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 virtually each clinical self-discipline and human job. during this quantity we have now emphasised its position within the following fields of technological know-how: synthetic Intelligence, Robotics, Informatics as a rule, know-how, and correlated topics. The papers are written by way of one of the most popular scientists of this day.
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Extra resources for Advances in Logic, Artificial Intelligence and Robotics: Laptec 2002
1999, pp. 61-65.  M. Amin, "Toward Self-Healing Energy Infrastructure Systems". IEEE Computer Applications in Power, Volume 14(1) January 2001, pp. 20-28. R. R. A. ESMIN, G. Lambert-Torres, "Multi-Agent Model for Power Substation Restoration," in Proc. IASTED PES 2001, 2001. -R. Monclair and R. Quatrain, "Simulation of Eletricity Markets: AMulti-Agent Approach," in Proc. ISAP 2001, P. Kadar and G. , 2001, pp. 207-212. sun, cp/nc/whitepapers/. P. Bigus and J. Bigus, "Constructing intelligent agents with Java: a programmer's guide to smarter applications," Wiley Computer Publishing, 1997.
Balbiani[l] and Gabbay showed that SLDNF-provability has a modal meaning and it can be expressed in a modal logic. However, their semantics for these rules cannot deal with inconsistency such as contradiction between agents in multi-agent systems. Therefore, we give different declarative semantics for NF based on annotated logic to deal with inconsistency. With respect to these semantics, we show the soundness and completeness of NF. 30 K. Nakamatsu and A. Suzuki /Annotated Logic and Negation as Failure This paper is organized as follows.
Here we give an outline of the RUE-NRF for many-sorted. We consider 4 and 5 of [Equality Axiom]. ,n), (1) where s and t are terms that are the same sort. From (1), we can infer s ^ t. This rule of inference is called Negative Reflexive Function Rule (NRF for short). Next from 5, we can deduce P(s) and ~ P(t)- This rule of inference is called Resolution by Unification and Equality (RUE for short). In order to give rigorous definitions of these rules later, we introduce some definitions of terminologies in theorem proving.