Knowing Me, Knowing You: An Experiment on Mutual Payoff Information and Strategic Uncertainty

50 Pages Posted: 3 Sep 2021 Last revised: 24 Feb 2022

See all articles by Hazem Alshaikhmubarak

Hazem Alshaikhmubarak

University of California, Santa Barbara (UCSB)

David Hales

Global Innovations Bank

Maria Kogelnik

Yale University - Department of Economics

Molly Schwarz

University of California, Santa Barbara (UCSB) - Department of Economics

Kent Strauss

University of California, Santa Barbara (UCSB) - Department of Economics

Date Written: September 1, 2021

Abstract

We experimentally study how mutual payoff information affects play in strategic settings. Subjects play the Prisoner's Dilemma or Stag Hunt game against randomly re-matched opponents under two information treatments. In our partial-information treatment subjects are shown only their own payoffs, while in our full-information treatment they are shown both their own and their opponent's payoffs. In both treatments, they receive feedback on their opponent's action after each round. We find that mutual payoff information initially facilitates reaching the Pareto-efficient outcome in both games. While play in the Prisoner's Dilemma converges toward the unique Nash equilibrium of the game under both information treatments, mutual payoff information has a substantial impact on the equilibrium selection in the Stag Hunt throughout all rounds of the game. Using a belief-learning model and simulations of play, we provide evidence that these effects are driven not only by initial play but also by the way subjects learn. We propose that strategic uncertainty is a probable channel through which payoff information affects play.

Keywords: Payoff Information, Prisoner’s Dilemma, Stag Hunt, Strategic Uncertainty

JEL Classification: C71, C91, D81, D82, D83

Suggested Citation

Alshaikhmubarak, Hazem and Hales, David and Kogelnik, Maria and Schwarz, Molly and Strauss, Kent, Knowing Me, Knowing You: An Experiment on Mutual Payoff Information and Strategic Uncertainty (September 1, 2021). Available at SSRN: https://ssrn.com/abstract=3915018 or http://dx.doi.org/10.2139/ssrn.3915018

Hazem Alshaikhmubarak (Contact Author)

University of California, Santa Barbara (UCSB) ( email )

South Hall 5504
Santa Barbara, CA 93106
United States

David Hales

Global Innovations Bank ( email )

United States
+1.877.294.3621 (Phone)

Maria Kogelnik

Yale University - Department of Economics ( email )

28 Hillhouse Ave
New Haven, CT 06520-8268
United States

Molly Schwarz

University of California, Santa Barbara (UCSB) - Department of Economics ( email )

Santa Barbara, CA

Kent Strauss

University of California, Santa Barbara (UCSB) - Department of Economics ( email )

Santa Barbara, CA

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