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Approaches to forecasing option volatility

https://doi.org/10.21686/2413-2829-2018-5-174-181

Abstract

The article investigates a new approach to the idea of volatility. In spite of the well-known assumption that option volatility in future will be exactly the same as today, the author puts forward a method, which links the change in volatility to change of only one parameter, i.e. the price of basic asset. The idea that the price of basic asset is a ‘guide’ for option volatility does not need any proof, as like terminal contracts options are estimated proceeding from their basic asset. This method can help estimate future volatility for one (or even more steps) ahead. Like any other forecast method it builds up the error as the number of steps in the future increases, however the simplicity of its use and low resource-intensiveness make it a worthy alternative to the method accepted now, which shows volatility while presenting prospects of the current option position. To forecast volatility for one step ahead we used the following basic statistic methods and economic models: the method of linear regression, Newton-Rafson method for finding option strikes for the set deltas, the method of spline-interpolation, the model of calculating ‘option smile’ Vanna-Volga.

About the Author

A. V. Azatskiy
Plekhanov Russian University of Economics.
Russian Federation

Andrey V. Azatskiy, Post-Graduate Student of the Department for Financial Markets.

Moscow.



References

1. Azatskiy A. V. Modeli rascheta optsionnogo tsenoobrazovaniya i ulybki volatil'nosti [Models of Calculating Option Pricing and Volatility Smiles]. Vestnik Rossiyskogo ekonomicheskogo universiteta imeni G. V. Plekhanova. Vstuplenie. Put' v nauku [Vestnik of the Plekhanov Russian University of Economics. Introduction. The Road to Science], 2017, No. 4 (20), 2017, pp. 116–124. (In Russ.).

2. Galanov V. A. Ravnovesnaya model' tseny birzhevogo optsiona [Balanced Model of Exchange Option Price]. Vestnik Rossiyskogo ekonomicheskogo universiteta imeni G. V. Plekhanova [Vestnik of the Plekhanov Russian University of Economics], 2016, No. 4 (88), pp. 46–55. (In Russ.).

3. Novosel'tseva D. A., Kritskiy O. L. Ispol'zovanie sootnosheniya call-put dlya rascheta stokhasticheskoy protsentnoy stavki i nakhozhdeniya ulybki volatil'nosti [Using the Correlation Call-Put to Calculate Stochastic Interest Rate and to Find Volatility Smile]. Ekonomika i predprinimatel'stvo [Economics and Entrepreneurship], 2014, No. 5-2 (46), pp. 87–89. (In Russ.).

4. Castagna A., Mercurio F. The Vanna-Volga Method for Implied Volatilities. Risk South Africa, 2014, Autumn, pp. 39–44.


Review

For citations:


Azatskiy A.V. Approaches to forecasing option volatility. Vestnik of the Plekhanov Russian University of Economics. 2018;(5):174-181. https://doi.org/10.21686/2413-2829-2018-5-174-181

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ISSN 2413-2829 (Print)
ISSN 2587-9251 (Online)