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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。

This book is a rigorous elementary introduction to classical predicate logic emphasizing that deduction is a form of computation.

这是一本结合逻辑在计算机科学中的应用来介绍数理逻辑的教科书,书中强调了演绎作为计算的一种形式的概念。

At the base of first order predicate logic this paper construct a strategy logic reasoning machine model, and discuss the correctness of this model.

在谓词逻辑的基础上构造了一个基于策略逻辑的推理机模型,并对模型的正确性做了讨论。

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。

By "extended", it makes sense to propose two principles, one is the type re-arrangement principle and the other is logic predicate principle.

我们所提出的逻辑语义分析法的扩充性主要体现在两个方面:一是加入了类的重设原则;二是在语义的分析过程坚持把逻辑谓词视作为是承载着整个句式的主要语义信息。

But when put DRS into DRT and the formulas into First-Order Predicate Logic, we will find there is big difference between them: the former is the result of Algorithm, the latter is the result of feeling.

不过,当我们把DRS置于DRT中,并把一阶谓词逻辑公式置于一阶谓词逻辑中,再对二者进行比较的话就会发现,这二者其实是有着重大差异的:前者是算出来的,后者则是感觉出来的。

In this paper, firstly some theorems of fuzzy logic functions and the necessasy and sufficient condition of join-irreducible elements are proved secondly, the concept of relatively prime and join-irreducible elements and their conditions are established in principal disjunctive normal forms.

本文首先证明有关模糊逻辑函数的一些定理和并不可约元的充要条件。之后定义了模糊逻辑函数的"互素并不可约元"的概念,以及建立了在主析取范式"互素并不可约元"的条件。

History evolvement of development theory pushes the transformation of human society development ways successively, which decides the progressional direction of human society.

科学发展观的提出蕴含着深远的理性思考,彰显出鲜明的时代特征,是理论逻辑与实践逻辑的内在统一。

It is, e.g., logically impossible that any proper fraction should exceed the ratio 1/1; and again, on a certain definition of "angle," it is logically impossible for any angle to exceed four right angles.

它是,例如,逻辑地不可能任何真分数竟然超过比率 1/1;并且再在"角度"的某个定义上,任何角度超过四个直角是逻辑地不可能的。

The above all the theory of truth degrees of formulas are proposed in propositional logic.

以上各种真度理论都是在命题逻辑中给出的,对于谓词逻辑而言,建立公式的真度理论要复杂得多。

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