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 overseas convention on Algorithmic selection idea. 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 accredited (9 papers have been posters). the subjects of those papers diversity from computational social selection choice modeling, from uncertainty to choice studying, from multi-criteria selection making to online game theory.
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Additional info for Algorithmic Decision Theory: First International Conference, ADT 2009, Venice, Italy, October 20-23, 2009. Proceedings
We want to determine the minimum Manipulating Tournaments in Cup and Round Robin Competitions [1 , 1] 3, 1 ], w =1 [0, 1] v1 [1, 1 [1 ] ] [1, 1] 4, 3 ] [0, 1 [0, 1], w = 1 [0, c ] ] [0, c v3 2, 4 ,1 v2 t [0 v1 [0, 1], w = 1 [0, 1 ] ] 1 [0, ] s ] 3, 2 ,c ] [1 ,1 [1, 1 v4 ] ,c [0 v0 [0 ,1 ] 1, 2 [0, 1 35 v4 ] [0, 1 v3 v2 (a) 4, 1 (b) Fig. 1. (a) The tournament graph for ﬁve teams. The distinguished node in the example is v0 which has formed a coalition with v3 . The manipulable edges are (v3 , v1 ), (v3 , v2 ), (v3 , v4 ), (v0 , v1 ) and (v0 , v3 ).
In: Proc. of the 7th Int. Conf. on Autonomous Agents and Multiagent Systems (2008) 5. : The structure and complexity of sports elimination numbers. Algorithmica 32, 73–86 (2002) 6. : How to Rig Elections and Competitions. In: Proc. of 2nd Int. Workshop on Computational Social Choice (2008) 7. : The computational complexity of the elimination problem in generalized sports competitions. Discrete Optimization 1, 205–214 (2004) 8. : Winner Determination in Sequential Majority Voting. In: Proc. of the 20th Int.
Journal of Economic Theory 38, 63–77 (1986) 9. : Basic geometry of voting. Springer, Berlin (1995) 10. : Disposing dictators, demystifying voting paradoxes: Social choice analysis. Cambridge University Press, New York (2008) 11. : On the theory of aggregation. au Abstract. In sports competitions, teams can manipulate the result by, for instance, throwing games. We show that we can decide how to manipulate round robin and cup competitions, two of the most popular types of sporting competitions in polynomial time.