Euclid怎么读,Euclid的音标和真人发音
英音  [ˈju:klɪd]    
美音 [ˈjuklɪd]    

Euclid是什么意思,Euclid的意思是

n.欧几里得(约公元前3世纪的古希腊数学家)

Euclid 变化形式

易混淆的单词: EuCliDEUCLID

Euclid 的用法和双语例句“点击”或“选中”例句中的单词,就可以看到词义解释

Just as euclid illuminates newton and galileo , so they in turn help to make einstein intelligible . The point applies to philosophical books as well .
正如欧几里得的几何学帮助人们理解牛顿和伽利略的著作一样,它们又可帮助人们读懂爱因斯坦的书。这一点也适用于哲学名著。
The works of euclid , aristotle and averroes were translated into latin and intensively studied at the new universities in oxford and paris .
欧几里德,亚里士多德和阿威罗伊的作品都被翻译成拉丁文,在牛津和巴黎的新型大学里取得了深入的研究。
The european space agency plans to launch euclid in 2019 and nasa hopes to put wfirst in orbit three years later .
欧洲太空局计划在2019年启动“欧几里德”项目,而美国航天航空局希望能在三年之后的2022年将wfirst望远镜送入轨道。
Although euclid 's algorithm and the problem of finding perfect numbers from the preceding exercise are both drawn from the domain of mathematics , the greeks were fascinated with algorithms of other kinds as well .
尽管前面例子中的欧几里德算法以及需找完美数字的问题都是数学领域的,希腊人还同样擅长其他的领域。
But euclid 's axioms closely resembled reality while the theory of rational expectations and the efficient market hypothesis became far removed from it .
不过欧几里德的公理紧密切合事实,而理性预期理论(rationalexpectations)和有效市场假说(efficientmarkethypothesis)却已经远远偏离了事实。
In the examples of euclid 's algorithm to calculate gcd ( x , y ) that appear in this chapter , x is always larger than y. does this condition matter ?
在本章中使用欧几里德算法计算gcd(x,y)的例子中,x总是大于y。
It has been customary when euclid , considered as a textbook , is attacked for his verbosity or his verbosity or his obscurity or his pedantry , to defend him on the ground that his logical excellence is transcendent , and affords an invaluable training to the youthful powers of reasoning .
每当欧几里得被考虑作为教科书,而由于他的冗长,他的晦涩,或者他的拘泥形式遭到攻击时,总是习惯于为他辩护,据以辩护的理由是:他的逻辑的优点是超群的,而且给不成熟的推理能力提供非常宝贵的训练。
He engaged in feverish bouts of self-improvement , studying euclid and grammar at all hours .
他沉迷于自我完善,整日整夜地研究欧几里德和语法学。
In this article , we discuss some questions with respect to number theory in the works of euclid and diophantus .
在本文中,我们讨论了欧几里得和丢番图著作中与数论有关的某些问题。
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。