@booklet {milchtaich-vmgbomwviaidvs1995,
	title = {Vector Measure Games Based on Measures with Values in an Infinite Dimensional Vector Space},
	howpublished = {Discussion Papers},
	year = {1995},
	month = {12},
	publisher = {Games and Economic Behavior 24 (1998), 25-46},
	abstract = {The following generalization of a theorem of Aumann and Shapley is proved: A vector measure game of the form f{\textquoteright}$^\circ$\%, where \% is a nonatomic banach-space measure of bounded variation and f is a weakly continuously differentiable real-valued function defined on the closed convex hull of the range of \% such that f(0)=0, is in pNA. If the game is monotonic, then the conclusion holds even if at 0 f is only continuous, and not differentiable. The value of the game is given by the diagonal formula. These results are used for giving a new, relatively short, proof to the result that, under certain conditions, a market game is in pNA.},
	url = {/files/dp89.pdf},
	author = {Igal Milchtaich}
}
