From top stream to scholar

"God, this is not true." Roger gasped, "There are so many of us, and we have been researching for several years. Who is this guy, and can one person complete this research?"

"Roger, I need to remind you. Geniuses are different from us. They can always do something surprising, can't they?"

"Rich, I also need to remind you. Is there any Chinese who is a genius in mathematics? Even if Chen or Qiu had no experience of studying in the United States, I believe they would not have such good grades. I naturally I also know that Chen is a master of geometrical differentiation, but even so. Neither Chen nor Qiu can be counted as true mathematical geniuses."

"They are respectable mathematicians, but they are not top mathematicians." Roger sneered. From the bottom of his heart, he did not believe that a Chinese person could solve the problems that more than a dozen of them had not solved for many years.

They are all top Ph.D. students from major universities in Germany, and some of them have even graduated with Ph.D. degrees and are working at the Max-Planck Institute of Mathematics.Just like this, they are not as good as a Chinese man, they can just find a piece of tofu and kill them.

"Roger, there is no absolute in everything. I believe you will be amazed after reading that guy's answer."

Roger turned on the computer, opened arXiv, the keyword index.Then I opened this article titled "Promotion of Kronecker's Theorem on Abel Fields". First of all, the author's name has made him terribly unfamiliar YUWANZHOU who is this?At first glance, it is the name of a Huaguo person. Can a Huaguo person do something that more than ten of them have not made?

To be honest, there is nothing wrong with them getting closer to the promotion, but the closer the distance, the more difficult it is for them to research.They even predict that in the worst case, it will be three or four years before the final result can be reached.

The abstract and introduction at the beginning were quite normal. From the first part of the paper, Roger was completely fascinated by this paper.

【…

Suppose the real coefficient n degree trinomial f(x)=xn+bxm+c, n is an odd number not less than 4, and n>m, b, c are non-zero real numbers, then the algebraic equation

f(x)=xn+bxm+c=0

……①]

【…

When b>0, it is known from formula (2) that for any real number x there is always f′(x)≥0, f(x) is an increasing function, and equation (1) has only one real root. When b

The author has something to say: ①②: Excerpted from "A Class of Radical Unsolvable Algebraic Equations" by CNKI