2018
DOI: 10.1093/jjfinec/nby009
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Option-Implied Equity Premium Predictions via Entropic Tilting

Abstract: We propose a new method to improve density forecasts of the equity premium using information from options markets. We tilt the predictive densities from standard econometric models suggested in the stock return predictability literature towards the second moment of the risk-neutral distribution implied by options prices. In so doing, we use a simple regression-based approach to remove the variance risk premium. By combining the backward-looking information contained in the econometric models with the forward-l… Show more

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Cited by 2 publications
(6 citation statements)
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“…Table 3 provides diagnostics related to calibration of predictive densities, and is similar to Table 1 of Metaxoglou, Pettenuzzo and Smith (2016). Entries are p-values, and values lower than 0.05 signify rejection of the null hypothesis of the test at the 5% level.…”
Section: Forecasting Resultsmentioning
confidence: 99%
“…Table 3 provides diagnostics related to calibration of predictive densities, and is similar to Table 1 of Metaxoglou, Pettenuzzo and Smith (2016). Entries are p-values, and values lower than 0.05 signify rejection of the null hypothesis of the test at the 5% level.…”
Section: Forecasting Resultsmentioning
confidence: 99%
“…Obviously, if g(RVt+1)=RVt+1 $g(R{V}_{t+1})=R{V}_{t+1}$ or g(RVt+1)=(RVt+1EMathClass-open[RVt+1MJX-tex-caligraphicnormalℱtMathClass-close])2 $g(R{V}_{t+1})={(R{V}_{t+1}-E[R{V}_{t+1}| {{\rm{ {\mathcal F} }}}_{t}])}^{2}$, then g¯t ${\bar{g}}_{t}$ represents the mean or variance of the random variable RVt+1 $R{V}_{t+1}$. Moreover, g¯t ${\bar{g}}_{t}$ can take other forms, such as those based on the Euler equations (Giacomini & Ragusa, 2014), survey forecasts (Altavilla et al, 2017; Krüger et al, 2017), or option‐implied information (Metaxoglou et al, 2019).…”
Section: Econometric Methodsmentioning
confidence: 99%
“… , then g ¯t represents the mean or variance of the random variable RV t+1 . Moreover, g ¯t can take other forms, such as those based on the Euler equations (Giacomini & Ragusa, 2014), survey forecasts (Altavilla et al, 2017;Krüger et al, 2017), or option-implied information (Metaxoglou et al, 2019).…”
Section: Baseline Volatility Modelsmentioning
confidence: 99%
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