Acts are functions from states of nature into finite-support distributions over a set of "deterministic outcomes". We characterize preference relations over acts which have a numerical representation by the functional J(f) = min(. 1 uofdP I P e C) where f is an act, u is a von-Neumann-Morgtnstern utility over outcomes, and C is a closed and convex set of finitely additive probability measures on the states of nature.
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