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Novel time series analysis and prediction of stock trading using fractal theory and time delayed neural network

机译:基于分形理论和时延神经网络的股票交易时间序列分析与预测

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The stock markets are well known for wide variations in prices over short and long terms. These fluctuations are due to a large number of deals produced by agents and act independently from each other. However, even in the middle of the apparently chaotic world, there are opportunities for making good predictions. In this paper the Nikkei stock prices over 1500 days from July to Oct. 2002 are analyzed and predicted using a Hurst exponent (H), a fractal dimension (D), and an autocorrelation coefficient (C). They are H=0.6699 D=2-H=1.3301 and C=0.26558 over three days. This obtained knowledge is embedded into the structure of our developed time delayed neural network. It is confirmed that the obtained prediction accuracy is much higher than that by a back propagation-type forward neural network for the short-term. Although this predictor works for the short term, it is embedded into our developed fuzzy neural network to construct multi-blended local nonlinear models. It is applied to general long term prediction whose more accurate prediction is expected than that by the method proposed.
机译:众所周知,股票市场的短期和长期价格差异很大。这些波动是由代理商产生的大量交易造成的,并且彼此独立。但是,即使在表面上看起来很混乱的世界中,也有机会做出良好的预测。本文使用Hurst指数(H),分形维数(D)和自相关系数(C)对2002年7月至2002年10月的1500天的日经股价进行了分析和预测。它们在三天内为H = 0.6699 D = 2-H = 1.3301和C = 0.26558。这些获得的知识被嵌入到我们开发的延时神经网络的结构中。可以确认,所获得的预测精度在短期内比反向传播型正向神经网络要高得多。尽管此预测变量在短期内有效,但它已嵌入到我们开发的模糊神经网络中,以构建多混合局部非线性模型。它被应用于一般的长期预测中,该长期预测的期望比所提出的方法更准确。

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