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Finite forms of de Finetti’s theorem on exchangeability. (English) Zbl 0397.60005

##### MSC:
 60A10 Probabilistic measure theory 62A01 Foundations and philosophical topics in statistics 60D05 Geometric probability and stochastic geometry
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##### References:
 [1] Crisma, L.: 1971, ?Sulla proseguibilità di processi scambiabili,? Rend. Matem. Trieste 3, 96-124. [2] Ericson, W. A.: 1973, ?A Bayesian Approach to 2-Stage Sampling,? Technical Report No. 26, Department of Statistics, University of Michigan, Ann Arbor. · Zbl 0334.62004 [3] Fienberg, S. E.: 1968, ?The Geometry of an r {$$\times$$} c Contingency Table,? Ann. Math. Stat. 39, 1186-90. · Zbl 0162.22104 [4] Fienberg, S. E. and Gilbert, J. P.: 1970, ?The Geometry of a Two by Two Contingency Table,? Jour. Amer. Stat. Assoc. 65, 695-701. · Zbl 0206.20502 [5] de Finetti, B.: 1964, ?Foresight: Its Logical Laws, Its Subjective Sources,? in Kyburg, H. E. and Smokler, H. E. (eds.), Studies in Subjective Probability, Wiley, New York. [6] de Finetti, B.: 1969, ?Sulla proseguibilità di processi aleatori scambiabili,? Rend. Matem. Trieste 1, 53-67. · Zbl 0218.60106 [7] de Finetti, B.: 1972, Probability Induction and Statistics, Wiley, New York. · Zbl 0275.60001 [8] Hewitt, E. and Savage, L. J.: 1955, ?Symmetric Measures on Cartesian Products,? Trans. Amer. Math. Soc. 80, 470-501. · Zbl 0066.29604 [9] Kendall, D. G.: 1967, ?On Finite and Infinite Sequences of Exchangeable Events,? Studia Sci. Math. Hung. 2, 319-327. · Zbl 0157.25601
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