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On the Infimum and Supremum of Fuzzy Inference by Single Input Type Fuzzy Inference

机译:论单输入类型模糊推理的模糊推理的上界和上层

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摘要

Fuzzy inference has played a significant role in many applications. Although the simplified fuzzy inference method is currently mostly used, the problem is that the number of fuzzy rules becomes very huge and so the setup and adjustment of fuzzy rules become difficult. On the other hand, Yubazaki et al. have proposed a "single input rule modules connected fuzzy inference method" (SIRMs method) whose final output is obtained by summarizing the product of the importance degrees and the inference results from single input fuzzy rule module. Seki et al. have shown that the simplified fuzzy inference method and the SIRMs method are equivalent when the sum of diagonal elements in rules of the simplified fuzzy inference method is equal to that of cross diagonal elements. This paper clarifies the conditions for the infimum and supremum of the fuzzy inference method using the single input type fuzzy inference method, from the view point of fuzzy inference.
机译:模糊推理在许多应用中发挥了重要作用。虽然目前主要采用简化的模糊推理方法,但问题是模糊规则的数量变得非常庞大,因此模糊规则的设置和调整变得困难。另一方面,Yubazaki等人提出了一种“单输入规则模块连接模糊推理方法”(SIRMs法),其最终输出是通过对单输入模糊规则模块的重要性度和推理结果的乘积求和而得到的。Seki等人已经证明,当简化模糊推理方法的规则中对角线元素之和相等于交叉对角线元素之和时,简化模糊推理方法和SIRMs方法是等价的。本文从模糊推理的角度,阐明了采用单输入类型模糊推理方法的模糊推理方法的下限和上上条件。

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