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T C X g() B g t i ͂ T C Y j ł B ʐ^ ̂ɕ֗ ł B TB ̓v C o V } N ʍ c @ l { o ώЉ i 擾 Ă ܂ q l T C g ɂĂ ͂ l ́ASSL M ɂ Í A S ɑ M ܂. A R f B I C x g ̉ t ƁA A e B X g h Ȃ yMusica Arts( W J A c) z ԑg @ u J g A ~ W b N v Title Time Play(WMA) Play(MP3) 1 X P ^ Y c @ X C O. (ii) Suppose that T = h(T˜), where T˜ is a sufficient statistic for P ∈ P and h is a Borel function Let UT˜ be the subset of U consisting of Borel functions of T˜ Then a necessary and sufficient condition for T to be a UMVUE of ϑ is that ET(X)U(X) = 0 for any U ∈ UT˜ and any P ∈ P Proof (i) Suppose that T is a UMVUE of ϑ.

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