Abstract
We consider committee scoring rules (a family of multiwinner voting rules) and define a class of cooperative games based on elections held according to these rules. We show that there is a polynomial-time algorithm for computing the
Banzhaf value for a large subclass of these games and we show, using this Banzhaf value, an appealing heuristic algorithm for computing winning committees. We evaluate this algorithm experimentally for the case of the Chamberlin-Courant voting rule.
Banzhaf value for a large subclass of these games and we show, using this Banzhaf value, an appealing heuristic algorithm for computing winning committees. We evaluate this algorithm experimentally for the case of the Chamberlin-Courant voting rule.
Original language | English |
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Title of host publication | 4th Workshop on Exploring Beyond the Worst Case in Computational Social Choice (EXPLORE 2017). |
Subtitle of host publication | Held as part of the 16th International Conference on Autonomous Agents and Multiagent Systems (AAMAS 2017) |
Editors | Haris Aziz, John P. Dickerson, Omer Lev, Nicholas Mattei |
Pages | 24-31 |
Number of pages | 8 |
State | Published - May 2017 |