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Q5Section I (Objective (Q1–Q80))5 of 80

Statistical Inference — defining condition for a UMVUE

Let SS be the set of all unbiased estimators TT of θ∈Θ\theta \in \Theta such that EθT2<∞\mathbb{E}_\theta T^2 < \infty for all θ∈Θ\theta \in \Theta. An estimator T0∈ST_0 \in S is called a uniformly minimum variance unbiased estimator (UMVUE) of θ\theta for T∈ST \in S if:

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