In the context of the proof of Theorem 4.20, use Theorem A. 22 to prove that (left[1-frac{1}{2}

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In the context of the proof of Theorem 4.20, use Theorem A. 22 to prove that \(\left[1-\frac{1}{2} n^{-1} t^{2}+o\left(n^{-1}ight)ight]^{n}=\left[1-\frac{1}{2} n^{-1} t^{2}ight]+o\left(n^{-1}ight)\) as \(n ightarrow \infty\) for fixed \(t\).

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