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Inferential Statisticshard
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In the context of the Rao-Blackwell theorem, suppose θ^\hat{\theta}θ^ is an unbiased estimator for θ\thetaθ and TTT is a sufficient statistic for θ\thetaθ. If V(θ^)<∞V(\hat{\theta}) < \inftyV(θ^)<∞, which of the following is true for the estimator θ~=E[θ^∣T]\tilde{\theta} = E[\hat{\theta}|T]θ~=E[θ^∣T]?