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Designing incentives for online question-and-answer forums
Institution:1. Computer Science Department, Yale University, New Haven, CT 06520, United States;2. SEAS, Harvard University, 33 Oxford St., Cambridge, MA 02138, United States;1. École Nat. Sup. d''Informatique pour l''Industrie et l''Entreprise (ENSIIE), Évry, F-91025, France;3. LRI, CNRS UMR 8623, Université Paris-Sud, Orsay, F-91405, France;4. Sorbonne Universités, UPMC Univ. Paris 06, UMR 7606, LIP6, F-75005, Paris, France;5. CNRS, UMR 7606, LIP6, F-75005, Paris, France;6. Institut Universitaire de France, France;1. Heinz Nixdorf Institute & Department of Computer Science, Paderborn University, Paderborn, Germany;2. Department of Engineering and Information Technology, University of Dubai, Dubai, United Arab Emirates;1. Google Research, 111 8th Avenue, New York, NY 10011, United States;2. Computer Science Department, Cornell University, Ithaca, NY 14853, United States;1. Guanghua School of Management, Peking University, Beijing, China;2. University of Pittsburgh, United States
Abstract:We provide a game-theoretic model of sequential information aggregation motivated by online question-and-answer forums. An asker posts a question and each user decides when to aggregate a unique piece of information with existing information. When the quality exceeds a certain threshold, the asker closes the question and allocates points to users. We consider the effect of different rules for allocating points on the equilibrium behavior. A best-answer rule provides a unique, efficient equilibrium in which all users respond in the first round, for substitutes valuations over information. However, the best-answer rule isolates the least efficient equilibrium for complements valuations. We demonstrate alternate scoring rules that provide an efficient equilibrium for distinct subclasses of complements valuations, and retain an efficient equilibrium for substitutes valuations. We introduce a reasonable set of axioms, and establish that no rule satisfying these axioms can achieve the efficient outcome in a unique equilibrium for all valuations.
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