By Lev D. Beklemishev, Daniil V. Musatov

ISBN-10: 3319202960

ISBN-13: 9783319202969

ISBN-10: 3319202979

ISBN-13: 9783319202976

This booklet constitutes the court cases of the tenth overseas computing device technology Symposium in Russia, CSR 2015, held in Listvyanka, Russia, in July 2015.

The 25 complete papers provided during this quantity have been conscientiously reviewed and chosen from sixty one submissions. moreover the e-book includes four invited lectures. The scope of the proposed issues is kind of wide and covers quite a lot of components in theoretical computing device technological know-how and its applications.

**Read Online or Download Computer Science -- Theory and Applications: 10th International Computer Science Symposium in Russia, CSR 2015, Listvyanka, Russia, July 13-17, 2015, Proceedings PDF**

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**Additional info for Computer Science -- Theory and Applications: 10th International Computer Science Symposium in Russia, CSR 2015, Listvyanka, Russia, July 13-17, 2015, Proceedings**

**Example text**

In this paper we make the assumption that a cs is axiomatically appropriate: each axiom is justiﬁed by at least one constant; and schematic: every constant justiﬁes only a certain number (0 or more) of the logic’s axiom schemes (Table 1) – as a result, every constant justiﬁes a ﬁnite number of axiom schemes, but either 0 or inﬁnite axioms, while it is closed under (propositional) substitution. 30 A. Achilleos Table 1. The axioms of (n, ⊂, →, F )CS General axioms (for every agent i): Propositional Axioms: Finitely many schemes of classical propositional logic; Application: s :i (φ → ψ) → (t :i φ → [s · t] :i ψ); Concatenation: s :i φ → [s + t] :i φ, s :i φ → [t + s] :i φ.

Example 2. To illustrate the concept of NDL-rewriting we provide explicitly a rewriting for the query q from Example 1: ∀y, z (worksOn(z, y) → N1 (y, z)) , ∀y, z (isManagedBy(y, z) → N1 (y, z)) , ∀y, z (involves(y, z) → N1 (y, z)) , ∀x, y, z (worksOn(x, y) ∧ N1 (y, z) ∧ Professor(z) → G(x)) , ∀x, y (worksOn(x, y) ∧ Project(y) → G(x)) , ∀x (Student(x) → G(x)) , where N1 is a new binary predicate and G is the goal predicate of this NDLrewriting. It is not hard to see that this rewriting is similar to the PE-rewriting q from Example 1.

An introduction to description logics and query rewriting. , Weikum, G. ) Reasoning Web. LNCS, vol. 8714, pp. 195–244. Springer, Heidelberg (2014) 19. : The early years of logic programming. Commun. ACM 31(1), 38–43 (1988) 20. : OWL 2 Web Ontology Language proﬁles. W3C Recommendation, 11 December 2012. org/TR/owl2-proﬁles/ 21. : Linking data to ontologies. J. Data Semant. 10, 133–173 (2008) 22. : Lower bounds for the monotone complexity of some Boolean functions. Dokl. Akad. Nauk SSSR 281(4), 798–801 (1985) 23.

### Computer Science -- Theory and Applications: 10th International Computer Science Symposium in Russia, CSR 2015, Listvyanka, Russia, July 13-17, 2015, Proceedings by Lev D. Beklemishev, Daniil V. Musatov

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