Consider the Epanechnikov kernel given by (k(t)=frac{3}{4}(1-t)^{2} delta{t ;[-1,1]}). Prove that (sigma_{k} R(k)=3 /(5 sqrt{5})).

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Consider the Epanechnikov kernel given by $k(t)=\frac{3}{4}(1-t)^{2} \delta\{t ;[-1,1]\}$. Prove that $\sigma_{k} R(k)=3 /(5 \sqrt{5})$.

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Introduction To Statistical Limit Theory

ISBN: 9780367383138

1st Edition

Authors: Alan M. Polansky

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Question Posted: Mar 15, 2024 11:00 PM

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Consider the Epanechnikov kernel given by (k(t)=frac{3}{4}(1-t)^{2} delta{t ;[-1,1]}). Prove that (sigma_{k} R(k)=3 /(5 sqrt{5})).

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Introduction To Statistical Limit Theory

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