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This e-book constitutes the court cases of the fifteenth overseas Workshop on Computational good judgment in Multi-Agent structures, CLIMA XV, held in Prague, Czech Republic, in August 2014.
The 12 commonplace papers have been rigorously reviewed and chosen from 20 submissions. the aim of the CLIMA workshops is to supply a discussion board for discussing strategies, in accordance with computational good judgment, for representing, programming and reasoning approximately brokers and multi-agent platforms in a proper method. This variation will function designated periods: logics for contract applied sciences and logics for video games, strategic reasoning, and social choice.
Read Online or Download Computational Logic in Multi-Agent Systems: 15th International Workshop, CLIMA XV, Prague, Czech Republic, August 18-19, 2014. Proceedings PDF
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Additional info for Computational Logic in Multi-Agent Systems: 15th International Workshop, CLIMA XV, Prague, Czech Republic, August 18-19, 2014. Proceedings
Group norms have been studied in for example [2,15]. Our definition of non-repeating group norms is essentially the one from . The emphasis of  is however on formalising synchronisation, and they abstract from the problem of computing individual obligations for a group norm. In  group norms are considered at a much more abstract level. In their framework, a group norm concerns making a state formula φ true, and the set of agents responsible for carrying out (an abstract STIT-like) action to achieve φ and the set of agents responsible for the violation are explicitly given as part of the norm.
Am ) → ❣m+1 done(a, i)) where m < N . Fair Allocation of Group Tasks According to Social Norms 31 An implementation of a repeating norm by a set of agents G is as before a conjunction of obligations I = Oi∈G such that |= I → η and I is consistent with agent offers. A minimal implementation is defined as before, and the same type of fairness constraints as in the previous section can be applied to repeating norms. A single cycle assignment of agents to actions in η = haps(A1 ; . . ; AN )∞ is defined as an assignment for a non-repeating norm η = haps(A1 ; .
Springer, Heidelberg (2008) 7. : The logic of justiﬁcation. The Review of Symbolic Logic 1(4), 477–513 (2008) 8. : Logical omniscience as a computational complexity problem. In: Heifetz, A. ) TARK, pp. 14–23 (2009) 9. : On explicit counterparts of modal logics. Technical Report CFIS 2000–05, Cornell University (2000) 10. : Justiﬁcations for common knowledge. Journal of Applied Non-Classical Logics 21(1), 35–60 (2011) 11. : Complexity of simple dependent bimodal logics. In: Dyckhoﬀ, R. ) TABLEAUX 2000.