By Krzysztof R. Apt, Francesca Rossi, K. Brent Venable (auth.), François Fages, Francesca Rossi, Sylvain Soliman (eds.)
This booklet constitutes the completely refereed and prolonged post-workshop complaints of the twelfth Annual ERCIM overseas Workshop on Constraint fixing and Constraint good judgment Programming, CSCLP 2007, held in Rocquencourt, France, in June 2007.
The 10 revised complete papers provided have been conscientiously reviewed and chosen from sixteen preliminary submissions. The papers handle all features of constraint and common sense programming, together with foundational concerns, implementation innovations, new purposes in addition to instructing matters. specific emphasis is put on assessing the present cutting-edge and deciding on destiny directions.
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Additional info for Recent Advances in Constraints: 12th Annual ERCIM International Workshop on Constraint Solving and Constraint Logic Programming, CSCLP 2007 Rocquencourt, France, June 7-8, 2007 Revised Selected Papers
72 Fig. 2. The best trust relationship that can trust(n1 , [n4 , n5 ], [T, C]) for the program in Tab. e. n4 and n5 ), we have to perform the query trust(n1 , [n4 , n5 ], [T, C]), where T and C will be respectively instantiated with the trust and conﬁdence values of the found relationship. The output for this query corresponds to the cost of the tree in Fig. e. 78 . g. g. n4 ), as in classical trust propagation, we should perform the query trust(n1 , [n4 ], [T, C]). Notice that if the ratings of our trust relationships are objective (see Sec.
E. R+ , min, +, ∞, 0 , to count negative referrals in reputation systems as in e-Bay . Collecting the trust values to assign to the labels of the connectors is out of the scope of this work, but they can be described in terms of speciﬁcity/generality dimensions (if we relay on one or more aspects) and subjective/objective dimensions (respectively personal, as e-Bay, or formal criteria, as credit rating) . g. tvalue1 , . . , tvaluen) as operands and returns the estimated trust value for the considered n-connector (tvaluenc ): ◦ (tvalue1 , tvalue2 , .
6. Subset sum problem formulated as a Nested TNA Nested TNAs can be seen from the point of view of disjunctive temporal networks  so a similar solving approach can be applied to obtain a consistent network. First, we find all solutions to the nested P/A assignment problem. Each solution defines a sub-graph of the Nested TNA which is a simple temporal network (STN) for which a Temporal Reasoning in Nested Temporal Networks with Alternatives 27 consistency can be achieved in polynomial time  via path consistency or using allpairs-shortest-path algorithms.