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The Theory of Membership Degree of Γ-Conclusion in Several n-Valued Logic Systems

机译:几个n值逻辑系统的Γ-结论隶属度理论。

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摘要

Based on the analysis of the properties of Γ-conclusion by means of deduction theorems, completeness theorems and the theory of truth degree of formulas, the present papers introduces the concept of the membership degree of formulas A is a consequence of Γ (or Γ-conclusion) in Lukasiewicz n-valued propositional logic systems, Godel n-valued propositional logic system and the R0 n-valued propositional logic systems. The condition and related calculations of formulas A being Γ-conclusion were discussed by extent method. At the same time, some properties of membership degree of formulas A is a Γ-conclusion were given. We provide its algorithm of the membership degree of formulas A is a Γ-conclusion by the constructions of theory root.
机译:在通过推导定理,完备性定理和公式的真度理论对Γ结论的性质进行分析的基础上,介绍了公式隶属度的概念。A是Γ(或Γ-结论)在Lukasiewicz n值命题逻辑系统,Godel n值命题逻辑系统和R0 n值命题逻辑系统中。通过范围法讨论了公式A为Γ结论的条件和相关计算。同时给出了公式A隶属度为Γ结论的一些性质。通过理论根的构造,我们提供其公式的隶属度A是Γ结论的算法。

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