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Skewness vs. Kurtosis for Pricing and Hedging S&P 500 Options

  • Sol Kim Hankuk University of Foreign Studies 270, Imun-dong, Dongdaemun-Gu, Seoul, Korea
For S&P 500 options, we examine the relative influence of the skewness and kurtosis of the riskneutral distribution on pricing and hedging performances. Both the nonparametric method suggested by Bakshi, Kapadia and Madan (2003) and the parametric method suggested by Corrado and Su (1996) are used to estimate the risk-neutral skewness and kurtosis. We find that skewness exerts a greater impact on pricing and hedging errors than kurtosis does. The option pricing model that considers skewness shows better performance for pricing and hedging the options than does the model that considers kurtosis. All the results are statistically significant and robust to all sub-periods, which confirms that the risk-neutral skewness is a more important factor than the risk- neutral kurtosis for pricing and hedging stock index options.

  • Sol Kim
For S&P 500 options, we examine the relative influence of the skewness and kurtosis of the riskneutral distribution on pricing and hedging performances. Both the nonparametric method suggested by Bakshi, Kapadia and Madan (2003) and the parametric method suggested by Corrado and Su (1996) are used to estimate the risk-neutral skewness and kurtosis. We find that skewness exerts a greater impact on pricing and hedging errors than kurtosis does. The option pricing model that considers skewness shows better performance for pricing and hedging the options than does the model that considers kurtosis. All the results are statistically significant and robust to all sub-periods, which confirms that the risk-neutral skewness is a more important factor than the risk- neutral kurtosis for pricing and hedging stock index options.
Volatility Smiles,Options Pricing,Risk-neutral Distribution,Skewness,Kurtosis