Skip to main content

In 2020, a nation is peacefully colonized

In 2020, X Y, a country A made a declaration of bankruptcy after the many years of financial crisis. The country will be auctioned by other countries soon. This is probably the first colonization without any military actions in the human history. The country A cannot postponed to pay their debt to the future anymore.

Currently there are many problems in the world.
  • The size of the economy of country A is not small, the suzerain country will also have a risk.
  • Currently most possible suzerain is either country B or C. However, the debt of country A is huge and the risk is too high.
  • So called Terrorism quasi-country D declared to buy the country A. The spokesman of quasi-country D mentioned, they voluntarily help the country A, but international society thinks the country D wants to recognized as a real country. So, they try to buy it. The people of country A and international society against the country D's plan. However, what is the problem anyone the thing which has the price tag? Isn't that against the capitalism?
  • There is an instability problem inside the country A. The generation who got money and the next generation who must pay back are against each other.
  • The country G might declare the bankruptcy soon. But currently a civil war is going on inside the country G. The parents kill their children and the children kill their parents. It's not a human society anymore. One of the suzerain candidate countries of the country A mentioned the plan: organize an peace army by the country A's people and use it for the world peace for the debt. There are a lot of complains, but no countries has officially disagreed.
  • A ultra right-wing politics emerged in the country H and selected their dictator. The dictator analysed the economic problem comes from their next country and declared the war. However, the country H's industry was quite weak as the economy has no substance. They lost the war due to bankruptcy in three days.
On the other hand, a new economy network is emerging. Most of them are city based. Some city invested local energy, such as solar, wind powers, they also invested agriculture. They are now independent from the global energy and food network and not influenced by the global economy. Even their life level is not so high, though, their economy is not growing oriented, but sustainable oriented. These cities created an economical network. Nations controlled movement of people, goods, and energy. But they have minimal but enough goods and energy, so they are not controlled by the nations. In this world, information is more variable, and their network provides information exchange. This economy is not shown in GDP, but it is estimated substantial. They have established own currency based on information value.

Comments

Popular posts from this blog

Why parallelogram area is |ad-bc|?

Here is my question. The area of parallelogram is the difference of these two rectangles (red rectangle - blue rectangle). This is not intuitive for me. If you also think it is not so intuitive, you might interested in my slides. I try to explain this for hight school students. Slides:  A bit intuitive (for me) explanation of area of parallelogram  (to my site, external link) . 

Geometric Multiplicity: eignvectors (2)

If eigenvectors of a matrix A are independent, it is a happy property. Because the matrix A can be diagonalized with a matrix S that column vectors are eigenvectors of A . For example, Why this is a happy property of A? Because I can find A's power easily. A^{10} is not a big deal. Because Λ is a diagonal matrix and power of a diagonal matrix is quite simple. A^{10} = SΛ^{10} S^{-1} Then, why if I want to compute power of A ? That is the same reason to find eigenvectors. Eigenvectors are a basis of a matrix. A matrix can be represented by a single scalar. I repeat this again. This is the happy point, a matrix becomes a scalar. What can be simpler than a scalar value. But, this is only possible when the matrix S's columns are independent. Because S^{-1} must be exist. Now I come back to my first question. Is the λ's multiplicity related with the number of eigenvectors? This time I found this has the name. Geometric multiplicity (GM): the number of in...

Tezuka Osamu's Black Jack, "Shrinking"

I like several novel authors. My first favorite author is probably Teduka, Osamu. I still love him. The list grows by adding Hoshi, Shinichi, Agatha Christie, Hermann Hesse, and so forth. My first favorite article of Tezuka was Atom as most of the (boy's) Tezuka fans did. But my favorite is Black Jack. I try to summarize one story, it is still quite vivid in my memory. I first read this story when I was 13 - 15 years old. I re-read it at least several times since Black Jack is composed of many short episodes. The title should be "ちぢむ (SHRINKING)" or it might be "縮む(Shrinking)". (It is not so convenient to translate this to English, since English does not have a system to say the exact same word in several ways. So I just simulate it with capital letters.) Black Jack is a genius surgeon, but he does not have the license. In short, his medical activity is illegal. His skill is top level in the world, but, the fee is also out-of-law expensive. In the story ...