无穷算术
- 网络Arithmetica infinitorum
无穷算术-
证明了如下定理：存在一个正偶整数的无穷算术数列，其中每一项都与3互素且不能表为p+3k形式。
In this paper , it is proved that there is an infinite arithmetic progression of positive even numbers each of which is prime to 3 , and has no representation of the form p + 3 ~ k .
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中算家试图将它们扩张为无穷的算术，从而发展出了一套与多项式理论相应的形式运算。
Ancient Chinese mathematicians had tried to extend them as for as infinite arithmetic , but the result turned out to be a set of formal operations corresponding to polynomial theory .