1) α-truth degree
α-真度
1.
The truth degree of Intuitionistic Fuzzy Propositional Logic formula is defined by probability measure,the relation of α-truth degree and α-tautology is researched.
利用概率测度来定义直觉模糊命题逻辑公式A的α-真度,研究α-真度与α-重言式的关系,推理规则以及真度值在[0,1]中的分布;把王国俊教授关于一维赋值格上的重言式理论和真度理论通过加上一定的约束条件推广并应用到二维赋值格上。
2.
In order to establish a graded reasoning mechanism and provide a possible framework for approximate reasoning in n-valued propositional logic, this paper introduces the concept of α-truth degrees of propositions in n-valued Gdel logical system by using the infinite product of uniformly distributed probability spaces of cardinal n.
为了在n值命题逻辑系统中建立一种程度化推理机制,并为其提供一个可能的近似推理框架,利用势为n的均匀概率空间的无穷乘积,在n值G?del命题逻辑系统中引入命题的α-真度概念。
3.
By means of the infinite product of evenly distributed probability spaces,this paper introduces the theory of α-truth degrees in n-valued Lukasiewicz logical system,also,general reference rules endowed with -truth degrees are obtained.
基于均匀概率空间的无穷乘积,在n值Lukasiewicz逻辑系统中引入命题的α-真度理论,给出了一般真度推理规则;利用命题的α-真度定义了命题间的α-相似度,进而导出命题集上的一种伪距离,使得在n值命题逻辑系统中展开近似推理成为可能。
3) α-Triple I truth degree solution
α-三I真度解
4) Conditional α-truth Degree of Finite Interpretation
有限解释条件α-真度
5) α[I]-truth formula
α[I]-真公式
1.
The theories ofα[I]-truth formulas,aecessebleα[/]-truth formula,a~+[/]-truth formula, enumerable interpretation mode {I_m}(α-logics effective formula),accesseble logics effective formula), {I_m}(α~+-logics effective formula)are respectively built on first-order fuzzy language,and their prop- erties and applications in approximation reasoning are discussed.
建立了一阶模糊语言φ的α[I]-真公式,可达α~+[I]-真公式,可数解释模型{I_m}(α-逻辑有效公式),可达{I_m}(α-逻辑有效公式)及{I_m}(α~+-逻辑有效公式)的理论,并讨论了它们的一系列性质及其在近似推理中的应用。
6) alphatron gauge
α管真空计
补充资料：为真
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