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If we now choose \ u g, h_{j}) = I(g)\), then \(U g\mid e) = I(g)\), so that all the complete answers in B have the same maximal expected utility 1.
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The optimal decision maximizes expected utility.
Why choose acts that maximize expected utility?
If expected utilities are partition-sensitive, then acts that maximize expected utility may be partition-sensitive.
One possible answer is that expected utility theory is rational bedrock that means-end rationality essentially involves maximizing expected utility.
Then rational choice maximizes "expected utility," where the expected utility of an action is a probability weighted sum of its utility values in the various outcomes.
The maximum expected utility is reached when we set (12).
Maximization of expected utility recommends studying.
so each agent maximizes her expected utility by playing s1 if αi + 2 ≥ 4αi or αi ≤ 2/3 and maximizes her expected utility by playing s2 if αi ≥ 2/3.
In this framework individuals maximize their own expected utility and choose to live in the location that offers the highest expected utility.
These include: belief updating, finding the most probable explanation, and expected utility maximization.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com