Researcher ORCID Identifier
0009-0002-9907-882X
Graduation Year
2025
Date of Submission
4-2025
Document Type
Open Access Senior Thesis
Award
Robert Day School Prize for Best Senior Thesis in Finance
Degree Name
Bachelor of Arts
Department
Economics
Reader 1
Eric Hughson
Terms of Use & License Information
Rights Information
© 2025 Ivan Kolesnikov
Abstract
Traditional beta estimates are constructed from historical stock‑and‑market returns and therefore adjust only as fast as realized data accrue. This thesis investigates whether the forward‑looking information embedded in equity‑option prices can enhance beta forecasts. Using near‑end‑of‑day quotes for 236 S&P 500 firms between 2007 and 2024, I extract risk‑neutral variance and skewness, construct five alternative beta estimators (historical, option‑implied, and three hybrids), and evaluate them against realized betas over six‑, twelve‑, and twenty‑four‑month windows. Rolling‑OLS beta remains the most accurate benchmark at short horizons, yet option‑implied moments add economically and statistically significant value when systematic exposure is expected to change rapidly. In Utilities and Real Estate, a hybrid estimator that combines historical correlation with option‑implied volatilities reduces root‑mean‑square forecast error by roughly 10 percent at the two‑year horizon, and purely option‑based betas occasionally outperform the historical standard. In a simulation where true beta is known and the underlying assumptions for the Heston stochastic volatility model and the CAPM are satisfied, I show that the Chang et al. (2011) formula is upward-biased in theory because, contrary to their assumption, the skewness of the error term is not zero.
Recommended Citation
Kolesnikov, Ivan, "Forecasting Equity Betas Using Option-Implied Moments" (2025). CMC Senior Theses. 3883.
https://scholarship.claremont.edu/cmc_theses/3883
Included in
Applied Statistics Commons, Corporate Finance Commons, Finance and Financial Management Commons, Other Applied Mathematics Commons, Statistical Models Commons