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首页> 外文期刊>The Journal of fuzzy mathematics >α-group Semantic Resolution Method Based on Lattice-valued Propositional Logic System LP(X)
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α-group Semantic Resolution Method Based on Lattice-valued Propositional Logic System LP(X)

机译:基于格值命题逻辑系统LP(X)的α群语义解析方法

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摘要

On the basis of α -group resolution principle, an a -group resolution automated reasoning method for lattice-valued prepositional logic system LP(X) based on lattice implication algebra is proposed in the present paper. Firstly, α -group semantic resolution method is established in LP(X), as well as its soundness and condition completeness. Secondly, α -group semantic resolution in lattice-valued propositional logic [L_n×L_2)P(X) is equivalently transformed into that in lattice-valued propositional logic L_n P(X) under certain conditions. Finally, as product lattice implication algebra L_n × L_2 and linguistic truth-valued lattice implication algebra L_(V(n×2)) have the same structure, the conclusion that α -group semantic resolution in linguistic truth-valued lattice-valued propositional logic L_(V(n×2)) P(X) is equivalent to that in lattice-valued propositional logic L_(Vn)P_(X) is also obtained.
机译:基于α群分解原理,提出了一种基于格蕴涵代数的格值介词逻辑系统LP(X)的a群分辨率自动推理方法。首先,在LP(X)中建立了α群语义解析方法,并建立了其健全性和条件完备性。其次,在一定条件下,将格值命题逻辑[L_n×L_2] P(X)中的α群语义解析等效转换为格值命题逻辑L_n P(X)中的α-组语义解析。最后,由于乘积格蕴涵代数L_n×L_2与语言真值格蕴涵代数L_(V(n×2))具有相同的结构,因此得出结论:语言真值格构词命题逻辑中的α群语义解析L_(V(n×2))P(X)等于格值命题逻辑中的L_(Vn)P_(X)。

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