Information-theoretic risk estimates in statistical decision

 Access to full text

 Full (PDF)

1. Perez A., Information, $\epsilon$-Sufficiency and Data Reduction Problems, Kybernetika 1 (1965), 4, 297-323. (1965) MR0205410
2. Perez A., Information and $\epsilon$-Sufficiency, Paper No. 41 presented at the 35th Session of the International Statistical Institute, Beograd, 1965. (1965) 
3. Perez A., Information Theory Methods in Reducing Complex Decision Problems, To appear in: Transactions of the Fourth Prague Conference on Information Theory, Statistical Decision Problems and Random Processes (1965). (1965) MR0216676
4. Csiszár I., Eine informationstheoretische Ungleichung und ihre Anwendung auf den Beweis der Ergodizität von Markoffschen Ketten, Publications of the Mathematical Institute of the Hungarian Academy of Sciences VIII (1963), Series A, Fasc. 1-2, 85-108. (1963) MR0164374
5. Perez A., Extensions of the Shannon-McMillan's Limit Theorem to more general Stochastic Processes, In: Transactions of the Third Prague Conference on Information Theory, Statistical Decision Functions and Random Processes (1962), Prague 1964, 545-574. (1962) MR0165996
6. Perez A., Notions généralisées d'incertitude, d'entropie et d'information du point de vue de la théorie des partingales, In: Transactions of the First Prague Conference on Information Theory, Statistical Decision Functions and Random Processes (1956), Prague 1957, 183 - 208. (1956) MR0099889
7. Rényi A., On measures of entropy and information, In: Proceedings of the 4th Berkeley Symposium on Probability and Statistics, I, Berkeley, 1960, 547-561. (1960) MR0132570
8. Kovalevskij V. A., The problem of pattern recognition from the point of view of mathematical statistics, In: Reading Automata, Kiev 1965, 8-37 (in Russian). (1965) 

1. Jana Zvárová, On measures of statistical dependence
2. Albert Pérez, On the reducibility of a set of statistical hypotheses
3. Jan T. Białasiewicz, Statistical data reduction via construction of sample space partitions
4. Albert Pérez, Information-theoretic approach to measurement reduction problems
5. Albert Pérez, $\epsilon$-admissible simplifications of the dependence structure of a set of random variables
6. Igor Vajda, Jana Zvárová, On generalized entropies, Bayesian decisions and statistical diversity
7. Alexey E. Rastegin, Convexity inequalities for estimating generalized conditional entropies from below