From university academician to chief academician

tThe paper is published to Arxiv one day after checking.

After proving the basis of singular bases, the remaining four solutions to singular bases are all based on the foundation, so it is very easy to write solution papers.

It's like building a building. It's difficult to lay the foundation, but it's easy to build the floors.

Only with a good foundation can we build taller buildings.

The same is true for the proof of singular cardinal numbers. The foundation is difficult, the solution is simple, and it is naturally very simple to write.

After the last time Ye Fei published a basic paper on singular cardinal numbers, many people paid attention to Ye Fei's Arxiv account.

Less than half a day after he published his solution paper, many people read it.

MIT, library!

"Wonderful..." Gao Fei looked at the paper released by Ye Feixin and said excitedly: "It turns out that it can be solved like this. R is regular and H is non-regular."

"Originally they are opposites, but under the singular cardinality, the two opposites are combined."

"Explicit and solvable conditions for obtaining general solutions."

"Use two opposite things to solve the singular cardinal numbers in reverse."

"This breaks ordinary people's understanding of mathematics."

"This idea can also be applied to other areas of mathematics."

"I don't know how Ye Fei came up with such a wonderful solution."

"Among all the solutions to singular base numbers in the past, this solution can be said to be the classic among the classics."

Gao Fei continued to read, and after a long time, he suddenly realized: "It turns out that it uses compound boundary values ​​and symmetrical expansion of circles."

"I see!"

"Is it also possible to use the proof of singular cardinality that I have been looking for recently in Banach spaces and topological spaces?"

"You can try it!"

Three days later!

Gao Fei said in surprise: "Sure enough, my method is right."

He said proudly: "Hmph, my method is right, Ye Feifei, just wait and lose!"

"In another half month, our bet will be up. When the time comes, I will make you convinced that you lost."

Gao Fei was very excited when he thought that he was about to win Ye Zi Feifei.

He looked at Ye Fei's papers again: "In the final analysis, Ye Fei helped me. Without his two papers, I would not have found the method."

"I really want to get to know this Ye Fei. If he joins me and Ye Feifei, we can study the strange cardinal numbers together, which will greatly speed up the research progress."

Ye Fei's paper is very practical, and many people who are studying set theory are bright-eyed when they see this paper.

For the first time, they knew that the solution to singular cardinal numbers could still be solved in this way.

I was filled with admiration and amazement for Ye Fei.

And then change some people's thinking on the path of exploration of set theory proof.

After revising the paper several times, Ye Fei submitted it to the journal "International Mathematical Analysis".

A week later, Ye Fei published his second singular radix solution paper - convolution singular radix solution.

Many people exclaimed when they saw the second solution paper.

"Is there a second solution?"

"It's a blessing for ordinary people to come up with a solution. Ye Fei actually came up with a second solution in a very short time."

"I don't know how Ye Fei's brain is so long that he can come up with two solutions in such a short time."

"Wonderful. The second solution is just as wonderful as the first solution."

"This paper uses the dual type of convolution kernel, Wiener-Hopf type singular integral distribution and Cauchy kernel. If the first paper is about imagination, the second paper is about knowledge."

"Awesome, Ye Feibian has done in-depth research in many fields of mathematics."

"Xia Guozhonghu University is going to produce a talent. I heard that Ye Fei is only 22 years old this year. When I was 22, I had just graduated from my undergraduate degree."

"To be able to study mathematics so deeply at the age of 22 is definitely a genius."

"..."

Ye Fei looked at the heated discussion about him on Stack Exchange and felt a little proud.

"It's not like I'm a genius, it's just that I have a system."

Ye Fei is twenty-two years old this year. He went to school early. He graduated from undergraduate degree at the age of twenty-one and entered graduate school in the same year.

After saying that, he continued to revise the second paper.

A week later, the third paper was published - a direct solution method for a class of singular cardinal equations with Hilbert kernels.

At this time, many people around the world were stunned.

They thought Ye Fei had only one solution to the singular cardinality.

But then the second one appeared.

Well, they could barely accept the two solutions, and now a third one appears.

Do you think that the paper is a novel and can be mass-produced in a short period of time?

But then they became very excited. Of course, the more papers on singular cardinality solutions, the better!

