Call for Papers for the 27th International Conference on Intuitionistic Fuzzy Sets is now open!
Conference: 5–6 July 2024, Burgas, Bulgaria • EXTENDED DEADLINE for submissions: 15 APRIL 2024.
Conference: 5–6 July 2024, Burgas, Bulgaria • EXTENDED DEADLINE for submissions: 15 APRIL 2024.
Issue:Probability measures for intuitionistic fuzzy sets: Difference between revisions
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| author = Eulalia Szmidt | | author = Eulalia Szmidt | ||
| institution = Systems Research lnstitute - Polish Academy of Sciences | | institution = Systems Research lnstitute - Polish Academy of Sciences | ||
| address = ul. Newelska 6, | | address = ul. Newelska 6, 01-447 Warsaw, Poland | ||
| email-before-at = szmidt | | email-before-at = szmidt | ||
| email-after-at = ibspan.waw.pl | | email-after-at = ibspan.waw.pl | ||
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| author = Janusz Kacprzyk | | author = Janusz Kacprzyk | ||
| institution = Systems Research lnstitute - Polish Academy of Sciences | | institution = Systems Research lnstitute - Polish Academy of Sciences | ||
| address = ul. Newelska 6, | | address = ul. Newelska 6, 01-447 Warsaw, Poland | ||
| email-before-at = kacprzyk | | email-before-at = kacprzyk | ||
| email-after-at = ibspan.waw.pl | | email-after-at = ibspan.waw.pl | ||
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{{issue/data | {{issue/data | ||
| conference = Third [[ICIFS|International Conference on IFSs]], Sofia, 16-17 October 1999 | | conference = Third [[ICIFS|International Conference on IFSs]], Sofia, 16-17 October 1999 | ||
| issue = [[Notes on Intuitionistic Fuzzy Sets/05/3|"Notes on IFS", Volume 5 (1999) Number 3]], pages | | issue = [[Notes on Intuitionistic Fuzzy Sets/05/3|"Notes on IFS", Volume 5 (1999) Number 3]], pages 19—28 | ||
| file = NIFS-05-3- | | file = NIFS-05-3-19-28.pdf | ||
| format = PDF | | format = PDF | ||
| size = | | size = 6580 | ||
| abstract = A concept of a probability measure for intuitionistic fuzzy sets is introduced. The solution is given by an interval and is consistent with the probability measure proposed by Zadeh for fuzzy sets. | | abstract = A concept of a probability measure for intuitionistic fuzzy sets is introduced. The solution is given by an interval and is consistent with the probability measure proposed by Zadeh for fuzzy sets. | ||
The presented considerations seem to be crucial in decision making where imperfection of information is a rule. There are many aspects of information imperfection and among them uncertainty (randomness) and imprecision (fuzziness) are the most important. In this article we assume that | The presented considerations seem to be crucial in decision making where imperfection of information is a rule. There are many aspects of information imperfection and among them uncertainty (randomness) and imprecision (fuzziness) are the most important. In this article we assume that imprecision is modelled by intuitionistic fuzzy sets and uncertainty is modelled by probability theory. Both types of information imperfection are discussed and expressed by common formulas | ||
| keywords = [[fuzzy set]], [[intuitionistic fuzzy set]], fuzzy event, intuitionistic fuzzy event, fuzzy probability, [[intuitionistic fuzzy probability]] | | keywords = [[fuzzy set]], [[intuitionistic fuzzy set]], fuzzy event, intuitionistic fuzzy event, fuzzy probability, [[intuitionistic fuzzy probability]] |
Latest revision as of 09:17, 2 July 2017
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