@booklet {haimanko-nvonamg1998,
	title = {Non-Symmetric Values of Non-Atomic and Mixed Games},
	howpublished = {Discussion Papers},
	year = {1998},
	month = {3},
	publisher = {Mathematics of Operations Research 25 (2000), 591-605},
	abstract = {This paper presents a new unifying approach to the study of nonsymmetric (or quasi-) valuesof nonatomic and mixed games. A family of path values is defined, using an appropriate generalization of Mertens diagonal formula. A path value possesses the following intuitive description: consider a function (path) gamma attaching to each player a distribution function on [0; 1]. We think of players as arriving randomly and independently to a meeting when the arrival time of a player is distributed according to gamma. Each player s payoff is defined as his marginal contribution to thecoalition of players that have arrived earlier.Under certain conditions on a path, different subspaces of mixed games (pNA; pM; bv{\textquoteright}FL) areshown to be in the domain of the path value. The family of path values turns out to be verywide - we show that on pNA;pM and their subspaces the path values are essentially the basicconstruction blocks (extreme points) of quasi-values.},
	url = {{\textquoteright}},
	author = {Ori Haimanko}
}
