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propositions相关的网络例句

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与 propositions 相关的网络例句 [注:此内容来源于网络,仅供参考]

Inspired by Burnside's theorem and the above other two propositions, we consider the question: whether the structure of a finite group G is restricted provided that the number of character zeros in its character table is"small"?

受Burnside定理及上述两命题的启发,我们考虑这样的问题:当G的特征标表中出现的零点个数&很少&时,是否G的群论结构有很大限制?

Liber Abaci emphasizes summed-up algorithm, but does not pay attention to the form of propositions derived, and it mainly reflects the tendency of practical algorithms, such as principal method from India and the algebraic knowledge from the Arab. In Liber Abaci it is found some problems similar to ancient Chinese mathematics like pursuit problems, drainage problems, business problems, hundred fowls problems, remainder problems, indeterminate problems, as well as some Algorithm—fraction addition and subtraction,the compound rule of three, the method Elchataym and the method of Excess and Deficit, and so on.

在系统梳理《计算之书》数学内容过程中,笔者发现《计算之书》中存有与中国古代数学中相似的实用算题,如:追及问题、排水问题、经商问题、百鸡问题、剩余问题、不定问题等,以及和中算一致的算法:分数算法、多率法和重今有术、第二类&Elchataym算法&和盈不足术等。

The observations point out that under the conflict situation the addressers not only express the conflicting points and standpoints in-between within discursive contents but also tend to rationalize this behavior (opening the private letters to the public). At the same time, in the letters the addressers may propose propositions in order to solve the conflicting events.

研究结果发现,在冲突情境下发出公开信者,在论述内容上除说明争执点及双方观点外,并合理化将私人信件予以公开的行为,同时在信中提出诉求企图化解冲突事件。

For as it was found that all mathematical inferences proceed in accordance with the principle of contradiction (which the nature of all apodeictic certainty requires), it was supposed that the fundamental propositions of the science can themselves be known to be true(2) through that principle.

因为由于发现一切数学的推理都是按照一切必然性的确实性之性质所要求的矛盾原理而进行的,于是就认为数学这门科学的基本命题本身也是通过矛盾原理而被人认知[30]的。

For geometrical propositions are one and all apodeictic, that is, are bound up with the consciousness of their necessity; for instance, that space has only three dimensions.

几何命题都是矛盾性证明的。因此这些命题取决于对他们必然性质的理解。比如空间的三纬性。

For geometrical propositions are one and all apodeictic, that is, are bound up with the consciousness of their necessity; for instance, that space has only three dimensions.

因为几何学的定理全都是无可置疑的,亦即与它们的必然性的意识结合在一起的,例如空间只有三种量度;但这一类定理不可能是经验性的命题或经验判断,也不是从这些经验判断中推出来的。

For as it was found that all mathematical inferences proceed in accordance with the principle of contradiction (which the nature of all apodeictic certainty requires), it was supposed that the fundamental propositions of the science can themselves be known to be true through that principle.

所有的数学推论都是遵守着矛盾原理(即是 A 和非 A 不能同时存在),于是我们猜想所有的基本数学命题都可以通过这个原理来被证明。

For kindred reasons, geometrical propositions, that, for instance, in a triangle two sides together are greater than the third, can never be derived from the general concepts of line and triangle, but only from intuition, and this indeed a priori, with apodeictic certainty.

就连所有几何学原理也是如此,例如在一个三角形中两边之和大於第三边,就绝不是从关於线和三角形的普遍概念中,而是从直观中,并且是先天地以无可争辩的确定性引伸出来的。

For kindred reasons, geometrical propositions, that, for instance, in a triangle two sides together are greater than the third, can never be derived from the general concepts of line and triangle, but only from intuition, and this indeed a priori , with apodeictic certainty.

凭着类似的原因,几何学的命题,比如&三角形两角之和必定大于第三边&,不能从简单的线和角的概念推论出来,他们仅仅是直觉,只有矛盾的确定性。

It has been too often assumed that "proof" must be what Kant called " apodeictic" that is of the kind that we used to be familiar within Euclid, where the argument could be concluded with a triumphant Q.E.D. because every rational person who understands the propositions is compelled to accept the inference.

我们常常假定,&证据&一定是康德所称之&绝对肯定的&--那种我们在欧氏推论中所熟悉的,那种可以把论据推演到成功地&证完&,因为每个懂得命题的具有理性的人都一定会接受那样的推断。

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