Algorithmic Decision Theory: First International Conference, by Gabriella Pigozzi, Marija Slavkovik, Leendert van der Torre

By Gabriella Pigozzi, Marija Slavkovik, Leendert van der Torre (auth.), Francesca Rossi, Alexis Tsoukias (eds.)

This quantity includes the papers offered at ADT 2009, the 1st foreign convention on Algorithmic choice concept. The convention used to be held in San Servolo, a small island of the Venice lagoon, in the course of October 20-23, 2009. this system of the convention integrated oral displays, posters, invited talks, and tutorials.

The convention acquired sixty five submissions of which 39 papers have been authorised (9 papers have been posters). the subjects of those papers variety from computational social selection choice modeling, from uncertainty to choice studying, from multi-criteria determination making to video game theory.

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Additional resources for Algorithmic Decision Theory: First International Conference, ADT 2009, Venice, Italy, October 20-23, 2009. Proceedings

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Joint Conf. on AI (2007) 9. : Fast algorithms for parametric scheduling come from extensions to parametric maximum flow. Operations Research 47, 744–756 (1999) 10. : Dealing with incomplete agents’ preferences and an uncertain agenda in group decision making via sequential majority voting. In: Proc. of the 11th Int. Conf. on Principles of Knowledge Representation and Reasoning (2008) 11. : Team Competition. In: Proc. of 8th Intl. Conf. on Autonomous Agents and Multiagent Systems (2009) 12. : On the Complexity of Schedule Control Problems for Knockout Tournaments.

C Springer-Verlag Berlin Heidelberg 2009 Manipulating Tournaments in Cup and Round Robin Competitions 27 to play better than it can, we consider manipulations where teams in the coalition are only able to throw games. By comparison, in an election, voters in the manipulating coalition can mis-report their preferences in any way they choose. Tang, Shoham and Lin [11] addressed this type of tournament manipulation in team competitions by providing conditions for truthful reporting of player strengths.

This proof uses the equivalence of determining whether a team can win a tournament and determining if a constructive manipulation exists with a set of fixed and manipulable games. Note that a game between a non-coalition member vi and a coalition member vj is unfixed but the scores that can be assigned are restricted. When the scoring model is of the form S = {(i, n − i) | 0 ≤ i ≤ n} and the initial result of the game is (ci , cj ), then the remaining valid scores that can be assigned are those from (ci , cj ) to (n, 0).

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