模糊时间序列Chen模型与Lee模型对欧元/美元、英镑/美元汇率预测的比较

Syehudin Syehudin, A. T. Putra
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引用次数: 0

摘要

每个国家都有适用于其领土的货币价值,并可根据其他国家的货币价值进行调整。在这种调整中,当交易发生时,存在价值上的差异,而利润的差异可以被拿走,通常称为外汇(forex)。在外汇交易中,需要分析计算来计划一个决定,以获得显著的差异,从而增加利润。一种可以最大化寻找巨大利润差异的分析技术是使用模糊时间序列的预测方法。该方法是根据历史数据或过去数据预测未来数据的方法。模糊时间序列方法有几种模型,包括Chen模型和Lee模型。为了确定哪个模型是最好的,有必要根据最小误差值的精度水平使用AFER(平均预测错误率)进行测试。通过使用2019年2月19日至2020年2月19日欧元/美元和英镑/美元的历史数据可知,Lee的模糊时间序列方法预测精度更高,因为陈的外币欧元/美元模型的错误率为0.0018(0.18%)或更大,而Lee的模型仅为0.0016(0.16%)。那么外币GBP/USD的Chen模型的错误率为0.00445(0.445%)或更大,而Lee模型的错误率仅为0.00297(0.297%)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparison of Forecasting Using Fuzzy Time Series Chen Model and Lee Model to Foreign Exchange in EUR/USD and GBP/USD
Each country has a currency value that applies in its territory and can be adjusted to the value of the currency of other countries. In this adjustment, there is a difference in value when the transaction is made, and the difference in profit can be taken, usually referred to as foreign exchange (forex). In forex trading, analytical calculations are needed to plan a decision to get a significant difference so that the profits will increase. One analysis technique that can maximize the search for an enormous profit difference is by using the prediction method using the fuzzy time series. This method is a method that predicts future data based on historical data or past data. The fuzzy time series method has several models, including the Chen model and Lee model. In determining which model is the best, it is necessary to test using the AFER (average forecasting error rate) based on the level of accuracy of the smallest error value. By using historical data of EUR/USD and GBP/USD from 19 February 2019 to 19 February 2020, it is known that Lee’s fuzzy time series method predicts better accuracy because Chen’s model in foreign currency EUR/USD has a more significant error rate of 0.0018 (0.18%) or greater than Lee’s model which only has a value of 0.0016 (0.16%). Then the Chen model in foreign currency GBP/USD has an error rate of 0.00445 (0.445%) or greater than the Lee model, which only has an error rate of 0.00297 (0.297%).
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