And they found that all of Ye Fei's solutions were based on the proof of singular cardinal numbers in the first paper.

Every solution is very exciting, and there are always things that ordinary people can't think of, giving them many more ideas about mathematics.

Therefore, for a paper like this, the more, the better.

Reminder for updates, reminder for updates online!

A strange phenomenon occurred on Stack Exchange, with many people urging Ye Fei to update his paper online.

Others urge you to update novels, but we urge you to update essays.

Many mathematicians were stunned. They had never seen such a crazy person.

Mass production of papers?

Readers remind you online?

Those who have seen novels urging updates have never seen essays urging updates.

Such a strange phenomenon has never occurred in the entire academic world.

But the dean of the School of Mathematics at Zhonghu University went crazy and was overjoyed.

Ye Fei's doctoral file has been established, and now Ye Fei has been tied to the ship of Zhonghu University.

Therefore, every step of Ye Fei's growth is his political achievement.

If Ye Fei becomes an academician in the future, it will be a great political achievement.

"No, Ye Fei is my lucky general. I have to serve him well and don't run away after being wronged."

He thought for a while and said: "I have already given everything I can. A capable person like him is definitely not interested in money, so let's forget about the scholarship increase."

He has been involved in academic circles for decades and has a deep understanding of the psychology of these people.

The more capable people in the academic circle are, the less they care about money and only care about their own scientific research.

If Ye Fei knew this, he would definitely be speechless. I have no ability and I care about money.

Rich people don't care about money. I am a poor person with less than 50,000 yuan, so I care about money very much.

"How about changing his living environment and getting him a single apartment?"

There are some residential areas near the school where school teachers live, and there are also single apartments.

"Okay, go and ask Ye Fei if he wants to live there."

After saying that, he called Ye Fei.

"Single apartment?" Ye Fei was surprised, how could the dean think of arranging a single apartment for himself.

Ye Fei said: "No, Dean, the place I live now is quite good. Moreover, I live alone and feel quite lonely. I live with my roommates and we can still talk to each other."

The dean said: "Okay, I won't arrange a bachelor's apartment for you."

"Are you still used to the food you eat at school? I heard that you are from Jiangsu Province. People from Jiangsu Province have a light taste in food, which is very different from people from Zhonghu Province."

"If you're not used to it, I can ask the chef to make some light food for you every day."

"No need for Dean!" Ye Fei cursed in his heart. He wasn't used to it at first, but after eating it for so many years, he got used to it even if he wasn't used to it!

"I'm very used to it."

"That's good. If you have any requests, just ask me."

"Okay, Dean!"

After hanging up the phone, Ye Fei shook his head. It was so enthusiastic that he couldn't adapt to it for a while.

After looking at the fourth paper he had written and checking that it was correct, Ye Fei published it to Arxiv.

All solution papers have been written.

Four of his papers have been published in Mathematical Analysis International.

His first solution paper has been published, his second paper has been reviewed and approved, and his third paper is under review.

He checked the fourth article and sent it to International Mathematical Analysis a few days later.

Many people are waiting for Ye Fei's paper online during this period, and check Ye Fei's Arxiv backend from time to time to see if there are any paper updates.

When his fourth paper was published, it immediately attracted many people to watch it.

[Formal solutions to nonlinear partial differential equations with singular cardinal numbers in high-latitude complex domains]

After reading Ye Fei's paper, many people analyzed the ideas, techniques and knowledge used in the paper.

Some mathematicians even open analysis posts on Stack Exchange specifically for this purpose.

[Ye Fei’s paper uses new knowledge again, using singular partial differential equations and formal Gevrey classes.

The biggest feature between this paper and the other three papers is that it is the closest to proving singular cardinal numbers.

The four solution papers each have their own characteristics.

The first solution paper is about imagination, the second paper is about knowledge, the third paper is about skills, and the fourth paper is about proof.

If you want to prove singular cardinal numbers, the fourth paper is very helpful.

Let’s talk about the fourth paper in detail below.

The fourth paper first uses first-order nonlinear partial differential equations...]

Many people were impressed after reading Ye Fei's paper.

It's really exciting, especially the fourth article, which is very helpful in proving singular cardinal numbers.