Deduce that given is a consistent belief subspace

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Let ? be a consistent belief space, and let p be a consistent distribution.

Let ω ∈ Y be a state of the world satisfying p(Y˜(ω)) > 0. Prove that the probability distribution p conditioned on the set Y˜(ω) is consistent.

Deduce that Y˜(ω) is a consistent belief subspace.

Reference no: EM131332758

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