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![ In set theory many degree of membership
between 0 and 1 are allowed.
A fuzzy set is a pair (U,m)
m:U→[0,1] Where,
U-universe of discourse.
x∈U,m(x) is grade of membership of x.
The function m=µ(A) is the membership
function.](https://image.slidesharecdn.com/fuzzysets-190924133735/85/Fuzzy-sets-3-320.jpg)
















Fuzzy sets allow for degrees of membership between 0 and 1, unlike conventional sets which have binary membership. A fuzzy set is a pair consisting of a universe of discourse and a membership function that assigns a value between 0 and 1 to each element in the universe. Fuzzy logic extends Boolean logic to handle imprecise and uncertain information using these fuzzy sets and degrees of membership. Fuzzy sets and logic have applications in areas like aerospace, automotive, business, electronics, and more to model imprecise concepts.


![ In set theory many degree of membership
between 0 and 1 are allowed.
A fuzzy set is a pair (U,m)
m:U→[0,1] Where,
U-universe of discourse.
x∈U,m(x) is grade of membership of x.
The function m=µ(A) is the membership
function.](https://image.slidesharecdn.com/fuzzysets-190924133735/85/Fuzzy-sets-3-320.jpg)















