Collective decision problems are considered with a finite number of agents who have single-peaked preferences oil the real line. A probabilistic decision scheme assigns a probability distribution over the real line to every profile of reported preferences. The main result of the paper is a characterisation of the class of unanimous and strategy-proof probabilistic schemes with the aid of fixed probability distributions that play a role similar to that of the phantom voters in H. Moulin (Public Choice 35 (1980), 437-455). Thereby. the work of Moulin (1980) is extended to the probabilistic framework. Journal of Economic Literature Classification Numbers: D71, D81
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Public good economies where agents are endowed with strictly convex continuous single-peaked prefere...
Public good economies where agents are endowed with strictly convex continuous single-peaked prefere...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
We consider social choice rules which select a lottery over outcomes for each profile of individual ...
We consider social choice rules which select a lottery over outcomes for each profile of individual ...
International audienceThis paper studies communication mechanisms for two players with symmetric sin...
Three fundamental axioms in social choice theory are consistency with respect to a variable electora...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Collective decision problems are considered with a finite number of agents who have single-peaked pr...
Public good economies where agents are endowed with strictly convex continuous single-peaked prefere...
Public good economies where agents are endowed with strictly convex continuous single-peaked prefere...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
We consider social choice rules which select a lottery over outcomes for each profile of individual ...
We consider social choice rules which select a lottery over outcomes for each profile of individual ...
International audienceThis paper studies communication mechanisms for two players with symmetric sin...
Three fundamental axioms in social choice theory are consistency with respect to a variable electora...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...