Finite Supermodular Design with Interdependent Valuations

Ina Taneva, Laurent Mathevet

Research output: Contribution to journalArticlepeer-review


This paper studies supermodular mechanism design in environments with arbitrary (finite) type spaces and interdependent valuations. In these environments, the designer may have to use Bayesian equilibrium as a solution concept, because ex-post implementation may not be possible. We propose direct (Bayesian) mechanisms that are robust to certain forms of bounded rationality while controlling for equilibrium multiplicity. In quasi-linear environments with informational and allocative externalities, we show that any Bayesian mechanism that implements a social choice function can be converted into a supermodular mechanism that also implements the original decision rule. The proposed supermodular mechanism can be chosen in a way that minimizes the size of the equilibrium set, and we provide two sets of sufficient conditions to this effect. This is followed by conditions for supermodular implementation in unique equilibrium.
Original languageEnglish
Pages (from-to)327-349
Number of pages23
JournalGames and Economic Behavior
Publication statusPublished - Nov 2013


  • implementation
  • mechanisms
  • multiple equilibrium problem
  • learning
  • strategic complementarities
  • supermodular games


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