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- W3121790278 abstract "We investigate quasi-values of finite games - solution concepts that satisfy the axioms of Shapley (1953) with the possible exception of symmetry. Following Owen (1972), we define arrival, or path, values: players are assumed to enter the game randomly, according to independently distributed arrival times, between 0 and 1; the payoff of a player is his expected marginal contribution to the set of players that have arrived before him. The main result of the paper characterizes quasi-values, symmetric with respect to some coalition structure with infinite elements (types), as random path values, with identically distributed random arrival times for all players of the same type. General quasi-values are shown to be the random order values (as in Weber (1988) for a finite universe of players). Pseudo-values (non-symmetric generalization of semivalues) are also characterized, under different assumptions of symmetry. Key words: quasi-values, their representation as random path values" @default.
- W3121790278 created "2021-02-01" @default.
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- W3121790278 date "2001-09-24" @default.
- W3121790278 modified "2023-09-25" @default.
- W3121790278 title "Value Theory Without Symmetry" @default.
- W3121790278 hasPublicationYear "2001" @default.
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