事实或摩擦:以超高频率跳跃

Kim Christensen, R. Oomen, M. Podolskij
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引用次数: 188

摘要

在本文中,我们证明了金融资产价格的跃升并不像通常认为的那样普遍,而且它们只占总回报变化的很小一部分。我们的调查基于一组广泛的以毫秒精度记录的超高频股票和外汇汇率数据,使我们能够在微观层面上观察价格演变。我们表明,在理论和实践中,基于低频滴答数据的跳跃变化的传统度量倾向于错误地将波动率的爆发归因于跳跃分量,从而严重夸大了来自跳跃的真实变化。事实上,我们基于蜱虫数据的估计表明,跳跃变化要小一个数量级。这一发现对资产定价和风险管理有许多重要的影响,我们用一个做空gamma的期权交易者的delta对冲例子来说明这一点。我们的计量经济学分析是建立在预平均理论的基础上的,该理论允许我们在最高可用频率下工作,而数据被微观结构噪声污染了。我们在跳跃估计和测试的一些重要方向上扩展了这个理论。这也表明,预平均对高频数据中的异常值具有内置的鲁棒性,并允许我们表明,在滴答频率上少数剩余的跳跃实际上是由旨在去除异常值的数据清理例程引起的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fact or Friction: Jumps at Ultra High Frequency
In this paper, we demonstrate that jumps in financial asset prices are not nearly as common as generally thought, and that they account for only a very small proportion of total return variation. We base our investigation on an extensive set of ultra high-frequency equity and foreign exchange rate data recorded at milli-second precision, allowing us to view the price evolution at a microscopic level. We show that both in theory and practice, traditional measures of jump variation based on low-frequency tick data tend to spuriously attribute a burst of volatility to the jump component thereby severely overstating the true variation coming from jumps. Indeed, our estimates based on tick data suggest that the jump variation is an order of magnitude smaller. This finding has a number of important implications for asset pricing and risk management and we illustrate this with a delta hedging example of an option trader that is short gamma. Our econometric analysis is build around a pre-averaging theory that allows us to work at the highest available frequency, where the data are polluted bymicrostructure noise. We extend the theory in a number of directions important for jump estimation and testing. This also reveals that pre-averaging has a built-in robustness property to outliers in high-frequency data, and allows us to show that some of the few remaining jumps at tick frequency are in fact induced by data-cleaning routines aimed at removing the outliers.
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