Computational Logic in Multi-Agent Systems: 15th by Nils Bulling, Visit Amazon's Leendert van der Torre Page,

By Nils Bulling, Visit Amazon's Leendert van der Torre Page, search results, Learn about Author Central, Leendert van der Torre, , Serena Villata, Wojtek Jamroga, Wamberto Vasconcelos

This ebook constitutes the lawsuits of the fifteenth foreign Workshop on Computational common sense in Multi-Agent structures, CLIMA XV, held in Prague, Czech Republic, in August 2014.
The 12 normal papers have been conscientiously reviewed and chosen from 20 submissions. the aim of the CLIMA workshops is to supply a discussion board for discussing innovations, in line with computational good judgment, for representing, programming and reasoning approximately brokers and multi-agent structures in a proper means. This variation will characteristic specified periods: logics for contract applied sciences and logics for video games, strategic reasoning, and social choice.

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Note that, since I essentially corresponds to a single finite run, it is possible to check whether it satisfies φ in polynomial time (rather than PSPACE as in the general LTL satisfiability problem). If group norms are assumed to be fixed length sequences of actions, it arguably does not make sense to consider arbitrary LTL formulas as fairness constraints. In fact, most natural fairness constraints in human work allocation do not have the form ‘everyone eventually gets a holiday’ but ‘everyone gets a holiday after working for n months’.

An ). The first condition is a standard simplifying condition for temporal logics [21]. A transition system that does not satisfy it can easily be transformed into one where all states with no outgoing transitions have a self-loop that can be interpreted as a no-op skip action performed by each agent. ) Conditions (2) and (3) are related, and are imposed in order to be able to correctly interpret propositions of the form done(ai , i) which mean that agent i has just executed action ai . For each state there should therefore be a unique tuple of actions by all agents that produces it (note this is not the same as requiring that each state has a unique predecessor state).

Am ) is discharged. An individual obligation Oi for agent i is a conjunction of unconditional and conditional individual obligations for i. Given a tuple of individual obligations by agents in a group G (consisting of k agents), OG = O1 , . . , Ok , we will identify OG with the conjunction of those Oi ’s. We say that OG respects the individual offer Cij of agent i if OG ∧ Cij |= ⊥. Essentially this means that OG does not require i to perform each action a more than the maximal number of times specified by Cij .

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