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The Distribution of Quasi-truth Degrees in 4-valued Lukasiewicz Logic System (II)

机译:四值Lukasiewicz逻辑系统中的准真度分布(II)

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For the approximate reasoning method based on truth degree extended to the case of non-uniform assignment, we define assignment weight vector in discrete probability space and quasi-truth degree of formula in Lukasiewicz 4-valued logic system which is popularized from truth degree of formula. We also prove that the set of quasi-truth degree of all formulas in the range of [0, 1] is dense when assignment weight vector is (a/8, b/8, c/8, d/8) and (1/15, 2/15, 4/15, 8/15). Finally, we give three types of approximate reasoning models, so provide a possible structure of approximate reasoning theory.
机译:对于扩展到非均匀分配情况下的基于真度的近似推理方法,我们定义了离散概率空间中的赋值权重向量和Lukasiewicz四值逻辑系统中公式的准真度,该公式从公式的真度推广。我们还证明了,当赋值权重向量为(a / 8,b / 8,c / 8,d / 8)和(1 / 15、2 / 15、4 / 15、8 / 15)。最后,我们给出了三种类型的近似推理模型,因此提供了一种可能的近似推理理论结构。

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