Suppose the phase I sample is an unequal-probability sample of observations. If we observed yi for every
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Where Ï (1)I = P(Zi = 1) and Ï (1) ik = P(ZiZk = 1) for i k and Ï (1) ii = P (Zi = 1).We need an estimator of V(Ët (1) y ), however, that depends only on the y values in the phase II sample. Let Ï (2) ik = P (DiDk = 1 | Z) > 0. Show that
is an unbiased estimator of V(ṫ(1)y ).
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