Time-Frequency Relationship between Inflation and Inflation Uncertainty for the U.S.: Evidence from Historical Data

§. C. Albulescu, A. Tiwari, S. Miller, Rangan Gupta
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引用次数: 6

Abstract

We provide new evidence on the relationship between inflation and its uncertainty in the U.S. on an historical basis, covering the period 1775-2014. First, we use a bounded approach for measuring inflation uncertainty, as proposed by Chan et al. (2013), and we compare the results with the Stock and Watson (2007) method. Second, we employ the wavelet methodology to analyze the co-movements and causal effects between the two series. Our results provide evidence of a relationship between inflation and its uncertainty that varies across time and frequency. First, we show that in the medium- and long-runs, the Freidman–Ball hypothesis holds when the measure of uncertainty is unbounded, while if the opposite applies, the Cukierman–Meltzer reasoning prevails. Second, we discover mixed evidence about the inflation–uncertainty nexus in the short-run, findings which explain the mixed results reported to date in the empirical literature.
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美国通货膨胀与通货膨胀不确定性的时频关系:来自历史数据的证据
我们在1775-2014年的历史基础上,为美国通货膨胀及其不确定性之间的关系提供了新的证据。首先,我们使用由Chan等人(2013)提出的有界方法来测量通货膨胀不确定性,并将结果与Stock和Watson(2007)方法进行比较。其次,我们采用小波分析方法分析了两个序列之间的共同运动和因果关系。我们的结果为暴胀与其不确定性之间的关系提供了证据,这种关系随时间和频率的变化而变化。首先,我们证明了在中长期中,当不确定性测度无界时,弗里德曼-鲍尔假设成立,而如果不确定性测度无界,则库克尔曼-梅尔泽推理盛行。其次,我们发现了短期内通货膨胀与不确定性联系的混合证据,这些发现解释了迄今为止实证文献中报告的混合结果。
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