Knowledge Science, Engineering and Management: 8th by Songmao Zhang, Martin Wirsing, Zili Zhang

By Songmao Zhang, Martin Wirsing, Zili Zhang

This publication constitutes the refereed court cases of the eighth foreign convention on wisdom technological know-how, Engineering and administration, KSEM 2015, held in Chongqing, China, in October 2015. The fifty seven revised complete papers awarded including 22 brief papers and five keynotes have been rigorously chosen and reviewed from 247 submissions. The papers are prepared in topical sections on formal reasoning and ontologies; wisdom administration and suggestion research; wisdom discovery and popularity tools; textual content mining and research; suggestion algorithms and structures; computer studying algorithms; detection equipment and research; type and clustering; cellular facts analytics and data administration; bioinformatics and computational biology; and proof concept and its application.

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All types in Λ+ (ΠΣ (t), TΣ ) have distance equal to 1 while all types in Λ+ (ΠΣ (r), TΣ ) dH ,f s dH ,f s F have distance equal to 0. Thus, M odd,f (K) = { Ξ, τ (t) ∪ τ (r) | τ ∈ {τ1 , τ12 , τ16 }, τ ∈ {τ8 , τ16 }, {τ, τ } ⊆ Ξ and Ξ ⊆ {τ1 , τ8 , τ12 , τ16 }}. We find that minimal model features can reach our aim. Proposition 3. Let Σ be a signature and K a KB over Σ. For any distance function d and any aggregation function f , we have – M odF d,f (K) = ∅; F – M odF d,f (K) = M od (K), if K is consistent.

Let Σ = {HasWife, Mike, Mary, Rose, 1, 2}. The first statement claims that Mike has at most one wife. Moreover, we are informed that Mike has two wives Rose and Mary. We conclude that A is inconsistent and A |=dH ,f s ≥ 1HasWife(Mike). Moreover, we can also conclude that A |=dH ,f s HasWife(Mike, Rose), and A |=dH ,f s HasWife(Mike, Mary). Intuitively, Mike has a wife while we don’t know whether his wife is Rose or Mary under our distancebased semantics. 26 6 X. Zhang et al. Discussions Existing model-centered approaches for inconsistency handling are usually based on various forms of inconsistency-tolerant semantics, such as four-valued description logics [14,15], quasi-classical description logics [23], the argumentation-based semantics for description logics [10,21], and the MKNF-based semantics for description logics [7].

Thus A |=dH ,f m ¬A ∃P (a) while A |=dD ,f m ¬A ∃P (a). For instance, in Example 3, A |= 1 dH ,f 2 5 A(a) while A |=dH ,f s A(a). Properties of Distance-Based Semantics In this section, we present some useful properties of the distance-based semantics. If K is inconsistent and there exists an axiom φ such that K |=p φ where |=p is an entailment relation, then we say |=p is paraconsistent. It is well known that the classical entailment |= is not paraconsistent. We reconsider Example 3 and we have K |=dH ,f s ∃P − ⊥ while K |=dH ,f s ∃P (a).

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