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Lukasiewicz区间值命题逻辑的ā-真度理论

Theory of ā-truth degrees in Lukasiewicz interval-valued propositional logic system
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摘要 首先给出了区间值命题逻辑的基本概念,把概率测度和概率空间的概念拓展到区间值上,在此基础上定义了有限值区间逻辑测度,给出基于区间值概率空间的无穷乘积概念。在Lukasiewicz区间值命题逻辑中,引入命题的ā-真度概念,证明了区间值真度推理规则,讨论了其性质。 Some basic concepts of the interval-valued propositional logic system are introduced.The probability measure and the probability space are expanded to the interval-valued.On this basis, the finite interval-valued measure is defined, and the concept of the infinite product is given on the interval-valued probability space.The concept of the a-truth degrees is intro- duced in the Lukasiewicz interval-valued propositional logic system,interval-valued truth degree reasoning rules are discussed, and its properties are proved.
出处 《计算机工程与应用》 CSCD 北大核心 2010年第26期40-42,共3页 Computer Engineering and Applications
基金 河南省自然科学基金No.092102210149~~
关键词 ā-真度 Lukasiewicz区间值命题逻辑 区间值概率空间 区间值真度推理规则 a-truth degrees Lukasiewicz interval-valued propositional logic system interval-valued probability space interval-valued truth degree reasoning rules
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