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Test for the existence of finite moments via bootstrap

机译:通过引导程序测试有限矩的存在

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This paper develops a bootstrap hypothesis test for the existence of finite moments of a random variable, which is nonparametric and applicable to both independent and dependent data. The test is based on a property in bootstrap asymptotic theory, in which the m out of n bootstrap sample mean is asymptotically normal when the variance of the observations is finite. Consistency of the test is established. Monte Carlo simulations are conducted to illustrate the finite sample performance and compare it with alternative methods available in the literature. Applications to financial data are performed for illustration.
机译:本文针对随机变量的有限矩的存在发展了bootstrap假设检验,该变量是非参数的,适用于独立数据和相关数据。该测试基于自举渐近理论的一种特性,其中当观测值的方差有限时,n个自举样本均值中的m个是渐近正态的。建立测试的一致性。进行了蒙特卡洛模拟,以说明有限的样品性能,并将其与文献中提供的替代方法进行比较。进行财务数据的应用是为了说明。

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