Forecasting stochastic Volatility using the Kalman filter: An Application to Canadian Interest Rates and Price-Earnings Ratio
François-Éric Racicot () and
Raymond Théoret ()
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Raymond Théoret: Département de finance, Université du Québec (Montréal), Université du Québec (Outaouais), et Chaire d'information financière et organisationnelle
RePAd Working Paper Series from Département des sciences administratives, UQO
Abstract:
In this paper, we aim at forecasting the stochastic volatility of key financial market variables with the Kalman filter using stochastic models developed by Taylor (1986, 1994) and Nelson (1990). First, we compare a stochastic volatility model relying on the Kalman filter to the conditional volatility estimated with the GARCH model. We apply our models to Canadian short-term interest rates. When comparing the profile of the interest rate stochastic volatility to the conditional one, we find that the omission of a constant term in the stochastic volatility model might have a perverse effect leading to a scaling problem, a problem often overlooked in the literature. Stochastic volatility seems to be a better forecasting tool than GARCH(1,1) since it is less conditioned by autoregressive past information. Second, we filter the S&P500 price-earnings (P/E) ratio in order to forecast its value. To make this forecast, we postulate a rational expectations process but our method may accommodate other data generating processes. We find that our forecast is close to a GARCH(1,1) profile.
Keywords: Stochastic volatility; Kalman filter; P/E ratio forecast; Interest rate forecast. (search for similar items in EconPapers)
JEL-codes: C13 C19 C49 G12 G31 (search for similar items in EconPapers)
Pages: 20 pages
Date: 2011-04-12
New Economics Papers: this item is included in nep-ets, nep-for, nep-ore and nep-rmg
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Citations: View citations in EconPapers (1)
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Related works:
Working Paper: Forecasting stochastic Volatility using the Kalman filter: an application to Canadian Interest Rates and Price-Earnings Ratio (2010) 
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