characterize a unique rule that coincides with the weighted Shapley value of an associated cost game. …

equally among its members. Given exogenous weights for all players, the corresponding weighted Shapley value distributes the … such that the corresponding weighted Shapley value of each player is equal to her weight. We prove its existence for all …

equally among its members. Given exogenous weights for all players, the corresponding weighted Shapley value distributes the … such that the corresponding weighted Shapley value of each player is equal to her weight. We prove its existence for all …

equally among its members. Given exogenous weights for all players, the corresponding weighted Shapley value distributes the … such that the corresponding weighted Shapley value of each player is equal to her weight. We prove its existence for all … for all players, the corresponding weighted Shapley value distributes the dividends proportionally to their weights. In …

equally among its members. Given exogenous weights for all players, the corresponding weighted Shapley value distributes the … such that the corresponding weighted Shapley value of each player is equal to her weight. We prove its existence for all …

equally among its members. Given exogenous weights for all players, the corresponding weighted Shapley value distributes the … such that the corresponding weighted Shapley value of each player is equal to her weight. We prove its existence for all …

surpluses and the lowest producer surplus, while the weighted Shapley value totally reverses the outcome and yields profits …