Pruning and measures of uncertainty

Bruno Forte; Carlo Sempi

doi:10.1051/ita/1978120201571

All issues

Volume 12 / No 2 (1978)

RAIRO. Inform. théor., 12 2 (1978) 157-168

References

Free Access

Issue		RAIRO. Inform. théor. Volume 12, Number 2, 1978


Page(s)		157 - 168
DOI		https://doi.org/10.1051/ita/1978120201571
Published online		01 February 2017

1. H. CICILEO and B. FORTE, Measures of Ignorance, Information and Uncertainty, Calcolo, Vol. 8, 1976, pp. 215-236. [MR: 314552] [Zbl: 0239.94019] [Google Scholar]
2. J. ACZÉL, B. FORTE and C. T. NG, Why the Shannon and Hartley Entropies are « Natural », Advances in Appl. Probability, Vol. 6, 1974, pp. 131-146. [MR: 339901] [Zbl: 0277.94011] [Google Scholar]
3. B. FORTE, Subadditive Entropies for a Random Variable, Boll. Un. Mat. It. Vol. 14-B, 1977, pp. 118-133. [MR: 444297] [Zbl: 0383.94016] [Google Scholar]
4. B. FORTE and C. A. BORTONE, Non-symmetric Entropies with the Branching Property, Utilitas Math. Vol. 12, 1977, pp. 3-23. [MR: 484758] [Zbl: 0378.94019] [Google Scholar]
5. J. KAMPÉ DE FÉRIET et B. FORTE, Information et Probabilité, C.R. Acad. Sc. Paris, Série A, t. 265, 1967, pp. 110-116. [MR: 220541] [Zbl: 0201.53002] [Google Scholar]
6. B. FORTE, Measures of Information : the General Axiomatic Theory, R.A.I.R.O., série R-3, n° 2, 1969, pp. 63-90. [EuDML: 193124] [MR: 260479] [Zbl: 0192.56001] [Google Scholar]
7. D. A. KAPPOS, Strukturtheorie der Wahrscheinlichkeitsfelder und räume, Springer Verlag, Berlin, 1960. [MR: 119216] [Zbl: 0092.33201] [Google Scholar]
8. J. ACZÉL and Z. DARÓCZY, On Measures of Information and Their Characterizations, Academic Press, New York, 1975. [MR: 689178] [Zbl: 0345.94022] [Google Scholar]
9. T. KÁTAI, A Remark on Additive Arithmetical Functions, Ann. Univ. Sci., Budapest, Eötvös Sect. Math., Vol. 10, 1967, pp. 81-83. [MR: 257011] [Zbl: 0159.05802] [Google Scholar]
10. P. ERDÖS, On the Distribution Function of Additive Functions, Ann. of Math., Vol. 47, 1946, pp. 1-20. [MR: 15424] [Zbl: 0061.07902] [Google Scholar]

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[1] 1. H. CICILEO and B. FORTE, Measures of Ignorance, Information and Uncertainty, Calcolo, Vol. 8, 1976, pp. 215-236. [MR: 314552] [Zbl: 0239.94019] [Google Scholar]

[2] 2. J. ACZÉL, B. FORTE and C. T. NG, Why the Shannon and Hartley Entropies are « Natural », Advances in Appl. Probability, Vol. 6, 1974, pp. 131-146. [MR: 339901] [Zbl: 0277.94011] [Google Scholar]

[3] 3. B. FORTE, Subadditive Entropies for a Random Variable, Boll. Un. Mat. It. Vol. 14-B, 1977, pp. 118-133. [MR: 444297] [Zbl: 0383.94016] [Google Scholar]

[4] 4. B. FORTE and C. A. BORTONE, Non-symmetric Entropies with the Branching Property, Utilitas Math. Vol. 12, 1977, pp. 3-23. [MR: 484758] [Zbl: 0378.94019] [Google Scholar]

[5] 5. J. KAMPÉ DE FÉRIET et B. FORTE, Information et Probabilité, C.R. Acad. Sc. Paris, Série A, t. 265, 1967, pp. 110-116. [MR: 220541] [Zbl: 0201.53002] [Google Scholar]

[6] 6. B. FORTE, Measures of Information : the General Axiomatic Theory, R.A.I.R.O., série R-3, n° 2, 1969, pp. 63-90. [EuDML: 193124] [MR: 260479] [Zbl: 0192.56001] [Google Scholar]

[7] 7. D. A. KAPPOS, Strukturtheorie der Wahrscheinlichkeitsfelder und räume, Springer Verlag, Berlin, 1960. [MR: 119216] [Zbl: 0092.33201] [Google Scholar]

[8] 8. J. ACZÉL and Z. DARÓCZY, On Measures of Information and Their Characterizations, Academic Press, New York, 1975. [MR: 689178] [Zbl: 0345.94022] [Google Scholar]

[9] 9. T. KÁTAI, A Remark on Additive Arithmetical Functions, Ann. Univ. Sci., Budapest, Eötvös Sect. Math., Vol. 10, 1967, pp. 81-83. [MR: 257011] [Zbl: 0159.05802] [Google Scholar]

[10] 10. P. ERDÖS, On the Distribution Function of Additive Functions, Ann. of Math., Vol. 47, 1946, pp. 1-20. [MR: 15424] [Zbl: 0061.07902] [Google Scholar]