By Ana L. C. Bazzan, Sofiane Labidi
This publication constitutes the refereed complaints of the seventeenth Brazilian Symposium on man made Intelligence, SBIA 2004, held in Sao Luis, Maranhao, Brazil in September/October 2004.
The fifty four revised complete papers offered have been rigorously reviewed and chosen from 208 submissions from 21 nations. The papers are geared up in topical sections on logics, making plans, and theoretical tools; seek, reasoning, and uncertainty; wisdom illustration and ontologies; normal language processing; desktop studying, wisdom discovery, and information mining; evolutionary computing, synthetic existence, and hybrid platforms; robotics and compiler imaginative and prescient; and self sufficient brokers and multi-agent platforms.
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Extra info for Advances in Artificial Intelligence SBIA
We can also see that it gives intuitive results. Consider the following example, borrowed from 1. Example 1. Consider Paul, who is finishing school and preparing himself for the final exams. He studied several different subjects, like Mathematics, Biology, Geography. His knowledge base contains (among others) the beliefs in Figure 3. When Paul gets the exam, the first question is: Do cows have molar teeth? Of course Paul cannot reason with all of his knowledge at once. First he recalls what he knows about cows and about molar teeth: Cows eat grass.
Next section briefly presents Dalal’s approximation strategy, its semantics and discuss its limitations. 2. 4. Notation: Let be a countable set of prepositional letters. We concentrate on the classical prepositional language formed by the usual boolean connectives (implication), (conjunction), (disjunction) and ¬ (negation). Throughout the paper, we use lowercase Latin letters to denote prepositional letters, denote formulas, denote clauses and denote a literal. Uppercase Greek letters denote sets of formulas.
Moreover, we propose the use of RL to solve this new problem. Definition 4. Let condition holds We say that be finite. We say that is minimal if the following is optimal if the following condition holds The minimality condition is in practise unapproachable with the axiomatic system and the optimality condition take us to an NP-hard problem. We are interested in an intermediate point between minimality and optimality. To this end we characterize the minimality using the following definition. Definition 5.
Advances in Artificial Intelligence SBIA by Ana L. C. Bazzan, Sofiane Labidi