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This publication constitutes the court cases of the fifteenth foreign Workshop on Computational common sense in Multi-Agent platforms, CLIMA XV, held in Prague, Czech Republic, in August 2014.
The 12 general papers have been rigorously reviewed and chosen from 20 submissions. the aim of the CLIMA workshops is to supply a discussion board for discussing suggestions, in keeping with computational good judgment, for representing, programming and reasoning approximately brokers and multi-agent platforms in a proper manner. This version will function specific periods: logics for contract applied sciences and logics for video games, strategic reasoning, and social choice.
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Extra info for Computational Logic in Multi-Agent Systems: 15th International Workshop, CLIMA XV, Prague, Czech Republic, August 18-19, 2014. Proceedings
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The emphasis of [15] is however on formalising synchronisation, and they abstract from the problem of computing individual obligations for a group norm. In [2] 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. Our approach is closer to [15] in that the notion of agents responsible for the violation of a group norm given a particular implementation is definable from the set of individual obligations.
Definition 13 (Unconditional individual obligation for repeating norms). Given an agent i, and a repeating norm η with cycle N , an unconditional individual obligation for i with respect to η is a formula of the form k done(a, i) ∧ ✷(done(a, i) → N done(a, i)) where k ≤ N . A conditional obligation requires an agent to perform an action every time when the other agents have performed some actions. Definition 14 (Conditional individual obligation for repeating norms). Given an agent i, and a repeating norm η with cycle N , a conditional obligation for i is a formula of the form ✷(haps(A1 ; .
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