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Option moneyness classification using support vector machine

机译:使用支持向量机的期权货币性分类

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Determining the theoretical price for an option, or option pricing, is regarded as one of the most important issues in financial research. In recent years, linear and non-linear GARCH (Generalized AutoRegressive Conditional Heteroskedasticity) models were used to estimate volatility. However, the empirical analysis of various different volatility model estimations has not achieved consistent results. This study construct an Taiwan's existing tech index options price classification with various a values to determine the moneyness (at-the-money, in-the-money, out-the-money) of option price. This study tested 140 models, the combinations included 4 types of the kernel function in multi-SVM (Linear, Polynomial, RBF, Sigmoid), 7 types of volatility estimation (historical volatility, implied volatility, GARCH, IGARCH, GJR-CARCH, EGARCH, TBGARCH) and 5 types of α (2%, 4%,5%,6%,8%). Finally, the classification result shows that using α=2%, polynomial function multi-SVM with the three types of volatility estimation methods of TBGARCH, EGARCH and GJR-GARCH would yield better classification performance.
机译:确定期权的理论价格或期权定价被认为是金融研究中最重要的问题之一。近年来,使用线性和非线性GARCH(广义自回归条件异方差)模型来估计波动率。然而,对各种不同的波动率模型估计的实证分析并未取得一致的结果。本研究使用各种值构造台湾现有的技术指数期权价格分类,以确定期权价格的货币性(平价,平价,平价)。这项研究测试了140种模型,这些组合包括4种在多SVM中的核函数(线性,多项式,RBF,Sigmoid),7种波动率估计(历史波动率,隐含波动率,GARCH,IGARCH,GJR-CARCH,EGARCH) ,TBGARCH)和5种类型的α(2%,4%,5%,6%,8%)。最后,分类结果表明,使用α= 2%的多项式函数multi-SVM与TBGARCH,EGARCH和GJR-GARCH三种类型的波动率估计方法会产生更好的分类性能。

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