A Contrarian Trading Strategy: Mean vs. Median Reversion

Sheng Chai, Xianrong Zheng
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Abstract

To optimize the total cumulative wealth, it needs to rebalance the portfolio on a period-by-period basis, using previously published portfolio values. The median and mean reversion techniques are two contrarian trading strategies. Mean reversion is a common trading strategy in portfolio theory. If it is used properly, it could outperform a benchmark. Using a strong -median estimator, median reversion explicitly predicts the next price vector. However, current mean and median reversion methods have several limitations: First, the mean reversion method does not consider noise and outliers; It suffers from estimate mistakes, resulting in suboptimal portfolios and poor performance. Second, although a median reversion method works well in the presence of noise and outliers, it also suffers the same issues when the dataset contains worthless data. As a result, the two methods may not work well on real-world datasets, which may contain both noise and worthless data. To address the issues mentioned above, we provide two methods for selecting an online portfolio. Also, we propose a hybrid reversion approach with a weighted scheme. To evaluate the effectiveness of our method, extensive experiments have been conducted on real-world datasets. It can improve performance and reduce the impact of noise and outliers.
逆向交易策略:均值与中值回归
为了优化总累积财富,它需要使用以前公布的投资组合价值,逐个时期地重新平衡投资组合。中位数和均值回归技术是两种反向交易策略。均值回归是投资组合理论中一种常见的交易策略。如果使用得当,它可以胜过基准测试。使用强中位数估计器,中位数回归明确地预测下一个价格向量。然而,目前的均值和中位数回归方法有几个局限性:首先,均值回归方法不考虑噪声和异常值;它受到估计错误的影响,导致次优投资组合和糟糕的表现。其次,虽然中值回归方法在存在噪声和异常值的情况下工作得很好,但当数据集包含毫无价值的数据时,它也会遇到同样的问题。因此,这两种方法可能不适用于现实世界的数据集,这些数据集可能包含噪声和无价值的数据。为了解决上面提到的问题,我们提供了两种选择在线投资组合的方法。此外,我们还提出了一种带有加权方案的混合回归方法。为了评估我们方法的有效性,我们在真实世界的数据集上进行了大量的实验。它可以提高性能,减少噪声和异常值的影响。
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