Optimal Collusion with Private Information

Posted: 11 Oct 2001

See all articles by Kyle Bagwell

Kyle Bagwell

Stanford University - Department of Economics; National Bureau of Economic Research (NBER)

Susan Athey

Stanford Graduate School of Business

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Abstract

We analyze collusion in an infinitely repeated Bertrand game, where prices are publicly observed and each firm receives a privately observed, i.i.d. cost shock in each period. Productive efficiency is possible only if high-cost firms relinquish market share. In the most profitable collusive schemes, firms implement productive efficiency, and high-cost firms are favored with higher expected market share in future periods. If types are discrete, there exists a discount factor strictly less than one above which first-best profits can be attained using history-dependent reallocation of market share between equally efficient firms. We also analyze the role of communication and side-payments.

JEL Classification: C73, L13, L41

Suggested Citation

Bagwell, Kyle and Carleton Athey, Susan, Optimal Collusion with Private Information. Available at SSRN: https://ssrn.com/abstract=279768

Kyle Bagwell (Contact Author)

Stanford University - Department of Economics ( email )

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National Bureau of Economic Research (NBER)

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Susan Carleton Athey

Stanford Graduate School of Business ( email )

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Stanford, CA 94305-5015
United States

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