We investigate implementation of social choice functions as mappings from states to lotteries under complete information. We assume that for every agent, any pair of distinct states induces distinct preferences. A social choice function is called Condorcet-decisive if it always enforces the Condorcet winner among its range. We introduce plurality mechanisms, where each agent makes a single announcement and the lottery associated with the opinion announced by the largest number of agents is enforced. We show that a social choice function is virtually implementable via plurality mechanisms combined with constrained random dictatorship, if and only if it is Condorcet-decisive.本文フィルはリンク先を参照のこ
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider a social choice correspondence as a mapping from preference profiles to lotteries over some...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
We investigate implementation of social choice functions as mappings from states to lotteries under ...
We investigate implementation in the complete information environments, where a social choice functi...
We consider voting games induced by anonymous and top-unanimous social choice functions. The class o...
We investigate implementation of social choice functions that map states to lotteries, where agents ...
We investigate implementation in the complete information environments, where a social choice functi...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Three fundamental axioms in social choice theory are consistency with respect to a variable electora...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
A social choice rule g selects a member of a given set of alternative X as a function of individual ...
We provide intuitive, formal, and computational evidence that in a large society Condorcet's paradox...
This paper attacks a problem like the one addressed in an earlier work (Potthoff, 2013) but is more...
This thesis consists of two separate papers in strategy-proof social choice theory. The first paper,...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider a social choice correspondence as a mapping from preference profiles to lotteries over some...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...
We investigate implementation of social choice functions as mappings from states to lotteries under ...
We investigate implementation in the complete information environments, where a social choice functi...
We consider voting games induced by anonymous and top-unanimous social choice functions. The class o...
We investigate implementation of social choice functions that map states to lotteries, where agents ...
We investigate implementation in the complete information environments, where a social choice functi...
Consider the problem of exact Nash Implementation of social choice correspondences. Define a lottery...
Three fundamental axioms in social choice theory are consistency with respect to a variable electora...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a mecha...
A social choice rule g selects a member of a given set of alternative X as a function of individual ...
We provide intuitive, formal, and computational evidence that in a large society Condorcet's paradox...
This paper attacks a problem like the one addressed in an earlier work (Potthoff, 2013) but is more...
This thesis consists of two separate papers in strategy-proof social choice theory. The first paper,...
Consider the problem of exact Nash Implementation of social choice correspondences. De\u85ne a lotte...
Consider a social choice correspondence as a mapping from preference profiles to lotteries over some...
Consider the problem of exact nash implementation of social choice correspondences. Define a lottery...