The Aligned Economic Index & The State Switching Model
Ilias Aarab
TL;DR
The paper develops a real-time state-switching predictive regression using the yield-curve slope to define market regimes and introduces the Aligned Economic Index (E^{PLS}) built via partial least squares to integrate 16 predictors. Allowing regression coefficients to vary by state improves both in-sample and out-of-sample predictability of the equity premium, with strong gains under recessions and regime transitions. The Aligned Economic Index delivers superior predictive power relative to PCA-based factors and forecast combinations, and its effectiveness is amplified when used within the state-switching framework. Collectively, the approach offers a practically useful, regime-aware forecasting framework with substantial out-of-sample benefits across economic states.
Abstract
A growing empirical literature suggests that equity-premium predictability is state dependent, with much of the forecasting power concentrated around recessionary periods \parencite{Henkel2011,DanglHalling2012,Devpura2018}. I study U.S. stock return predictability across economic regimes and document strong evidence of time-varying expected returns across both expansionary and contractionary states. I contribute in two ways. First, I introduce a state-switching predictive regression in which the market state is defined in real time using the slope of the yield curve. Relative to the standard one-state predictive regression, the state-switching specification increases both in-sample and out-of-sample performance for the set of popular predictors considered by \textcite{WelchGoyal2008}, improving the out-of-sample performance of most predictors in economically meaningful ways. Second, I propose a new aggregate predictor, the Aligned Economic Index, constructed via partial least squares (PLS). Under the state-switching model, the Aligned Economic Index exhibits statistically and economically significant predictive power in sample and out of sample, and it outperforms widely used benchmark predictors and alternative predictor-combination methods.
