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propositional相关的网络例句

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By means of infinite product of evenly distributed probability spaces,the concept of truth degrees of propositions in 3-valued logic systems W_3,G_3,Π_3 and S_3 are introduced,and some properties of distribution of propositional truth degree and certain inference rules are obtained.

利用势为3的均匀概率空间的无穷乘积在W3、G3、Π3及S3系统中引入了公式的真度概念,得到了命题真度分布的一些性质,同时给出了三值真度推理规则。

The rules of modus ponens are given and the main results of propositional calculus in two-valued logic.

本文利用有补T-范建立了一类Fuzzy命题演算系统,给出了假言推理规则,推广了二值逻辑中命题演算的主要结果,且演算简单方便。

Elementary logic and Algebra Propositional calculus, quantifiers.

初等逻辑和代数命题演算,量词。

The resource model of design knowledge representation is proposed based on propositional logic and Cartesion product.

这一模型概括了产品开发中所涉及的各种资源,是对现有知识表示技术的补充。

The concept of relative Γ-tautology degree of formulas in four important propositional logics, Lukasiewicz logic, L(superscript *) logic, Gdel logic and product logic, has been proposed, and basic properties of it are obtained.

基于广义重言式理论,在四种重要的命题逻辑系统Lukasiewicz系统,L系统,Gdel系统和Ⅱ系统中,引入了公式的相对Γ-重言度概念,给出了相对Γ-重言度的若干性质。

At that level we stand to secure an apriori grasp of the primary ampliative move, a move that the material implication at the propositional level merely shadows.

在这个水平上,我们坚持维护对首要的扩展推进进行先天把握,这个推进的实质蕴涵,在命题水平被遮蔽。

We study the properties of $BR_0$-algebra and the total complication triple I method on complete $BR_0$-algebra, and we apply the results to $R_0$-Unite interval $\overline{W}$. Not only we have simplified the proof of the results of $R_0$-type triple I method on $R_0$-Unite interval $\overline{W}$, but also we make the proof to combine with the formal deductive system for fuzzy propositional calculus. This work also explains that the $R_0$-type triple I method is a matching fuzzy inference with $B{\cal L}^*$ system.

研究了基础$BR_0$-代数的性质和基于完备基础$BR_0$-代数的全蕴涵三I算法,对一般蕴涵算子给出了三I算法解存在的一个充分条件,并将结果应用于$R_0$-单位区间$\overline{W}$,不但极大的简化了$R_0$-单位区间$\overline{W}$的$R_0$-型$\alpha$-三I算法结果的证明,而且使其证明过程与相应的模糊命题演算系统结合起来,说明了$R_0$-型三I算法是与$B{\cal L}^*$系统相匹配的模糊推理方法。

My thesis built the theory of predicate logic on the basis of L* propositional logic.

本文在命题逻辑的基础上以系统为背景建立谓词逻辑理论。

This paper summarizes some inferential proof methods in propositional logic and predicate logic by using some examples.

本文结合适当的例题总结了命题逻辑和谓词逻辑的几种常见推理证明方法。

Moreover, predicate logic is the generalization of propositional logic and possesses larger flexibility, so it is very difficult for students to grasp.

而谓词逻辑是命题逻辑的推广,其灵活性就更大,故很难掌握。

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与遍地都是的太阳军旗不同,中国人的旗帜和徽章设计得各式各样。

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