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The spurious regression of AR(p) infinite-variance sequence in the presence of structural breaks

机译:存在结构断裂时AR(p)无限方差序列的伪回归

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This paper analyzes a spurious regression involving AR(p) infinite-variance processes in the presence of structural breaks by least squares using asymptotic theory. It is found that when regressing two independent infinite-variance sequence with breaks in the level and slope of trend, no matter whether the breaks occur at different points or not, the t-ratios become divergent and spurious phenomenon happens. The intuition behind this is that structural breaks can increase persistency in the level of regression errors, which then leads to spurious regressions. Simulation reveals that the effects of spurious regression not only depend on the autoregressive parameter and tailed index, but are sensitive to the presence of a linear trend in the regression model, and to the relative location of breaks with the sample. As a result, spurious effects might occur more often than we previously believed as they can arise even between AR(p) infinite-variance series with structural breaks.
机译:本文使用渐近理论分析了在结构断裂存在最小二乘方的情况下,涉及AR(p)无限方差过程的伪回归。结果发现,当回归两个独立的无穷大序列时,其趋势水平和斜率都出现了断裂,无论断裂是否发生在不同的点上,t比值都趋于发散,并发生了虚假现象。这背后的直觉是结构性断裂可以增加回归误差水平的持久性,然后导致虚假回归。仿真表明,伪回归的影响不仅取决于自回归参数和尾部索引,而且对回归模型中线性趋势的存在以及与样本之间的相对位置都敏感。结果,杂散效应的发生可能比我们以前认为的要多,因为即使在具有结构性断裂的AR(p)无穷级数序列之间也会出现杂散效应。

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