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logica de lo preconciente aportes a la primera topica - Asociación ...

logica de lo preconciente aportes a la primera topica - Asociación ...

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Pab<strong>lo</strong> D. Slemenson“Lógica <strong>de</strong> <strong>lo</strong> <strong>preconciente</strong>”goes consi<strong>de</strong>rably beyond its p<strong>la</strong>ce in fuzzy <strong>lo</strong>gic. This more general theory leads totwo linked methodo<strong>lo</strong>gies--granu<strong>la</strong>r computing (GrC) and computing with words(CW). In CW, words p<strong>la</strong>y the role of <strong>la</strong>bels of granules and the initial and terminaldatasets are assumed to consist of propositions expressed in a natural <strong>la</strong>nguage. Theinput interface serves to trans<strong>la</strong>te from a natural <strong>la</strong>nguage (NL) to a generalizedconstraint <strong>la</strong>nguage (GCL), while the output interface serves to re-trans<strong>la</strong>te from GLCto NL. Internally, granu<strong>la</strong>r computing is emp<strong>lo</strong>yed to propagate constraints frompremises to conclusions. The importance of the methodo<strong>lo</strong>gies of granu<strong>la</strong>r computingand computing with words <strong>de</strong>rives from the fact that they make it possible to conceiveand <strong>de</strong>sign systems that achieve high MIQ (machine intelligence quotient) bymimicking the remarkable human ability to perform complex tasks without anymeasurements and any computations. Although GrC and CW are inten<strong>de</strong>d to <strong>de</strong>al withimprecision, uncertainty, and partial truth, both are well-<strong>de</strong>fined theories built on amathematical foundation. In coming years, they are likely to p<strong>la</strong>y an increasinglyimportant role in the conception, <strong>de</strong>sign, construction, and utilization ofinformation/intelligent systems.The Concept of Simi<strong>la</strong>rity in Diagnosis and RecognitionThe Concept of Simi<strong>la</strong>rity(Professor Lotfi A. Za<strong>de</strong>h)(ARO) DAAH 04-961-0341, Berkeley Initiative on Soft Computing, British Telecom,(NASA) NAC2-1177, and (ONR) N00014-96-1-0556The concept of simi<strong>la</strong>rity p<strong>la</strong>ys a crucial role in object recognition and fault diagnosis.In object recognition, the process consists of comparing and contrasting the objectun<strong>de</strong>r scrutiny with the elements in an object space. In fault diagnosis, e.g., indifferential diagnosis of diseases of an organ, the process consists of finding the best fitbetween the symptoms of the patient and the symptoms of various diseases of theorgan. We focus here on two general methods to <strong>de</strong>fine simi<strong>la</strong>rity of objects: settheoreticand metric. (1) In set-theoretic simi<strong>la</strong>rity, let a and b represent two objects andA and B represent the set of features of a and b, respectively. The simi<strong>la</strong>rity functions(a,b), representing the measure of simi<strong>la</strong>rity of a and b, is a function of AÇB, A-B andB-A, i.e., s(a,b) = f(AÇB, A-B, B-A). The function f must be <strong>de</strong>fined so that it wouldreflect the semantics of simi<strong>la</strong>rity in the application. For instance, if a and b are twocampsites and A and B are their respective set of features, then a user-<strong>de</strong>fined functionApendice 316

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