International audienceArrow’s (im)possibility theorem is one of the most famous and important contri-butions in economics. It concerns the difficulty to aggregate a set of individualpreferences, given as rankings of a set of available alternatives, into a unique socialpreferences ranking via a social welfare function, or into a unique social choice.Arrow proves that in a specific framework, it is impossible to find a social welfarefunction which simultaneously satisfies four conditions: universal domain, weakPareto principle, independence of irrelevant alternatives, and no dictator. Our no-tice presents this theorem, one of its proofs, and, we hope, invites the reader todiscover social choice theor
This paper explores an approach to social choice which is an alternative to Arrow's social welfare f...
Mathematical Economics is closely related with Social Choice Theory. In this paper, an attempt has b...
Arrow's Theorem, in its social choice function formulation, assumes that all nonempty finite subsets...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
Arrow's Impossibility Theorem is concerned with the problem of finding a collective choice rule whic...
Arrow’s Impossibility Theorem is one of the landmark results in social choice theory. Over the years...
Arrow's Impossibility Theorem is concerned with the problem of finding a collective choice rule whic...
● Arrow's Social Welfare Function (SWF) ● a function from the set of profiles of individual ord...
This paper is an attempt to examine the main theorems of social choice theory from the viewpoint of ...
Social welfare function theory belongs to the cross disciplines of economics, sociology, manage-ment...
This paper considers social choice correspondences assigning a choice set to each non-empty subset o...
This paper explores an approach to social choice which is an alternative to Arrow's social welfare f...
Mathematical Economics is closely related with Social Choice Theory. In this paper, an attempt has b...
Arrow's Theorem, in its social choice function formulation, assumes that all nonempty finite subsets...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
International audienceArrow’s (im)possibility theorem is one of the most famous and important contri...
Arrow's Impossibility Theorem is concerned with the problem of finding a collective choice rule whic...
Arrow’s Impossibility Theorem is one of the landmark results in social choice theory. Over the years...
Arrow's Impossibility Theorem is concerned with the problem of finding a collective choice rule whic...
● Arrow's Social Welfare Function (SWF) ● a function from the set of profiles of individual ord...
This paper is an attempt to examine the main theorems of social choice theory from the viewpoint of ...
Social welfare function theory belongs to the cross disciplines of economics, sociology, manage-ment...
This paper considers social choice correspondences assigning a choice set to each non-empty subset o...
This paper explores an approach to social choice which is an alternative to Arrow's social welfare f...
Mathematical Economics is closely related with Social Choice Theory. In this paper, an attempt has b...
Arrow's Theorem, in its social choice function formulation, assumes that all nonempty finite subsets...