Abstract:In the investment theory, firms with high expected investment growth earn higher expected returns than firms with low expected investment growth, holding investment and expected profitability constant. Building on cross-sectional growth forecasts with Tobin’s q, operating cash flows, and change in return on equity as predictors, an expected growth factor earns an average premium of 0.84% per month (t = 10.27) in the 1967–2018 sample. The q5 model, which augments the Hou–Xue–Zhang (2015, Rev. Finan. Stud., 28, … Show more
“…That study proposed a two-coefficient model by adding an intercept coefficient alpha (α) to the original CAPM to represent the stock's expected excess return when the market risk premium is zero (α equals zero in an efficient market). Recent studies confirmed the alpha existed for the real stocks ( Barillas and Shanken, 2017 ; Fama and French, 1996b , 2015 ; 2018 ; Hou et al., 2015 , 2020b ; Hou et al., 2019 , 2020a ; Pham and Phuoc, 2020 ; Phuoc, 2018 ; Zhang, 2017 ). However, that study does not explore and capture other risks such as the firm's financial ratios and investment, stock momentum, and macroeconomic risks.…”
Section: Introductionmentioning
confidence: 81%
“…(2019) revised the by adding one more factor, the expected investment growth. Their new model, the ( Hou et al., 2020a , Hou et al., 2020b ), yielded strong explanatory power in the cross-section and outperformed the , FF5, FF6, and the Barillas and Shanken (2018) ' six-factor model in terms of maximum Sharpe ratio.…”
Section: Introductionmentioning
confidence: 97%
“…(1) includes the excess market return of the original CAPM and the U.S. prime rate, the U.S. government long-term bond rate, and the exchange rate of USD/EUR. Importantly, this MAPM is inspired by and based on the macroeconomic theory and models, a requirement for an asset pricing model as suggested by other studies ( Hou et al., 2020a , Hou et al., 2020b ; Fama and French, 2018 ). Then, we employed the quantitative research method using the Bayesian approach to confirm our proposed model, the MAPM.…”
Section: Introductionmentioning
confidence: 99%
“…Also, only the S&P 500 stocks, the largest U.S stocks, were purposefully employed in this study to examine the performance of both the MAPM and CAPM and the three proposed macroeconomic determinants. The reason is to minimize the faulty anomalies claim with microcap stocks that discovered in a recent study ( Hou et al., 2020a , Hou et al., 2020b ).…”
Section: Introductionmentioning
confidence: 99%
“…Finally, unlike the recent asset-pricing model studies ( Barillas and Shanken, 2017 , 2018 ; Fama and French, 2015 , 2016 , 2018 ; Hou et al., 2019 , 2020a,b), we employed both the confidence interval approach instead of p -value and test hurdle of the absolute t -statistic of both 2.78 and 3.0 in our asset pricing model comparisons ( Dyckman, 2016 ; Dyckman and Zeff, 2019 ; Halsey, 2019 ; Harvey et al., 2015 ; Hou et al., 2020a , Hou et al., 2020b ; Lewellen et al., 2010 ; Wasserstein and Lazar, 2016 ).…”
Using the interview results of 26 experienced scholars, managers, and professional stock traders in conjunction with findings of recent studies in economics, we proposed an augmented asset pricing model using the macroeconomic determinants representing the macroeconomic state variables to explain the nexus between these risks and the U.S. stock returns. This non-traded factor model (MAPM) is inspired by and based on the macroeconomic theory and models and consists of the market return, U.S. prime rate, U.S. government long-term bond rate, and exchange rate of USD/EUR as in Eq. (1). Using the Bayesian approach (via two Bayes and t.Bayes estimators) and monthly returns of the S&P 500 stocks from 2007- 2019, our results showed the MAPM consistently yielded a statistically significant greater forecasting, explanatory power, and model adequacy compared to the most used capital asset pricing model (CAPM) in practice. Interestingly, our study found and confirmed (
t
-statistic > 3) that the last two macroeconomic determinants have a statistically significant positive effect on the stock returns, which also supports the MAPM. These findings suggest the MAPM is a more efficient and advantageous model compared to the CAPM. So, practitioners would be better off employing the MAPM over CAPM in practice and research.
