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The development and validation of a fuzzy logic method for time-series extrapolation.

机译:时间序列外推模糊逻辑方法的开发和验证。

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摘要

It has been established that statistically simple extrapolative forecasting methods provide more accurate ex ante forecasts, than do ones that are statistically sophisticated. The problem is that scholars attempting to develop new, more accurate forecasting methods have all but ignored this knowledge on forecast accuracy, (Fildes and Makridakis 1995, Fildes et al, 1998, Makridakis Hibon, 2000. Makridakis and Hibon, (2000), Fildes (2001) and Small and Wong (2002) suggest that what is needed are new statistically simple extrapolative forecasting methods that are robust to the fluctuations that occur in real-life business data. This research discusses the development and validation of the Direct Set Assignment (DSA) extrapolative forecasting method. The DSA method is a new, statistically simple, non-linear, rule based fuzzy logic extrapolative forecasting method that was developed within the Mamdani Development Framework, and has been hypothesized to provide more accurate ex ante forecasts than alternative statistically simple extrapolative methods. The relative forecast accuracy of the DSA method was established in three forecasting competitions that relied on the procedures, standards and a subset of the time series used in the M3 International Forecasting Competition. The DSA method, and the DSA method in combination with Winter's Exponential Smoothing, together provided the highest observed forecast accuracy in seven of the nine subcategories and two of the three categories of time series as well as for all one hundred thirty time series, examined in this study. Also, the DSA method in combination with Winter's Exponential Smoothing provided the highest observed accuracy for the time series in this study in which a statistically significant trend was present. It can be concluded from these findings that the DSA method provides forecasts that are at least as accurate as the alternative extrapolative methods compared in this study. These finding however cannot be generalized beyond this study due to the limitation inherent in the forecasting competition methodology. The next step to advance the DSA method is to develop the means for the a priori identification of the DSA methods fuzzy set parameter.
机译:已经确定,与统计上复杂的方法相比,统计上简单的外推预测方法可以提供更准确的事前预测。问题在于,试图开发新的,更准确的预测方法的学者几乎完全忽略了有关预测准确性的知识(Fildes和Makridakis,1995; Fildes等,1998; Makridakis Hibon,2000; Makridakis和Hibon,(2000),Fildes (2001)和Small and Wong(2002)提出,需要一种新的统计上简单的外推预测方法,这种方法对现实业务数据中出现的波动具有鲁棒性。本研究讨论了直接集分配( DSA)外推预测方法DSA方法是一种新的,统计上简单的,基于规则的非线性模糊逻辑外推预测方法,它是在Mamdani开发框架内开发的,并且被认为可以提供比其他统计方法更准确的事前预测。 DSA方法的相对预测准确性是在三个依赖于预测的竞赛中建立的M3国际预测大赛中使用的程序,标准和时间序列的子集。 DSA方法以及DSA方法与Winter的指数平滑技术相结合,在9个子类别中的7个和3个时间序列类别中的2个以及在130个时间序列中进行了检验,共同提供了最高的观测预报精度。这项研究。此外,在这项研究中,存在统计意义上的显着趋势的时间序列中,DSA方法与Winter的指数平滑相结合提供了最高的观测精度。从这些发现可以得出结论,DSA方法提供的预测至少与本研究中的其他外推方法一样准确。但是,由于预测竞争方法固有的局限性,这些发现无法在本研究之外进行概括。推进DSA方法的下一步是开发一种先验识别DSA方法模糊集参数的方法。

著录项

  • 作者

    Plouffe, Jeffrey Stewart.;

  • 作者单位

    University of Rhode Island.;

  • 授予单位 University of Rhode Island.;
  • 学科 Business Administration Management.
  • 学位 Ph.D.
  • 年度 2005
  • 页码 593 p.
  • 总页数 593
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 贸易经济;
  • 关键词

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