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How to prove that the independence axiom must be true for a set of preferences that can be represented by expected utili...

How to prove that the independence axiom must be true for a set of preferences that can be represented by expected utility function?

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Answer #1

Expected utility theorem states that the value associated with a person's gamble is the statistical value that a person attaches to the result expected out of that trail. In order for a person's decision to be compliant with Expected utility Theorem, four axioms must hold true, namely: Completeness, Transitivity, Independence and Continuity.

Independence axiom states that the two gambling scenarios when combined with a third gambling scenario which is irrelevant to the preference, then the preference order remains same as that without the presence of third gambling option.

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