1、This very slowly converging series was known to Leibniz in 1674.
這個收斂很慢的級數(shù)是萊布尼茨在1674年得到的。

2、Now we use the calculus is the universal symbol Leibniz was carefully chosen.
現(xiàn)在我們使用的微積分通用符號就是當時萊布尼茨精心選用的。

3、Moreover, the condition of Newton leibniz may be improved.
同時，牛頓-萊布尼茲定理的條件可以改進。

4、In this paper various forms for the Leibniz formula have been given.
將求兩個函數(shù)的乘積的高階導(dǎo)數(shù)的萊布尼茲公式作了多種形式的推廣。

5、Leibniz was an inventor of the calculus and a forefather of modern mathematical logic.
萊布尼茨是一個發(fā)明家的演算以及祖先的現(xiàn)代數(shù)理邏輯。

6、In 1686, Leibniz published the first calculus literature.
1686年，萊布尼茨發(fā)表了第一篇積分學的文獻。

7、Rationalists are Descartes, Leibniz and Spinoza.
理性主義者有笛卡爾，萊布尼茲和斯賓諾莎。

8、Leibniz developed closely analogous concepts and techniques.
萊布尼茨發(fā)展了類似的概念和技術(shù)。

9、Leibniz and Newton are usually both credited with the invention of calculus.
萊布尼茨和牛頓通常都記一起發(fā)明了微積分。

10、Leibniz discovered that any number of symbols could be formed from patterns of these two marks.
萊布尼茨發(fā)現(xiàn)，任何數(shù)目的符號都可以由這兩種記號的圖案所組成。