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By Brazil) Congress of Logic Applied to Technology 2002 (Sao Paulo, Joao Inacio Da Silva Filho, Jair Minoro Abe

Good judgment (both Classical and Non-Classical) is being more and more similar with different fields in nearly each medical self-discipline and human task. during this quantity we now have emphasised its function within the following fields of technological know-how: synthetic Intelligence, Robotics, Informatics generally, know-how, and correlated topics. The papers are written by way of the most famous scientists of this day.

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Proof of only if-part. 4* is valid in SEn. 4* is valid in SEn iff V'(-4*) = 1 in every SDn-model M* =< DI, . . , Dn, V >. Then, from [Lemma 2], U(A) = 1 in the corresponding FDn-model M =< GI, . . , G n , GI, . . , Gn, U >. 4 is valid and provable in FDn. D. 4 Automated Deduction for FDn In this section, we provide an algorithm for theorem proving of the many-sorted free description theory FDn. We use the RUE and NRF by Diglicoli [3] that can deal with equality to construct the theorem prover for FDn* which is based on the *-translation.

61-66. -K. -J. Lee, et al, "Application of Multi-Agent System for Overcurrent Protection System of Industrial Power System," in Proc. ISAP 2001r P. Kadar and G. , pp. M. I. ) IOS Press. 2002 Arbitrariness: Putting Computer Creativity to Work in Aesthetic Domains Artemis Moroni Renato Archer Research Center CenPRA, Brazil CP 6162 -13082/120 Jonatas Manzolli Interdisciplinary Nucleus of Sound Studies NICS/Unicamp, Brazil Fernando J. Von Zuben School of Electrical and Computer Engineering FEEC/Unicamp, Brazil Abstract.

Dn, V >. Hence, A* is valid and provable in SEn. Proof of only if-part. 4* is valid in SEn. 4* is valid in SEn iff V'(-4*) = 1 in every SDn-model M* =< DI, . . , Dn, V >. Then, from [Lemma 2], U(A) = 1 in the corresponding FDn-model M =< GI, . . , G n , GI, . . , Gn, U >. 4 is valid and provable in FDn. D. 4 Automated Deduction for FDn In this section, we provide an algorithm for theorem proving of the many-sorted free description theory FDn. We use the RUE and NRF by Diglicoli [3] that can deal with equality to construct the theorem prover for FDn* which is based on the *-translation.

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