2022
DOI: 10.1007/978-3-031-20614-6_8
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Using Multiwinner Voting to Search for Movies

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Cited by 8 publications
(6 citation statements)
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“…Thus, even though a voter may benefit by abstaining, she may not be able to recognize it. Moreover, our technique for showing these hardness results is very universal and allows us to recover, strengthen, or complement existing hardness results by Faliszewski, Gawron, and Kusek (2022) and Janeczko and Faliszewski (2023). In addition, our results indicate that many basic problems (e.g., whether there is a winning committee for which a given voter approves ℓ candidates) are NP-hard for sequential rules.…”
Section: Introductionmentioning
confidence: 64%
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“…Thus, even though a voter may benefit by abstaining, she may not be able to recognize it. Moreover, our technique for showing these hardness results is very universal and allows us to recover, strengthen, or complement existing hardness results by Faliszewski, Gawron, and Kusek (2022) and Janeczko and Faliszewski (2023). In addition, our results indicate that many basic problems (e.g., whether there is a winning committee for which a given voter approves ℓ candidates) are NP-hard for sequential rules.…”
Section: Introductionmentioning
confidence: 64%
“…Finally, our reductions give novel insights into the robustness of sequential ABC voting rules. Faliszewski, Gawron, and Kusek (2022) consider the question whether the outcome of an election can change if a given number of approvals of candidates can be added or removed. They find that this problem is NP-hard for seqCCAV, seqPAV, and seqPhragmén.…”
Section: Hardness Of Abstentionmentioning
confidence: 99%
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“…This problem has traditionally been studied by economists for settings where a single candidate is elected (Arrow, Sen, and Suzumura 2002), but there is also a multitude of applications where a fixed number of the candidates needs to be elected. The archetypal example for this is the election of a city council, but there are also technical applications such as recommender systems (Skowron, Faliszewski, and Lang 2016;Gawron and Faliszewski 2022). In social choice theory, this type of elections is typically called approval-based committee (ABC) elections and has recently attracted significant attention (e.g., Aziz et al 2017;Faliszewski et al 2017;Lackner and Skowron 2023).…”
Section: Introductionmentioning
confidence: 99%