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波罗米

波罗米

波罗米

波罗米

1

It is not enough to have found a general solution to the problem of Borromean knots , for an infinite number of Borromean knots .

光是替波罗米安结找到一般性的解决办法，并不足够，因为波罗米安结数量无穷尽。

2

In a figure , a Borromean chain , does it not appear to us that the minimum is always constituted by a knot of four ?

以一个图形，一个波罗米因结的锁链，我们难道不觉得，最小量的环结，总是由四个一组所形成？

4

Here even my manifest the awkwardness with which the Borromean knot , the very type of the knot, is necessarily manipulated .

在此，即使是我的证明是笨拙，波罗米因结，这种的结，还必须如此笨拙地操作。

5

It is in that respect that the Borromean knot is the best metaphor of the fact that we proceed only on the basis of the One .

就在这一方面，波罗米安结是最好的比喻，用来解释人作为一位生命个体前进中的事实。

6

The knot enjoys the Borromean property that if I cut anyone of the rings that I have arranged in this way , all the others are set free .

这个结喜欢波罗米安结的属性，所以假如我切开我用这种方式安排的任何一个绳之环，所有的其它环结将会松开。

7

With the Borromean knot , we are dealing with something that cannot be found anywhere , , namely, a true ring of string .

用这个波罗米安结，我们正在处理在别的地方找不到的东西，换句话说，一个真实的绳之环。

8

I told you that I had striven for two months to make ex-list , for this simplest knot , a Borromean knot of four .

我告诉你们，我曾经奋斗两个月，才让这四个一组的波罗米因结，这个最简单的结，「预先存在」。

9

You should refer to my preceding allusions about this duality of the Borromean knot in order to appreciate it .

你们应该参照一下我前面的引述，关于波罗米因结的双重性，为了要能够赏识它。

10

Is the Borromean knot a whole (tout), a conceivable whole, or else does it imply an order ?

波罗米恩结是一个「圆全」吗？一个可想像的圆全，或是它暗示着一种秩序？

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