No Agreement Without Loss: Learning and Social Choice in Peer Review
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Abstract (arXiv)
In peer review systems, reviewers are often asked to evaluate various features of submissions, such as technical quality or novelty. A score is given to each of the predefined features and based on these the reviewer has to provide an overall quantitative recommendation. It may be assumed that each reviewer has her own mapping from the set of features to a recommendation, and that different reviewers have different mappings in mind. This introduces an element of arbitrariness known as commensuration bias. In this paper we discuss a framework, introduced by Noothigattu, Shah and Procaccia, and then applied by the organizers of the AAAI 2022 conference. Noothigattu, Shah and Procaccia proposed to aggregate reviewer's mapping by minimizing certain loss functions, and studied axiomatic properties of this approach, in the sense of social choice theory. We challenge several of the results and assumptions used in their work and report a number of negative results. On the one hand, we study a trade-off between some of the axioms proposed and the ability of the method to properly capture agreements of the majority of reviewers. On the other hand, we show that dropping a certain unrealistic assumption has dramatic effects, including causing the method to be discontinuous.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 9 of its 26 references that are in the map. First posted on arXiv 3 Nov 2022.
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References · 9
- 2017Design and Analysis of the NIPS 2016 Review Processcited by 33
- 2018Your 2 is My 1, Your 3 is My 9: Handling Arbitrary Miscalibrations in Ratingscited by 28
- 2018On Strategyproof Conference Peer Reviewcited by 16
- 2020Catch Me if I Can: Detecting Strategic Behaviour in Peer Assessmentcited by 14
- 2018Loss Functions, Axioms, and Peer Reviewcited by 10
- 2015Arbitrariness of peer review: A Bayesian analysis of the NIPS experimentcited by 4
- 2014Partial Strategyproofness: Relaxing Strategyproofness for the Random Assignment Problemcited by 3
- 2022Differentially Private Condorcet Votingcited by 3
- 2021Do peers share the same criteria for assessing grant applications?cited by 1
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