Show that the random variables (X_{i}=psi_{1}left(Y_{i}ight) / psi_{0}left(Y_{i}ight)) in the preceding exercise have a density whose tail
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Show that the random variables \(X_{i}=\psi_{1}\left(Y_{i}ight) / \psi_{0}\left(Y_{i}ight)\) in the preceding exercise have a density whose tail behaviour is \(1 / f(x) \sim x^{2} \log (x)^{3 / 2}\) as \(x ightarrow \infty\).
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