Suppose that (X) is a (operatorname{LAPlace}(alpha, beta)) random variable, so that the moment generating function of (X)
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Suppose that \(X\) is a \(\operatorname{LAPlace}(\alpha, \beta)\) random variable, so that the moment generating function of \(X\) is \(m(t)=\left(1-t^{2} \beta^{2}ight)^{-1} \exp (t \alpha)\) when \(|t|
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