1.
Interval-Valued Fuzzy Propositional Logic and Its Generalized Tautology;
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区间值模糊命题逻辑及其广义重言式
2.
Generalizded Quasi-Tautology of Interval-valued Fuzzy Propositional Logic System and Its Thuth Degree;
区间值模糊命题逻辑的广义拟重言式及其真度
3.
Generalized Tautology on Interval-ValuedFuzzy PropositionalLogic System;
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区间值模糊命题逻辑系统的广义恒真式
4.
Probability Truth Degree of Multi-valued Propositional Logic and Intuitionistic Fuzzy Propositional Logic System;
多值命题逻辑和直觉模糊命题逻辑公式的概率α-真度
5.
Generalized Tautology of Lukasiewicz Interval-valued Propositional Logic System
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Lukasiewicz区间值命题逻辑的广义重言式
6.
Probability Truth Degree of Two Fuzzy Propositional Logic Systems;
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两种模糊命题逻辑的公式的概率真度
7.
Provable degree of formula on theories in the propositional fuzzy logic system Gd;
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命题模糊逻辑系统Gd中公式的理论可证度
8.
Σ-generalized contradiction in the limited value disturbing fuzzy propositional logic;
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有限扰动模糊命题逻辑系统的Σ-广义矛盾式
9.
Resolution Method of Intuitionistic Operator Fuzzy Logic;
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直觉算子模糊命题逻辑系统中的归结方法
10.
Short consistency degrees of finite theories in propositional fuzzy logic system
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命题模糊逻辑系统中有限理论的弱相容度
11.
Fact Proposition, Value Proposition, Norm Proposition and Their Logic
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事实命题、价值命题、规范命题及其逻辑
12.
Fuzzy logic can deal with values between 0 and 1 is more analogous to human logic than the traditional binary logic of digital computers.
模糊逻辑可处理0与1间的数值;与传统的数字电脑的二进制逻辑比较,它更似人脑的逻辑推理。
13.
Theory of Truth Degree in Lukasiewicz 3-valued Propositional Loggic;
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Lukasiewicz三值命题逻辑中命题的真度理论
14.
Theory of Truth Degrees in Lukasiewicz n-Valued Propositional Logic;
![点击朗读](/dictall/images/read.gif)
Lukasiewicz n值命题逻辑中命题的真度理论
15.
On the Theory of Truth Degree of Propositions in Two-valued Logic in the Space of Uneven Probability;
一种非均匀概率空间下二值命题逻辑中命题的真度理论
16.
The Comparation of Truth Degrees of Formulas in FourFuzzy Propositional Logic Systems;
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四个命题模糊逻辑系统中公式真度的大小之比较
17.
Algebraic structure of the disturbing fuzzy propositional logic and the properties of its generalized tautology;
扰动模糊命题逻辑的代数结构及其广义重言式性质
18.
An iff Condition for the Completeness of the Fuzzy Logic System;
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G-R型模糊命题逻辑系统完备的一个充分必要条件