“…That study proposed a two-coefficient model by adding an intercept coefficient alpha (α) to the original CAPM to represent the stock's expected excess return when the market risk premium is zero (α equals zero in an efficient market). Recent studies confirmed the alpha existed for the real stocks ( Barillas and Shanken, 2017 ; Fama and French, 1996b , 2015 ; 2018 ; Hou et al., 2015 , 2020b ; Hou et al., 2019 , 2020a ; Pham and Phuoc, 2020 ; Phuoc, 2018 ; Zhang, 2017 ). However, that study does not explore and capture other risks such as the firm's financial ratios and investment, stock momentum, and macroeconomic risks.…”
Section: Introductionmentioning
confidence: 81%
“…(2019) revised the by adding one more factor, the expected investment growth. Their new model, the ( Hou et al., 2020a , Hou et al., 2020b ), yielded strong explanatory power in the cross-section and outperformed the , FF5, FF6, and the Barillas and Shanken (2018) ' six-factor model in terms of maximum Sharpe ratio.…”
Section: Introductionmentioning
confidence: 97%
“…(1) includes the excess market return of the original CAPM and the U.S. prime rate, the U.S. government long-term bond rate, and the exchange rate of USD/EUR. Importantly, this MAPM is inspired by and based on the macroeconomic theory and models, a requirement for an asset pricing model as suggested by other studies ( Hou et al., 2020a , Hou et al., 2020b ; Fama and French, 2018 ). Then, we employed the quantitative research method using the Bayesian approach to confirm our proposed model, the MAPM.…”
Section: Introductionmentioning
confidence: 99%
“…Also, only the S&P 500 stocks, the largest U.S stocks, were purposefully employed in this study to examine the performance of both the MAPM and CAPM and the three proposed macroeconomic determinants. The reason is to minimize the faulty anomalies claim with microcap stocks that discovered in a recent study ( Hou et al., 2020a , Hou et al., 2020b ).…”
Section: Introductionmentioning
confidence: 99%
“…Finally, unlike the recent asset-pricing model studies ( Barillas and Shanken, 2017 , 2018 ; Fama and French, 2015 , 2016 , 2018 ; Hou et al., 2019 , 2020a,b), we employed both the confidence interval approach instead of p -value and test hurdle of the absolute t -statistic of both 2.78 and 3.0 in our asset pricing model comparisons ( Dyckman, 2016 ; Dyckman and Zeff, 2019 ; Halsey, 2019 ; Harvey et al., 2015 ; Hou et al., 2020a , Hou et al., 2020b ; Lewellen et al., 2010 ; Wasserstein and Lazar, 2016 ).…”
Using the interview results of 26 experienced scholars, managers, and professional stock traders in conjunction with findings of recent studies in economics, we proposed an augmented asset pricing model using the macroeconomic determinants representing the macroeconomic state variables to explain the nexus between these risks and the U.S. stock returns. This non-traded factor model (MAPM) is inspired by and based on the macroeconomic theory and models and consists of the market return, U.S. prime rate, U.S. government long-term bond rate, and exchange rate of USD/EUR as in Eq. (1). Using the Bayesian approach (via two Bayes and t.Bayes estimators) and monthly returns of the S&P 500 stocks from 2007- 2019, our results showed the MAPM consistently yielded a statistically significant greater forecasting, explanatory power, and model adequacy compared to the most used capital asset pricing model (CAPM) in practice. Interestingly, our study found and confirmed (
t
-statistic > 3) that the last two macroeconomic determinants have a statistically significant positive effect on the stock returns, which also supports the MAPM. These findings suggest the MAPM is a more efficient and advantageous model compared to the CAPM. So, practitioners would be better off employing the MAPM over CAPM in practice and research.
We find that early exercise premiums of exchange‐traded single‐stock American puts, in excess of the GBM‐world premium, can negatively predict future stock returns. Simulations suggest that asset‐value jumps, especially the mean jump‐size, can positively drive this excess premium, while jump‐size can also negatively induce the implied volatility (IV) spread of equivalent American option‐pairs. Empirically, controlling for the effect of jump‐size in excess premiums, the premium loses its predictive power. Furthermore, controlling for the excess premium or jump‐size, IV spreads' predictability shown in the literature also diminishes. Our evidence survives under alternative explanations like informed trading, stock mispricing or market frictions.
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