Abstract

In this paper, we propose a simple approach to testing and modelling nonlinear predictability of stock returns using Hermite Functions. The proposed test suggests that there exists a kind of nonlinear predictability for the dividend yield. Furthermore, the out-of-sample evaluation results suggest the dividend yield has nonlinear predictive power for stock returns while the book-to-market ratio and earning-price ratio have little predictive power.

Highlights

  • Whether the stock returns are predictable or not is one of the most important questions in finance

  • Nelson and Kim (1993), and Stambaugh (1999) point out that persistence leads to biased coefficients in predictive regressions if innovations in the predictor variable are correlated with the returns

  • We can summarize from Table 2: (1) Both dy and log(dy) can predict stock returns; (2) After controlling the first component, the addition of the other two components make little contribution to predict stock return; (3) The forecasting power of dividend yield is greater for vwny than ewny

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Summary

Introduction

Whether the stock returns are predictable or not is one of the most important questions in finance. The proposed nonlinear models are not shown to catch the co-existence of highly persistent predictors and far less persistent stock returns. We propose an integrable model for the predictive regression and provide a general methodology for testing and estimating the nonlinear function. It partially addresses the model imbalance issue inherent in the linear predictive regression and gives a closed-form description of the nonlinear function. The technical assumptions and proofs are collected in an appendix

Integrable Predictive Model
Preliminaries of Hermite Functions
Test for Predictability
Estimating Predictive Regression Function
Empirical Application
Data Description
In-Sample Test of Predictability
Out-of-Sample Evaluation Strategy
Predict Returns with Dividend Yield
Predict Return with Book-to-Market Ratio or Earning-Price Ratio
Conclusions and Discussion
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