Machine Learning of Jump Dynamics in US Dollar-Ghana Cedi Exchange Returns

Paul A. Agbodza
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Abstract

An algorithm to filter the jumps in the US Dollar-Ghana Cedi log-returns has been implemented with the help of machine learning tools in this paper. The algorithm is like a classifier. For a frontier market there is no known standard algorithm to filter and classify jumps. This new algorithm was developed to extract the jump dynamics to feed the new equation for modelling the US Dollar-Ghana Cedi log returns, the Correlated Multifactor Stochastic Variance Jump Diffusion (CMSVJD). The algorithm is based on the three-sigma rule of leverage statistics but here the recursion is truncated using a tolerance convergence level defined in a classifier or with the help of a convergence graph. The justification of the algorithm has been established and was implemented with the US Dollar-Ghana Cedi log-returns as a Lebesgue unimodal data. The jump dynamics show that the jump size and jump time are random and independent; jump size is time-invariant and jump time intervals obey the Markov chain property of time inhomogeneity. There were more positive jumps (depreciation of the cedi) than negative jumps (appreciation of the cedi) but the magnitude of the negative jumps is higher than that of the positive jumps.
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美元-加纳塞迪交换回报跳跃动态的机器学习
本文在机器学习工具的帮助下实现了一种过滤美元-加纳Cedi日志收益跳变的算法。这个算法就像一个分类器。对于前沿市场,没有已知的标准算法来过滤和分类跳跃。该新算法用于提取跳跃动态,以提供用于建模美元-加纳Cedi日志收益的新方程,即相关多因素随机方差跳跃扩散(CMSVJD)。该算法基于杠杆统计的3 -sigma规则,但这里的递归是使用在分类器中定义的容忍收敛水平或在收敛图的帮助下截断的。建立了算法的合理性,并以美元-加纳Cedi对数回报作为勒贝格单峰数据进行了实现。跳跃动力学表明,跳跃大小和跳跃时间是随机和独立的;跳跃大小是时不变的,跳跃时间间隔服从时间非齐次的马尔可夫链性质。正跳跃(cedi贬值)多于负跳跃(cedi升值),但负跳跃的幅度高于正跳跃。
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