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Issue:On probability and independence in intuitionistic fuzzy set theory

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Title of paper: On probability and independence in intuitionistic fuzzy set theory
Author(s):
Tadeusz Gerstenkorn
Institute of Mathematics, Łódż University, 22 Banacha Str, 94-238, Łódż, Poland
tadger@plunlo51.bitnet
Jacek Mańko
Institute of Mathematics, Łódż University, 22 Banacha Str, 94-238, Łódż, Poland
Published in: "Notes on Intuitionistic Fuzzy Sets", Volume 1 (1995) Number 1, pages 36—39
Download:  PDF (211  Kb, File info)
Abstract: 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.
Keywords: Intuitionistic fuzzy set, Probability of intuitionistic fuzzy events, Independence of intuitionistic fuzzy events
References:
  1. Kaufmann A., Introduction a la theorie des sour-ensembles flous, Paris, Masson, 1977
  2. 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
  3. Atanassov K., Intuitionistic fuzzy sets, Fuzzy Sets and Systems, 20 (1986), No.1, 87-96
  4. Atanassov K., Index matrix representation of the intuitionistic fuzzy graphs, Preprint MRL-MFAIS-10-94, Sofia, 1994, 36-41
  5. Atanassov K., Generalized index matrices, Comptes Rendus de l'Academie Bulgare des Sciences, vol. 40, 1987, No. 11, 15-18
  6. Christofides N., Graph theory, Academic Press, New York, 1975
  7. Atanassov K., Shannon A., An application of index matrices in graph theory, submitted to Discrete Mathematics
  8. Atanassov K., Stoyanova D., Cartesian products over intuitionistic fuzzy sets, Methodology of Mathematical Modelling, Vol 1, Sofia, 1990, 296-298
  9. Atanassov K., Review and new results on intuitionistic fuzzy sets, Preprint IM-MFAIS-1-88, Sofia, 1988
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