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Öğe Democracy, the theory of voting, and mathematics: a review of Andrank Tangian's 'Mathematical theory of democracy'(Springer, 2015) Salles, Maurice[Abstract Not Available]Öğe Handbook of Computational Social Choice(Assoc Oeconomia, 2017) Salles, Maurice[Abstract Not Available]Öğe Kenneth J. Arrow 1921-2017 Obituary(Routledge Journals, Taylor & Francis Ltd, 2017) Salles, Maurice[Abstract Not Available]Öğe On Quine on Arrow(Springer, 2017-04) Salles, MauriceThis paper describes an unknown episode in the development of the theory of social choice. In the Summer 1949, while at RAND, Quine worked on Arrow's (im)possibility theorem. This work was eventually published as a paper on (applied) set theory totally disconnected from social choice. The working paper directly linked to Arrow's work was never published.Öğe SOCIAL CHOICE AND COOPERATIVE GAME THEORY: VOTING GAMES AS SOCIAL AGGREGATION FUNCTIONS(World Scientific Publ Co Pte Ltd, 2013) Martin, Mathieu; Salles, MauriceWe consider voting games as procedures to aggregate individual preferences. We survey positive results on the nonemptiness of the core of voting games and explore other solutions concepts that are basic supersets of the core such as Rubinstein's stability set and two types of uncovered sets. We consider cases where the sets of alternatives are 'ordinary' sets, finite sets and infinite sets with possibly a topological structure.Öğe 'Social choice and welfare' at 30: its role in the development of social choice theory and welfare economics(Springer, 2014) Salles, MauriceThe number of papers published in Social Choice and Welfare has tremendously increased over the years. This paper is a subjective overview of the parallel development of the journal and the subjects it covers.Öğe The possibility of generalized social choice functions and Nash's independence of irrelevant alternatives(Springer, 2023) Salles, MauriceSocial choice functions are generalized to handle Nash's independence of irrelevant alternatives. Possibility and impossibility results are established.
