平衡篮子:交易和对冲风险的新方法

D. Bailey, Marcos M. López de Prado
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引用次数: 1

摘要

篮子是一组工具,它们被组合在一起,因为它的统计特征提供了一个预期的目标,比如对冲或交易,这是不能通过单个成分甚至它们的子集来实现的。人们提出了多种计算套期保值和交易篮子的程序,其中平衡篮子近年来受到了广泛关注。与主成分分析(PCA)风格的方法不同,平衡篮子在其组成部分之间分散风险或暴露,而不需要改变基础。从业者通常更喜欢平衡的篮子,因为他们的输出可以用他们已经形成直觉的相同术语来理解。我们回顾了确定平衡篮子的三种方法,分析了各自解决方案的特征,并提供了用于计算的Python代码。我们还介绍了一种新的方法来降低协方差矩阵的维数,称为协方差聚类,它解决了不需要改变基的数值病态问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Balanced Baskets: A New Approach to Trading and Hedging Risks
A basket is a set of instruments that are held together because its statistical profile delivers a desired goal, such as hedging or trading, which cannot be achieved through the individual constituents or even subsets of them. Multiple procedures have been proposed to compute hedging and trading baskets, among which balanced baskets have attracted significant attention in recent years. Unlike Principal Component Analysis (PCA) style of methods, balanced baskets spread risk or exposure across their constituents without requiring a change of basis. Practitioners typically prefer balanced baskets because their output can be understood in the same terms for which they have developed an intuition.We review three methodologies for determining balanced baskets, analyze the features of their respective solutions and provide Python code for their calculation. We also introduce a new method for reducing the dimension of a covariance matrix, called Covariance Clustering, which addresses the problem of numerical ill-conditioning without requiring a change of basis.
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