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2022 | OriginalPaper | Buchkapitel

13. Time Series Modeling and the Forecasting Effectiveness of the US Leading Economic Indicators

verfasst von : John B. Guerard Jr., Anureet Saxena, Mustafa N. Gültekin

Erschienen in: Quantitative Corporate Finance

Verlag: Springer International Publishing

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Abstract

An important aspect of financial decision-making may depend on the forecasting effectiveness of the composite index of leading economic indicators, LEI. The leading indicators can be used as an input to a transfer function model of real gross domestic product, GDP. The previous chapter employed four quarterly lags of the LEI series to estimate regression models of association between current rates of growth of real US GDP and the composite index of leading economic indicators. This chapter examines whether changes in forecasted economic indexes help forecast changes in real economic growth. The transfer function model forecasts are compared to several naïve models in order to test which model produces the most accurate forecast of real GDP. No-change forecasts of real GDP and random walk with drift models may be useful when forecasting benchmarks (Mincer & Zarnowitz, 1969; Granger & Newbold, 1977). Economists have constructed leading economic indicator series to serve as a business barometer of the changing US economy since the time of Wesley C. Mitchell (1913). The purpose of this study is to examine the time series forecasts of composite economic indexes produced by The Conference Board (TCB) and test the hypothesis that the leading indicators are useful as an input to a time series model to forecast real output in the United States.

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Fußnoten
1
This section draws heavily from Box and Jenkins, Time Series Analysis, Chapters 2 and 3.
 
2
Please see Box and Jenkins, Time Series Analysis, Chapter 3, for the most complete discussion of the ARMA (p,q) models.
 
3
A stationary AR(p) process can be expressed as an infinite weighted sum of the previous shock variables
$$ {\tilde{Z}}_1={\phi}^{-1}(B){\alpha}_t. $$
In an invertible time series, the current shock variable may be expressed as an infinite weighted sum of the previous values of the series
$$ {\theta}^{-1}(B){\tilde{Z}}_t={\alpha}_t. $$
 
4
Box and Jenkins, Time Series Analysis. Chapter 6; C.W.J. Granger and Paul Newbold, Forecasting Economic Time Series. Second Edition (New York: Academic Press, 1986), pp. 109–110, 115–117, 206.
 
5
Granger and Newbo1d, Forecasting Economic Time Series. pp. 185–186.
 
6
See Box and Jenkins, Time Series Analysis, p. 79.
 
7
Box and Jenkins, Time Series Analysis. pp. 173–179. Nelson (1973) is one of the texts used in the 1970s for forecasting and is still a very useful guide to applied time series modeling.
 
8
G.E. Box and D.R. Cox, “An Analysis of Transformations,” Journal of the Royal Statistical Society, B 26 (1964), 211–243.
 
9
G.M. Jenkins, “Practical Experience with Modeling and Forecasting Time Series,” Forecasting (Amsterdam: North-Holland Publishing Company, 1979).
 
10
Jenkins, op. cit., pp. 135–138.
 
11
Box and Jenkins, Time Series Analysis, pp. 305–308.
 
12
Box and Jenkins, op. cit.
 
13
The cutting off of the PACF suggests an AR(1) process. Had one estimated an ARIMA (1,1,0), the estimated AR (1) = −0.261 (t = − 3.63) and the estimated variance = 23116.6, slightly less than the ARIMA (0,1,1). The estimated time series models are essentially identical. The residuals are random, having a chi-square statistics of 2.93 at lag 18.
 
14
Box and Jenkins, Time Series Analysis. Chapter 6; C.W.J. Granger and Paul Newbold, Forecasting Economic Time Series. Second Edition (New York: Academic Press, 1986), pp. 109–110, 115–117, 206.
 
15
Automatic time series modelling has advocated since the early days of Box and Jenkins (1970). Reilly (1980), with the Autobox System, pioneered early automatic time series model implementation. Tsay (1988) identified outliers, level shifts, and variance change models that were implemented in PC-SCA. SCA was used in modelling time series in MZTT (1998).
 
16
Doornik and Hendry (2013) remind the reader that the data generation process (DGP) is impossible to model, and the best solution that one can achieve is estimate the models to reflect the local DGP, through reduction, described above. The Automatic Gets algorithm reduces GUM to nest LGDP, the locally relevant variables. Congruency, in which the LGDP has the same shape and size as the GUM or models, reflects the local DGP.
 
17
In the selection process, one tests the null hypothesis that the parameter in front of a variable is zero. The relevant t-statistic from a two-sided test is used.
 
18
The use of saturation variables avoids the issue of forcing a unit root to capture the shifts, leading to an upward biased estimate of the lagged dependent variable coefficient. The authors are indebted to Jenny Castle for her comments on the application of saturation variables, which she observes addresses this very well.
 
19
The authors estimated separate transfer function models using the WKUCL time series as input to the UER time series. The WKUCL input produced positive and statistically significant coefficients in the Autometrics estimations.
 
20
Guerard et al. (2020) reported that the LEI time series was a useful input in the real GDP time series and changes in the US unemployment rate models estimated with Autometrics during the 1959–2018 period.
 
21
The authors are indebted to Professor Jennifer Caste of Oxford for her support in reading and helping the authors efficiently explore structural break levels. Any errors remaining are solely those of the authors.
 
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Metadaten
Titel
Time Series Modeling and the Forecasting Effectiveness of the US Leading Economic Indicators
verfasst von
John B. Guerard Jr.
Anureet Saxena
Mustafa N. Gültekin
Copyright-Jahr
2022
DOI
https://doi.org/10.1007/978-3-030-87269-4_13