Strategyproof peer selection using randomization, partitioning, and apportionment

Peer reviews, evaluations, and selections are a fundamental aspect of modern science. Funding bodies the world over employ experts to review and select the best proposals from those submitted for funding. The problem of peer selection, however, is much more general: a professional society may want t...

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Bibliographic Details
Main Authors: Aziz, H. (Author), Lev, O. (Author), Mattei, N. (Author), Rosenschein, J.S (Author), Walsh, T. (Author)
Format: Article
Language:English
Published: Elsevier B.V. 2019
Subjects:
Online Access:View Fulltext in Publisher
LEADER 02519nam a2200397Ia 4500
001 10.1016-j.artint.2019.06.004
008 220511s2019 CNT 000 0 und d
020 |a 00043702 (ISSN) 
245 1 0 |a Strategyproof peer selection using randomization, partitioning, and apportionment 
260 0 |b Elsevier B.V.  |c 2019 
856 |z View Fulltext in Publisher  |u https://doi.org/10.1016/j.artint.2019.06.004 
520 3 |a Peer reviews, evaluations, and selections are a fundamental aspect of modern science. Funding bodies the world over employ experts to review and select the best proposals from those submitted for funding. The problem of peer selection, however, is much more general: a professional society may want to give a subset of its members awards based on the opinions of all members; an instructor for a Massive Open Online Course (MOOC) or an online course may want to crowdsource grading; or a marketing company may select ideas from group brainstorming sessions based on peer evaluation. We make three fundamental contributions to the study of peer selection, a specific type of group decision-making problem, studied in computer science, economics, and political science. First, we propose a novel mechanism that is strategyproof, i.e., agents cannot benefit by reporting insincere valuations. Second, we demonstrate the effectiveness of our mechanism by a comprehensive simulation-based comparison with a suite of mechanisms found in the literature. Finally, our mechanism employs a randomized rounding technique that is of independent interest, as it solves the apportionment problem that arises in various settings where discrete resources such as parliamentary representation slots need to be divided proportionally. © 2019 Elsevier B.V. 
650 0 4 |a Algorithms 
650 0 4 |a Algorithms 
650 0 4 |a Allocation 
650 0 4 |a Allocation 
650 0 4 |a Apportionment problems 
650 0 4 |a Brainstorming sessions 
650 0 4 |a Crowdsourcing 
650 0 4 |a Crowdsourcing 
650 0 4 |a Decision making 
650 0 4 |a Economics 
650 0 4 |a E-learning 
650 0 4 |a Grading 
650 0 4 |a Group decision making problems 
650 0 4 |a Marketing companies 
650 0 4 |a Massive open online course 
650 0 4 |a Peer review 
650 0 4 |a Peer review 
650 0 4 |a Randomized rounding 
700 1 |a Aziz, H.  |e author 
700 1 |a Lev, O.  |e author 
700 1 |a Mattei, N.  |e author 
700 1 |a Rosenschein, J.S.  |e author 
700 1 |a Walsh, T.  |e author 
773 |t Artificial Intelligence