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Studies on the tautologies in some lattice valued logic systems and formula computation by means of neural net works.(1) Tautologies play a significant role in logic applications.

二、一类格值逻辑系统中的重言式和逻辑公式的神经网络计算 1、重言式在逻辑系统的应用中起着重要的作用。

WT9.BZ: Theory of generalized tautology in logic system , W and W k is generalized and applied to Lukasiewicz logic system. The main results are as follows: congruence about on set of logic formulas F has been obtained in the system; it is proved that in this system, for any irrational number α, there does not exist accessible α-tautology; and for any real number α, there does not exist accessible α+-tautology; and the relation theorems have been given between categori...

将逻辑系统 W ,W ,Wk 中的广义重言式理论进行推广并应用到Lukasiewicz逻辑系统中,主要结果是:得到了逻辑公式集F在该系统中关于﹁同余的分划;证明了在该逻辑系统中对每个无理数α而言,不存在可达α重言式,且对每个实数α而言,不存在可达α+重言式;给出了广义重言式、广义矛盾式各类之间的关系定理。

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。

Every tautology itself shows that it is a tautology.

每个重言式本身表明它是一个重言式

And in fact only tautologies follow from a tautology.

当然,这种指明逻辑命题是重言式的方法,对于逻辑是完全不重要的,因为作为证明的出发点的那些命题,必定无须任何证明就表明自己是重言式

Tautologies and F-Tautologies in some lattice valued logic systems whose truth-value lattice are products of lattice implication algebra are discussed. As examples,α-Tautologies and F-Tautologies in lattice valued logic systems L〓P and L〓P are discussed in detail.

本文分析讨论了基于格蕴涵代数直积的格值逻辑系统中的α-重言式和F-重言式,作为两个实例,详细讨论了两个格值逻辑系统L〓P和L〓P中的重言式和F-重言式的结构。

The main results are:In logic system ,G,tautologies can not be get by using upgrade algorithm to non tautologies within finite many times;In logic system G n,tautologies can be get by using upgrade algorithm to an arbitrary formula of F at most n times; Congruence partitions about on F have been given in logi...

主要结果是:在逻辑系统 G,G中,重言式不可能由对非重言式进行有限次升级算法得到;在逻辑系统 Gn 中,对任一公式最多进行 n次升级算法即可得到重言式;利用可达广义重言式概念和α-矛盾式概念分别在 G,G,Gn 中给出了 F的一个关于同余的分划。

The main results are:In logic system r,G r, tautologies can not be get by using upgrade algorithm to non tautologies within finite many times; In logic system S n , tautologies can be get by using upgrade algorithm to an arbitrary formula of F at most n times; Congruence partitions about ...

主要结果是:在逻辑系统 Gr,Gr 中,重言式不可能由对非重言式进行有限次升级算法得到;在逻辑系统Sn 中,对任一公式最多进行n次升级算法即可得到重言式;利用可达广义重言式概念和α矛盾式概念分别在 Gr,Gr,Sn 中给出了F的一个关于同余的分划。

The proof of logical propositions consists in the following process: we produce them out of other logical propositions by successively applying certain operations that always generate further tautologies out of the initial ones.

而且,事实上从一个重言式只能得出重言式来。

There is no tautology in the three-valued logic whose boolean connectives are Kleene implication and the negation in open-world.

但是,Kleene的蕴含词&→&和开放世界假定的否定词&&构成的三值命题逻辑系统没有重言式,通过选定特定的重言式作为推理的出发点进行推理行不通了。

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