前几天讲的缠师的那张区间套图。
A few days ago about division of the interval Taotu wrapped.
应用区间套定理给出了拉格朗日中值定理一个新的证明。
A new way to prove Lagrange's mean value theorem is given using the theorem of interval nest.
因此，区间套的方法，就是走势必完美的一个重要的应用。
Therefore, interval method, the trend will perfect is an important application.
对闭区间套定理的条件作一些变动或增加，可以得到相同的结论。
Change or increase some conditions of the theorem of interlink of close interval, we can reach the same result.
这可以推演的东西太多了，随便说一个，就是区间套方法的应用。
It can deduce things too much, say a, is the interval method application.
用数学分析中的区间套定理证明了闭区间上连续函数的四个定理。
Four theorems about continuous function on an closed interval are proved by a interval sequence theorem in mathematical analysis.
区间套原理不仅在实数理论中是重要的，而且对于许多应用问题也是重要的。
The purpose of this note is to point out: the principle of nested intervals is important not only in the theory of real number but for various applied problems.
在此基础上通过构造区间套依次证明了罗尔中值定理、拉格朗日中值定理和柯西中值定理。
On the basis of these theories, Rolle mean value theorem, Lagrange mean value theorem and Cauchy mean value theorem are proved by constructing nested interval.
本文根据区间套的方法，证明柯西中值定理，而把罗尔定理和拉格朗日中值定理作为它的推论。
Cauchy's theorem of the mean is proved by means of nested intervals, with Rolle's and Lagrange's theorems of the mean as its corollaries.
如果市场走势没有本id所揭示的整体结构，那么区间套是不会存在，也就是没有操作意义的。
If the market moves without the ID revealed by the integral structure, so the interval is not exist, there is no operation significance.
如果市场走势没有本id所揭示的整体结构，那么区间套是不会存在，也就是没有操作意义的。
If the market moves without the ID revealed by the integral structure, so the interval is not exist, there is no operation significance.
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