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Strong rules for detecting the number of breaks in a time series

机译:检测时间序列中中断次数的强大规则

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This paper proposes a new approach for detecting the number of structural breaks in a time series when estimation of the breaks is performed one at the time. We consider the case of shifts in the mean of a possibly nonlinear process, allowing for dependent and heterogeneous observations. This is accomplished through a simple, sequential, almost sure rule ensuring that, in large samples, both the probabilities of overestimating and underestimating the number of breaks are zero. A new estimator for the long run variance which is consistent also in the presence of neglected breaks is proposed. The finite sample behavior is investigated via a simulation exercise. A tendency to overreject the null hypothesis emerges for sample of moderate size, and so we suggest a small sample correction. The sequential procedure, applied to the weekly Eurodollar interest rate, detects multiple breaks over the period 1973-1995.
机译:本文提出了一种新的方法来检测时间序列中结构性断裂的数量,这是在一次估算断裂时进行的。我们考虑了可能是非线性过程的均值发生偏移的情况,从而可以进行相关且异类的观察。这是通过简单,连续,几乎确定的规则来完成的,该规则可确保在大样本中,高估和低估中断次数的概率均为零。提出了一种新的长期方差估计量,该估计量在出现中断的情况下也保持一致。通过模拟练习来研究有限样本行为。对于中等大小的样本,出现了过度拒绝零假设的趋势,因此我们建议对样本进行少量校正。应用于欧元周利率的顺序程序可检测到1973-1995年期间的多个中断。

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