Title of paper:
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On probability and independence in intuitionistic fuzzy set theory
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Author(s):
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Tadeusz Gerstenkorn
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Institute of Mathematics, Łódż University, 22 Banacha Str, 94-238, Łódż, Poland
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tadger@plunlo51.bitnet
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Jacek Mańko
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Institute of Mathematics, Łódż University, 22 Banacha Str, 94-238, Łódż, Poland
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Published in:
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"Notes on IFS", Volume 1 (1995) Number 1, pages 36—39
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Download:
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PDF (211 Kb, File info)
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Abstract:
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The present article includes a synthetic approach to the concept of probability in intuitionistic fuzzy set theory and gives some remarks and thoughts concerning the conception of total probability and Bayes' theorem.
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Keywords:
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Intuitionistic fuzzy set, Probability of intuitionistic fuzzy events, Independence of intuitionistic fuzzy events
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References:
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- Kaufmann A., Introduction a la theorie des sour-ensembles flous, Paris, Masson, 1977
- Shannon A., Atanassov K., A first step to a theory of the intuitionistic fuzzy graphs, Proceeding of FUBEST (D. Lakov, Ed.), Sofia, Sept. 28-30, 1994, 59-61
- Atanassov K., Intuitionistic fuzzy sets, Fuzzy Sets and Systems, 20 (1986), No.1, 87-96
- Atanassov K., Index matrix representation of the intuitionistic fuzzy graphs, Preprint MRL-MFAIS-10-94, Sofia, 1994, 36-41
- Atanassov K., Generalized index matrices, Comptes Rendus de l'Academie Bulgare des Sciences, vol. 40, 1987, No. 11, 15-18
- Christofides N., Graph theory, Academic Press, New York, 1975
- Atanassov K., Shannon A., An application of index matrices in graph theory, submitted to Discrete Mathematics
- Atanassov K., Stoyanova D., Cartesian products over intuitionistic fuzzy sets, Methodology of Mathematical Modelling, Vol 1, Sofia, 1990, 296-298
- Atanassov K., Review and new results on intuitionistic fuzzy sets, Preprint IM-MFAIS-1-88, Sofia, 1988
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