. 301-305).
MSC 2000:
*03B48 Probability logic, etc.
03-06 Proceedings of conferences (mathematical logic)
03-02 Research monographs (mathematical logic)
60A05 Axioms of probability theory

Keywords: Inductive logic; logic of inductive generalization; partial exchangeability; symmetric probability measures; probabilities defined on first-order languages; objective chance; regularity

Citations: Zbl 0246.02024; Zbl 0365.02016

Cited in: Zbl 0857.03010 Zbl 0849.03013

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Highlights
Scientific prize winners of the ICM 2010
Overhang
Lie groups, physics and geometry. An introduction for physicists, engineers and chemists.

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