超球面模型(MDSM)的探索与应用分享 http://blog.sciencenet.cn/u/TUGJAYZHAB 用多元向量表示系统状态,多元向量乘法群描述系统的运动,白-杰时间链连接历史和现实: Y(i,k+1)=[Y(i,k)*T(i,k)+D(i,k+1)]/2。

博文

【向量代数】(终结篇-25)

已有 1283 次阅读 2017-11-10 13:52 |个人分类:CLUB|系统分类:论文交流


So far, we have been logically reasoning the systems monitoring.

Before go any further, let me give a summary:

Our world is made of systems, a single variable has to be put in a multitde systems to make meaning. For example a stock, it looks like a random variable, jumping around,but after putting in market, the Importance Value would be a constant.

If a 17-fund market systems be expressed by a 17-vectors, the length of the 17-vectors expresses the sum of the systems, but the 17-directions of the vectors in 17-space expresses the composition of the17-systems. The composition is essential for a 17-systems. The scalar multiplication would not change the systems, only the multiplication of 17-vectors can change the systems.

Forexample, A=3-2-1 is different from B=1-2-3, but same as A10=30-20-10. As the two are co-liners. A market expressed by #, dollar, yin, looks different, but it is the same market.

Vectoris also a multiplication Group. We can do very basic arithmetic.

So far,

IT IS SIMPLE, IS NOT IT?

IT IS EASY, IS NOT IT?

Now we are going to some cases of applications, that is my favor, I will tell you, it is not only simple and easy, it is also powerful.  It can solve many problems that scalar, matrices, statistics could not do before.


to be continued






https://blog.sciencenet.cn/blog-333331-1084661.html

上一篇:【向量代数】(终结篇-24)
下一篇:The new watching list of 30 stocks for the new year of 2018
收藏 IP: 71.212.184.*| 热度|

0

该博文允许注册用户评论 请点击登录 评论 (0 个评论)

数据加载中...

Archiver|手机版|科学网 ( 京ICP备07017567号-12 )

GMT+8, 2024-4-19 18:15

Powered by ScienceNet.cn

Copyright © 2007- 中国科学报社

返回顶部