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Bootstrapping structural VARs: Avoiding a potential bias in confidence intervals for impulse response functions

机译:自举结构VAR:避免脉冲响应函数的置信区间出现潜在偏差

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Constructing bootstrap confidence intervals for impulse response functions (IRFs) from structural vector autoregression (SVAR) models has become standard practice in empirical macroeconomic research. The accuracy of such confidence intervals can deteriorate severely, however, if the bootstrap IRFs are biased. We document an apparently common source of bias in the estimation of the VAR error covariance matrix which can be easily reduced by a scale adjustment. This bias is generally unrecognized because it only affects the bootstrap estimates of the error variance, not the original OLS estimates. Nevertheless, as we illustrate here, analytically, with sampling experiments, and in an example from the literature, the bootstrap error variance bias can have significant distorting effects on bootstrap IRF confidence intervals. We also show that scale-adjusted bootstrap confidence intervals can be expected to exhibit improved coverage accuracy.
机译:从结构矢量自回归(SVAR)模型构造脉冲响应函数(IRF)的自举置信区间已成为经验宏观经济研究的标准实践。但是,如果自举IRF偏置,则这种置信区间的准确性可能会严重下降。我们在VAR误差协方差矩阵的估计中记录了一个明显常见的偏差源,可以通过比例调整轻松地减少偏差。通常无法识别此偏差,因为它仅影响误差方差的自举估计,而不影响原始OLS估计。然而,正如我们在此处通过采样实验进行分析所说明的那样,并且在文献中的示例中,自举误差方差偏差可能对自举IRF置信区间产生明显的失真影响。我们还表明,可以预期尺度调整后的自举置信区间显示更好的覆盖率准确性。

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