New PDF release: Logics in Artificial Intelligence: 14th European Conference,

By Eduardo Fermé, Joao Leite

ISBN-10: 331911557X

ISBN-13: 9783319115573

ISBN-10: 3319115588

ISBN-13: 9783319115580

This ebook constitutes the complaints of the 14th ecu convention on Logics in synthetic Intelligence, JELIA 2014, held in Funchal, Madeira, Portugal, in September 2014. The 35 complete papers and 14 brief papers incorporated during this quantity have been conscientiously reviewed and chosen from 121 submissions. they're equipped in topical sections named: description logics; automatic reasoning; logics for doubtful reasoning; non-classical logics; answer-set programming; trust revision; facing inconsistency in ASP and DL; cause approximately activities and causality; method descriptions; brief approach descriptions; and brief papers. The ebook additionally includes four complete paper invited talks.

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Extra info for Logics in Artificial Intelligence: 14th European Conference, JELIA 2014, Funchal, Madeira, Portugal, September 24-26, 2014. Proceedings

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G. modal logics defined by Hilbert axioms. References 1. : Logic programming with focusing proofs in linear logic. Journal of Logic and Computation 2(3), 297–347 (1992) 2. : Hypersequents, logical consequence and intermediate logics for concurrency. Annals of Mathematics and Artificial Intelligence 4, 225–248 (1991) 3. : Cut-free sequent calculi for C-systems with generalized finite-valued semantics. Journal of Logic and Computation 21(3), 517–540 (2013) 4. : Non-deterministic multiple-valued structures.

For any , ∈ U and ∈ {∧, ∨, ⊃}. Continuing our example (using weakening and contraction of LK+ ), we obtain −→(iii) Γ ⇒ Δ, p1 Γ ⇒ Δ, ¬p1 ◦p1 , Γ ⇒ Δ or −→(iii) Γ ⇒ Δ, p1 Γ ⇒ Δ, ◦p1 ¬p1 , Γ ⇒ Δ Theorem 2 ([13]). Any axiom ϕ ∈ Ax can be transformed into sequent rules equivalent in LK+ having the following form ( , , ∗ ∈ U and ∈ {∧, ∨, ⊃}): unary-one rules binary rules unary-two rules S1 Γ, ϕ ⇒ Δ S2 Γ, (ϕ1 ϕ2 ) ⇒ Δ Γ, S1 Γ ⇒ Δ, ϕ S2 Γ ⇒ Δ, (ϕ1 ϕ2 ) S1 Γ ⇒ Δ, S1 ϕ⇒Δ ϕ 28 A. Ciabattoni and L. Spendier where S1 may contain premises of the form Γ, ϕ ⇒ Δ; Γ, ∗ϕ ⇒ Δ; Γ ⇒ Δ, ϕ; and Γ ⇒ Δ, ∗ϕ, while S2 of the form Γ, ϕi ⇒ Δ; Γ, ∗ϕi ⇒ Δ; Γ ⇒ Δ, ϕi , and Γ ⇒ Δ, ∗ϕi where i ∈ {1, 2}.

Complexity Results and Practical Algorithms for Logics in Knowledge Representation. D. thesis, LuFG Theoretical Computer Science, RWTH-Aachen, Germany (2001) 50. : Why is modal logic so robustly decidable. In: DIMACS Series in Discrete Mathematics and Theoretical Computer Science, vol. 31, pp. 149–184. American Mathematical Society (1997) 51. : Reasoning about the past with two-way automata. , Winskel, G. ) ICALP 1998. LNCS, vol. 1443, pp. 628–641. Springer, Heidelberg (1998) 52. : Automata-theoretic techniques for modal logics of programs.

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Logics in Artificial Intelligence: 14th European Conference, JELIA 2014, Funchal, Madeira, Portugal, September 24-26, 2014. Proceedings by Eduardo Fermé, Joao Leite


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