please be clear and do not copy from other post Suppose an estimator ^n of satisfies E(^n)=+na1+n2a2+o(n2). Consider a new estimator ~n=n^(n1)^(.). where ^(.)=n1i=1n^(i) and each ^(i) is obtained by leaving out the i th observation from the data and following the same for

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please be clear and do not copy from other post Suppose an estimator ^n of  satisfies E(^n)=+na1+n2a2+o(n2). Consider a new estimator ~n=n^(n1)^(.). where ^(.)=n1i=1n^(i) and each ^(i) is obtained by leaving out the i th observation from the data and following the same formula as that for ^. Show that E(~n)=o(n1).

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