Realized Skewness at High Frequency and the Link to a Conditional Market Premium

Zhi Liu, Kent Wang, Junwei Liu
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引用次数: 5

Abstract

We propose a reliable new estimator for realized skewness which is robust to microstructure noise at ultra-high frequency level. Asymptotic theory for the new estimator has been de- rived. Simulation example veries its superior performance. We apply the new estimator to tick data of the S&P 500 index for forecasting equity premium in the U.S. market from 1990-2011 and nd that it has signicant forecast-ability both in-sample and out-of-sample. We also show that the new skewness measure plus the variance risk premium provides right decomposition for the skewness risk. We thus provide evidence that realized skewness links to conditional market premium.
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实现高频偏度与有条件市场溢价的联系
提出了一种可靠的、对超高频微结构噪声具有鲁棒性的实现偏度估计方法。给出了新估计量的渐近理论。仿真实例验证了其优越的性能。我们将新的估计量应用于标准普尔500指数1990-2011年美国市场股票溢价的预测数据,发现它在样本内和样本外都具有显著的预测能力。我们还表明,新的偏度度量加上方差风险溢价对偏度风险提供了正确的分解。因此,我们提供证据表明,已实现的偏度与有条件的市场溢价有关。
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