Modeling and Correcting Bias in Sequential Evaluation

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Publication:6398163

arXiv2205.01607MaRDI QIDQ6398163

Author name not available (Why is that?)

Publication date: 3 May 2022

Abstract: We consider the problem of sequential evaluation, in which an evaluator observes candidates in a sequence and assigns scores to these candidates in an online, irrevocable fashion. Motivated by the psychology literature that has studied sequential bias in such settings -- namely, dependencies between the evaluation outcome and the order in which the candidates appear -- we propose a natural model for the evaluator's rating process that captures the lack of calibration inherent to such a task. We conduct crowdsourcing experiments to demonstrate various facets of our model. We then proceed to study how to correct sequential bias under our model by posing this as a statistical inference problem. We propose a near-linear time, online algorithm for this task and prove guarantees in terms of two canonical ranking metrics. We also prove that our algorithm is information theoretically optimal, by establishing matching lower bounds in both metrics. Finally, we show that our algorithm outperforms the de facto method of using the rankings induced by the reported scores.




Has companion code repository: https://github.com/jingyanw/sequential-bias








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