Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lottery mechanism as a mechanism in which the planner can randomize on alternatives out of equilibrium while pure alternatives are always chosen in equilibrium. When prefer-ences over alternatives are strict, we show that Maskin monotonicity (Maskin, 1999) is both necessary and su ¢ cient for a social choice cor-respondence to be Nash implementable. We discuss how to relax the assumption of strict preferences. Next, we examine social choice cor-respondences with private components. Finally, we apply our method to the issue of voluntary implementation (Jackson and Palfrey, 2001)
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
A mechanism implements a social choice correspondence f in mixed Nash equilibrium if, at any prefere...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Consider a social choice correspondence as a mapping from preference profiles to lotteries over some...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
A mechanism implements a social choice correspondence f in mixed Nash equilibrium if, at any prefere...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
A mechanism implements a social choice correspondence f in mixed Nash equilibrium if, at any prefere...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Consider a social choice correspondence as a mapping from preference profiles to lotteries over some...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
A mechanism implements a social choice correspondence f in mixed Nash equilibrium if, at any prefere...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...
A mechanism implements a social choice correspondence f in mixed Nash equilibrium if, at any prefere...
International audienceIn this paper we explore the problem of Nash implementation providing two new ...