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Consequences of Structural Differences Between Hierarchical Systems While Fuzzy Inference

机译:模糊推理时分层系统之间结构差异的后果

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Hierarchical fuzzy systems are proposed to handle the curse of dimensionality problem sourced from the use of single fuzzy inference systems with a large number of input parameters. While they are being used in various research problems, each of them is based on a constant hierarchic structure. In this study, this strategy is criticized because it is argued that using a constant hierarchic structure does not guarantee to obtain the most accurate solution for the problem. To observe the effects of structural differences on the prediction performance, experiments are performed on two logical gates by not only utilizing different structures but also different defuzzifiers. In the findings of the experiments, it is proved that the structural variations directly affect the systems' output, and this differentiation cannot be overcome by changing the defuzzifiers. In addition none of the utilized structures can provide the outputs of equivalent single system. It can be concluded that while applying the hierarchical fuzzy systems on any problem, different structures should be considered to find out the most accurate one that can be constantly utilized for that problem.
机译:提出了层次模糊系统来处理维数问题的诅咒,该维数问题源于使用具有大量输入参数的单个模糊推理系统。当它们被用于各种研究问题时,它们中的每一个都是基于恒定的层次结构。在这项研究中,此策略受到批评,因为有人认为使用恒定的层次结构不能保证获得最准确的解决方案。为了观察结构差异对预测性能的影响,不仅利用不同的结构,而且利用不同的去模糊器,对两个逻辑门进行了实验。在实验结果中,证明了结构变化直接影响系统的输出,而通过改变去模糊器无法克服这种差异。另外,所利用的结构都不能提供等效的单个系统的输出。可以得出结论,在对任何问题应用分层模糊系统时,应考虑不同的结构,以找到可以不断用于该问题的最准确的结构。

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