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Testing for structural stability. of factor augmented forecasting models

机译:测试结构稳定性。因子增强预测模型

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Mild factor loading instability, particularly if sufficiently independent across the different constituent variables, does not affect the estimation of the number of factors, nor subsequent estimation of the factors themselves (see e.g. Stock and Watson (2009)). This result does not hold in the presence of large common breaks in the factor loadings, however. In this case, information criteria overestimate the number of breaks. Additionally, estimated factors are no longer consistent estimators of "true" factors. Hence, various recent research papers in the diffusion index literature focus on testing the constancy of factor loadings. However, forecast failure of factor augmented models can be due to either factor loading instability, regression coefficient instability, or both. To address this issue, we develop a test for the joint hypothesis of structural stability of both factor loadings and factor augmented forecasting model regression coefficients. Our proposed test statistic has a chi-squared limiting distribution, and we are able to establish the first order validity of (block) bootstrap critical values. Empirical evidence is also presented for 11 US macroeconomic indicators
机译:轻度因素加载不稳定性,特别是如果在不同构成变量之间具有足够的独立性时,不会影响因素数量的估计,也不会影响因素本身的后续估计(例如,参见Stock和Watson(2009))。但是,在因子加载中存在大的公共中断时,此结果不成立。在这种情况下,信息标准会高估中断次数。另外,估计因子不再是“真实”因子的一致估计。因此,扩散指数文献中的各种最新研究论文都集中于测试因子加载的恒定性。但是,因子增强模型的预测失败可能是由于因子加载不稳定性,回归系数不稳定性或二者兼而有之。为了解决这个问题,我们开发了一个关于因子载荷和因子增强预测模型回归系数的结构稳定性联合假设的检验。我们提出的测试统计量具有卡方极限分布,并且我们能够建立(块)自举临界值的一阶有效性。还提供了11个美国宏观经济指标的经验证据

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