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By W. Karwowski, A. Mital

The advance of the idea of fuzzy units used to be inspired mostly by means of the necessity for a computational framework for facing platforms within which human judgement, habit and feelings play a dominant function. even though there are only a few papers on fuzzy units within the literature of psychology and cognitive technology, the speculation of fuzzy units presents a better version for human cognition than conventional approaches.

By targeting the applying of fuzzy units in human elements, this publication presents a invaluable, authoritative evaluation of what the idea is ready and the way it may be utilized. a magnificent function is the extensive spectrum of functions, starting from using fuzzy tools within the ergonomic diagnostics of business creation structures to approximate reasoning in danger research and the modeling of human-computer interactions in details retrieval initiatives. both notable is the very large choice of disciplines and international locations represented through the contributors.

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Ragade and R. R. ) , Advances on Fuzzy Set Theory and Applications, North Holland, Amsterdam, 1979. W. H. Benson, in R. R. ) , Fuzzy Sets and Possibility Theory, Pergamon Press, New York, 1982. W. Karwowski, Unpublished Doctoral Dissertation, Texas Tech University, Lubboch, TX, 1982. A. Mital and O. M. 474. W. Karwowski, in K. ) , Proceedings of the Ergonomics Society Conference, Taylor and Francis, London, 1983, pp. 95-100. W. Karwowski and M. M. Ayoub, Ergonomics, 27 (1984) 641-649. W. Karwowski, M.

In fuzzy set notation: A = {1/a, 1/b, 0/c, 0/d, i/e} ( 7) B = {1/a, 1/b, 1/c, O/d, 0/e} i: ) Since B(x) > A(x) for each cec it follows that A C B. 32 Def: Assume A and are two fuzzy subsets of C. A and B are said to he equal, denoted A = B, if A C P and B C L. We note that L = B if A(x) = B(x) for x e C. Def: The null fuzzy subset of X is defined as the fuzzy subset f of C such that f (x) = 4 for each x e C. We note that for any fuzzy subset A of C, f C A. Furthermore, since the universe C can be seen to be the fuzzy subset for which X(x) = 1 for all x e C then for any A, A C C.

32) aeI More particularly if C is finite and K is the finite subset of K consisting of the set of all membership grades of elements in A then: A =IJn A aeK . (33) FUZZY RELATIONSHIPS In this section we extend the concept of relationship to fuzzy sets. We recall that if C and Y are two crisp sets their cartesian product is the set X x Y consisting of all pairs (x,y) where x e C and y e Y. Def: A fuzzy relationship over the pair C, Y is defined as a fuzzy subset of'the cartesian product C x Y. 2/(c,2)} is a fuzzy relationship.

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