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By Mauricio Osorio, José Luis Carballido, Claudia Zepeda (auth.), Félix Castro, Alexander Gelbukh, Miguel González (eds.)

The two-volume set LNAI 8265 and LNAI 8266 constitutes the court cases of the twelfth Mexican foreign convention on synthetic Intelligence, MICAI 2013, held in Mexico urban, Mexico, in November 2013. the whole of eighty five papers awarded in those court cases have been conscientiously reviewed and chosen from 284 submissions. the 1st quantity bargains with advances in man made intelligence and its purposes and is based within the following 5 sections: good judgment and reasoning; knowledge-based platforms and multi-agent structures; average language processing; desktop translation; and bioinformatics and clinical purposes. the second one quantity bargains with advances in smooth computing and its purposes and is dependent within the following 8 sections: evolutionary and nature-inspired metaheuristic algorithms; neural networks and hybrid clever platforms; fuzzy platforms; computing device studying and trend attractiveness; info mining; laptop imaginative and prescient and photograph processing; robotics, making plans and scheduling and emotion detection, sentiment research and opinion mining.

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Extra resources for Advances in Artificial Intelligence and Its Applications: 12th Mexican International Conference on Artificial Intelligence, MICAI 2013, Mexico City, Mexico, November 24-30, 2013, Proceedings, Part I

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6) Denote by CR the following propositional clause using variables in Sγ : t ¬Fj j ∨ c(F1 , . . , Fn )t . j∈J We recall that positive (propositional) hyperresolution is the following inference rule on propositional clauses: C1 ∨ p1 · · · Cn ∨ pn ¬p1 ∨ . . ∨ ¬pn ∨ C , C1 ∨ . . ∨ Cn ∨ C (7) where p1 , . . , pn are propositional variables and C1 , . . , Cn , C are clauses consisting only of positive literals. The conclusion of this rule is called a hyperresolvent of the clauses C1 ∨ p1 , . .

Wrightson, G. ) Automation of Reasoning (Classical papers on Computational Logic), vol. 2, pp. 264–272. Springer (1983); Reprinted from [18] 22. : Efficient intuitionistic theorem proving with the polarized inverse method. A. ) CADE-22. LNCS, vol. 5663, pp. 230–244. Springer, Heidelberg (2009) 23. : Gentzen-type systems and resolution rules. Part I. Propositional logic. , Mints, G. ) COLOG 1988. LNCS, vol. 417, pp. 198–231. Springer, Heidelberg (1990) 24. : Improving tableau deductions in multiple-valued logics.

Fm )) We shall also extend evaluations to signed formulas and sequents. Each signed formula and sequent will be either true or false. More precisely, we extend the mapping α to a mapping from signed formulas and sequents to the set of boolean values {true, false} as follows: def α(F t ) = def α(F1t1 , . . , Fntn ) = true, if α(F ) = t false, otherwise true, if α(Fiti ) = true for some i = 1, . . , n false, otherwise Definition 5. A sequent S is called valid in a logic L if for all truth assignments α we have α(S) = true.

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