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- W2038513339 abstract "By a decision process is meant a pair $(X, Gamma)$, where $X$ is an arbitrary set (the state space), and $Gamma$ associates to each point $x$ in $X$ an arbitrary nonempty collection of discrete probability measures (actions) on $X$. In a decision process with nonnegative costs depending on the current state, the action taken, and the following state, there is always available a Markov strategy which uniformly (nearly) minimizes the expected total cost. If the costs are strictly positive and depend only on the current state, there is even a stationary strategy with the same property. In a decision process with a fixed goal $g$ in $X$, there is always a stationary strategy which uniformly (nearly) minimizes the expected time to the goal, and, if $X$ is countable, such a stationary strategy exists which also (nearly) maximizes the probability of reaching the goal." @default.
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- W2038513339 date "1981-04-01" @default.
- W2038513339 modified "2023-10-18" @default.
- W2038513339 title "Decision Processes with Total-Cost Criteria" @default.
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- W2038513339 doi "https://doi.org/10.1214/aop/1176994470" @default.
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