牛顿就曾与莱布尼兹成为冤家。
那些是用来说明莱布尼兹记号的巧妙想法。
Those are expressly designed to illustrate the vagaries of leibnizian notation .
那些是用来说明莱布尼兹记号的巧妙想法。
Those are expressly designed to illustrate the vagaries of Leibnizian notation.
理性主义者有笛卡尔，莱布尼兹和斯宾诺莎。
同时，牛顿-莱布尼兹定理的条件可以改进。
本书采用的办法是在正文中不用莱布尼兹记号。
The policy adopted in this book is to disallow Leibnizian notation within the text.
就是这样的分析使牛顿和莱布尼兹发明了微积分。
Indeed it was this analysis which led Newton and Leibnitz to the discovery of differential calculus.
在1698年，白晋引起莱布尼兹对《易经》的注意。
In 1698, Fr. JoachiMBouet draw Leibnitz's attention to "The Book of Changes".
三个世纪前，戈特弗里德·威廉·莱布尼兹曾有过一个梦想。
Three centuries ago, Gottfried Wilhelm Leibnitz had a dream.
从公元1697到1702年，莱布尼兹与白晋保持长期的通讯关系。
And from AD1697 to 1702 Leibnitz has been maintained long-term communication with fr.
将求两个函数的乘积的高阶导数的莱布尼兹公式作了多种形式的推广。
In this paper various forms for the Leibniz formula have been given.
事实上莱布尼兹法则被不同的人们广为利用，但这只是其中的一个特殊形式罢了。
In fact, Leibniz's law is used in different ways by different people but this is one particular form of it.
莱布尼兹的伟大计划似乎显得天真，甚至可笑，但是，这一想法的影响却一直存在。
Leibnitz's grand scheme may seem naive, even ludicrous, but shades of it live on.
在数学上，牛顿创立了“牛顿二项式定理”，并和莱布尼兹几乎同时创立了微积分学。
In mathematics, Newton established "the Newton binomial theorem", and nearly simultaneously established the calculus study with Leibniz.
在数学上，牛顿创建了“牛顿二项式定理”，并和莱布尼兹简直同时创建了微积分学。
In mathematics, Newton established "the Newton binomial theorem", and nearly simultaneously established the calculus study with Leibniz.
这就是牛顿和莱布尼兹的成就，他们对于上述的问题给出精确的数学意义，进而解决了问题。
It was the achievement of Newton and Leibnitz to make the last statement precise in a mathematical sense, thereby solving both problems.
斯奥迪斯是由18世纪哲学家莱布尼兹创造的，他用斯奥迪斯这个词指代，它的语源表达的哲学思想。
Theodicy is the term coined by the eighteenth-century philosopher Leibniz, and he applied this term theodicy to just that kind of philosophical sentiment that's implied by its etymology.
通过挖掘格林公式的内在涵义，将其和微积分基本公式牛顿——莱布尼兹联系了起来，给出两点注记。
For a better understanding of Green Formula, this paper has analyzed the internal connotation and connected it with calculus basic formula and provided two notes.
讨论和分析了一类交错级数的收敛问题，给出了异于莱布尼兹判别法的关于交错级数的一个收敛定理。
We obtain a convergence theorem of alternative series differing from Leibniz test by discussing and analyzing the convergence of a kind of alternative series, and generalize the using limits of J.
他将宇宙视为上帝用密文书写的文件——恰如他与莱布尼兹通信时，把自己关于微积分的发现用一种加密的方式书写一样。
He regarded the universe as a cryptogram set by the almighty-just as he himself wrapt the discovery of the calculus in cryptogram when he communicated with Leibnitz.
例如莱布尼兹指出：“知道重大发明特别是那些决非偶然的、经过深思熟虑而得到的重大发明的真正起源是很有益的。”
Just as the famous mathematician Leibniz pointed out "knowing how the great invention comes into being, particularly those which are not by accident, is of great value."
例如莱布尼兹指出：“知道重大发明特别是那些决非偶然的、经过深思熟虑而得到的重大发明的真正起源是很有益的。”
Just as the famous mathematician Leibniz pointed out "knowing how the great invention comes into being, particularly those which are not by accident, is of great value."
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