Abstract
REIT characteristics pose unique risks and benefits to investors who seek liquid diversification and hedging vehicles to complement their portfolios. This paper tests for the asymmetric effect of individual and institutional investor sentiment on REIT industry returns and conditional volatility. We simultaneously model the impact of two markedly different groups of investors on the return generating process of the REIT industry. Our findings suggest that noise trading imposes significant systemic risk on the realization of REIT industry returns. Interestingly, corrections in institutional investor expectations have a larger effect on REIT industry returns and volatility than changes in individual investor expectations. More specifically, bearish shifts in institutional investor expectations of future market conditions have a significantly larger impact on returns and volatility than bullish shifts. Results align with the overreaction to negative information and loss aversion hypotheses.
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Notes
REIT qualifying rules can be accessed at: https://doi.org/www.reit.com/investing/reit-basics/what-reit.
Institutions that invest in REITs include bank trusts, insurance companies, mutual funds/investment advisers, and others (Devos et al. 2012). The group with the largest REIT holdings is mutual funds/investment advisers (38% of ownership on average).
Accessed on November 29, 2014. https://doi.org/mba.tuck.dartmouth.edu/pages/faculty/ken.french/data_library.html.
An advantage of utilizing the II and AAII as our proxies for sentiment is the weekly frequency which suits our methodology, whereas many other sentiment proxies are collected in either monthly or quarterly frequency.
All analyses were also performed using levels of investor sentiment. Results using levels rather than changes in sentiment yield qualitatively similar results to the ones reported. For the sake of brevity, we omit these results but they are available upon request.
Because some of the correlations appear to be relatively large, for example, the pair-wise correlation between Def and Prem (0.382), we additionally run various OLS regressions, similar to the specifications we will use in the empirical section (e.g., Eq. 1), to calculate the Variance Inflation Factors (VIF). We found no evidence that multicollinearity could be a concern as all VIF were below 10.
At a 10% level we fail to reject homoscedasticity only in Model 2 (Table 5).
The negative and statistically significant point estimate on \( \varepsilon_{t - 1}^{{}} /\sqrt {h_{t - 1} } \) is consistent with previous findings (Lee et al. 1992); negative shocks cause higher upward revisions in volatility than positive shocks.
Alternative specification using excess NAREIT total returns provided qualitatively the same results.
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The authors thank the editor and two anonymous referees for their insightful comments and guidance.
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Appendix
Appendix
Table 10 presents various specifications following a version of Eq. (1) to analyze how the pricing of the Fama–French factors is affected by sentiment. We create six interaction variables using all the combinations between each of the three Fama–French factors and our two measures of sentiment. All models reported in the table use excess NAREIT price returns to construct the dependent variable.Footnote 9
Models 1 and 2 show that sentiment increases the role of Rm − Rf on excess returns (higher measure of sentiment increases the positive effect of Rm − Rf on excess returns). The magnitude of the effect is relatively important. Based on the point estimates in Model 1, a one standard deviation increase in institutional investor sentiment increases the marginal effect of Rm − Rf on excess returns by about 0.148.
The estimates presented in Models 3 and 4 show that the interaction terms are not statistically significant. Our interpretation is that our measures of sentiment have no role on how SMB affects excess returns.
The positive and statistically significant slope coefficients on the interaction terms on Models 5 and 6 show that sentiment positively affects the pricing of HML. For example, based on the point estimates of Model 5, a one standard deviation increase in the institutional investor sentiment increases the marginal effect of HML on excess returns by 0.388. We view this change as relatively large.
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Huerta-Sanchez, D., Escobari, D. Changes in sentiment on REIT industry excess returns and volatility. Financ Mark Portf Manag 32, 239–274 (2018). https://doi.org/10.1007/s11408-018-0312-9
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DOI: https://doi.org/10.1007/s11408-018-0312-9