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To illustrate the implementation of hedges, consider again the set of tall people, and assume the membership function ntall characterizes the degree of membership of elements to the set tall. Our task is to create a new set, very. tall of people that are very tall. In this case, the hedge very can be implemented as the square function. That is, p.very_tall(x) = u t a l l (x) 2 - Hence, if Peter belongs to the set tall with certainty 0.9, then he also belongs to the set very -tall with certainty 0.81. This makes sense according to our natural understanding of the phrase very tall: Degree of membership to the set very-tall should be less than membership to the set tall. Alternatively, consider the set sort-of-tall to represent all people that are sort of tall, i.e. people that are shorter than tall. In this case, the hedge sort of can be implemented as the square root function, p- Sort-oj_tall (x} \/t*tall(%)- So, if Peter belongs to the set tall with degree 0.81, he belongs to the set sort-of-tall with degree 0.9. Different kinds of hedges can be defined, as listed below: Concentration hedges (e.g. very), where the membership values get relatively smaller. That is, the membership values get more concentrated around points with higher membership degrees. Concentration hedges can be defined, in general terms, as P , forp>l where A is the concentration of set A. Dilation hedges (e.g. somewhat, sort of, generally), where membership values increases. Dilation hedges are defined, in general, as HA>(x) = A(X) barcode formula for crystal reports Crystal Reports Barcode Font Encoder Free Download Royalty free with a purchase of any IDAutomation.com font license. 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