However, this is Chen Zhou in an ideal state.

In other words, Chen Zhou needs to be completely immersed in the world of learning.

As long as you are completely immersed in the ocean of knowledge in literature, Chen Zhou can absorb the knowledge in it as fast as possible.

But this is a process.

Every time I read a document, there is a process of going out and going out.

So, to ensure that you can complete the content of the plan.

Chen Zhou stayed up late from time to time and studied.

Take the time as far as possible.

[Suppose φ(n) and s(n) are the Euler function and smarandache function of the positive integer n respectively. As we all know, the accurate calculation formula of s(n) is an unsolved public problem. Using primary methods and techniques, give

An accurate calculation formula for s(p^α) is obtained, where p is a prime number and α is a positive integer, thus completely solving the above-mentioned public problem...]

【This obtains the properties of the positive integer solution (n,k) of the equation φ(n)=s(n^k), and σ((2^α)q)/s((2^α)q) is positive

Several necessary conditions for integers, where q is an odd prime number, and σ(n) represents the sum of all different positive factors of n.]

Chen Zhou finished reading another article about "accurate calculation formulas of smarandache functions and solutions to related number theory equations".

The keywords in this document are "smarandache function", "Euler function", "Gaussian function" and "complete number".

Chen Zhou is very familiar with the content corresponding to these keywords.

Especially the "smarandache function" and "Euler function".

Chen Zhou has seen these two things a lot when he reads the literature these days.

The smarandache function s(n) is one of the important number theory functions.

The Euler function refers to the number of numbers that are mutually pure with n in a positive integer less than or equal to n in a positive integer less than or equal to n.

Extracted from the Euler function, facts in the aspect of ring theory and Lagrangian theorem constitute the proof of Euler's theorem.

As for the "Gaussian function", it is named after the mathematical prince Gauss.

It is also a function with a wide range of applications.

Gaussian functions can be seen in fields such as natural science, social science, and engineering.

It is particularly worth mentioning that in the formula of the Gaussian function, when c=2, the Gaussian function is an eigenfunction of the Fourier transform.

This means that the Fourier transform of the Gaussian function is not only another Gaussian function, but also a scalar multiple of the function that performs the Fourier transform.

Chen Zhou looked at these keywords at the end of the document, and relevant knowledge kept flashing through his mind.

This is also Chen Zhou's habit when reading documents.

Although this is a keyword in other people's literature, it does not hinder Chen Zhou's extension when thinking.

After retracting his thoughts, Chen Zhou closed this article, he looked up at Yang Yiyi opposite the video.

Yang Yiyi seemed to have encountered a difficult problem at this moment.

Chen Zhou saw her eyebrows frowning, and the pen in her hand kept writing and stopping.

But Chen Zhou did not speak out.

In the plan, evening is the time for him and Yang Yiyi to discuss issues with each other.

Now it is better to let Yang Yiyi think about it more.

A sudden voice will definitely interrupt Yang Yiyi's thinking, but it will be bad.

After looking at Yang Yiyi again, Chen Zhou withdrew his gaze.

This time, Chen Zhou did not rush to open the next article.

Instead, I opened the browser, entered the website address of the e-print     arxiv website, logged into the website, and browsed.

It has been a month since Chen Zhou returned home, and it will be the end of July.

During this period, Chen Zhou was completely immersed in his own world and walked strictly according to the plan.

I did not pay attention to the research results of the mathematics community this month.

Now, it will take some time to see if there are any outstanding research results in the field of number theory.

According to the attention tag he had previously selected, Chen Zhou found a paper recently published in the field of number theory.

"Prove the Riemann conjecture?"

At first glance, Chen Zhou was shocked by the title of this paper.

But after reading it carefully, Chen Zhou felt that this paper was a bit too watery.

What made him even more speechless was that the author of the paper used was his distribution deconstruction method!

But it is so bad that I haven't even figured out the most basic logic in the distribution deconstruction method, and I'm just using it indiscriminately!

Chen Zhou left a long review of the paper with a backhand, and criticized the author.

In fact, it doesn’t matter whether the Riemann conjecture or not.

The main method of distribution deconstruction really made Chen Zhou angry.

At the same time, Chen Zhou also contacted the website administrator and asked to remove the paper.

Although the arxiv website is just a website with preprints, there are still many peers on it.

If this is seen by peers who do not know the truth, wouldn’t it cause a huge misunderstanding of the distribution deconstruction method?

Chen Zhou did not allow such a thing to happen.

At least, after he saw it, it was absolutely not allowed.

This is Chen Zhou’s defense of his research results!

You can use it right, you can do whatever you want.

But Chen Zhou must point out the mistake of using it.

Chen Zhou was satisfied only after the website administrator agreed to take it off the shelves.

Continue browsing the relevant papers.

Although Chen Zhou also saw many claims to prove the Riemann conjecture and the Goldbach conjecture.

But he didn't even click in, these are all gimmicks.

It is estimated that most of them are from civil sciences, and they are on the e-print    arxiv website.

Speaking of which, the reason why Chen Zhou's email is full of so quickly.

These civil servants also need to bear a large part of their responsibilities.

Because Chen Zhou would receive an email from them from time to time.

Some people questioned Chen Zhou's method of proof.

Some people also questioned Chen Zhou's proof process.

He also stuffed his own proof method and asked Chen Zhou to admit his mistakes.

Some people even want to compete with Chen Zhou for the right to proof of mathematical conjectures.

They think their proof is also correct, and it is earlier than Chen Zhou.

So, they are the hail conjectures, the Kramel conjectures, the Derbov conjectures, the first prover of these mathematical conjectures.

And Chen Zhou, a little brat who came out of nowhere, is completely seizing academic achievements!

Chen Zhou was a little amused and laughed at this, but he only had one way of doing it, that is, block it! Refusal to accept it!

After reading a few more papers and browsing the titles of the relevant papers.

Chen Zhou closed the e-print arxiv website and prepared to continue to brush his own literature.

At this time, a message suddenly popped up on his phone.

Chen Zhou glanced at him and was stunned for a moment.

He immediately laughed softly and said, "It's really slow. I've graduated for so long, and you two have managed it. I'm so sorry, and I've helped you take a step ahead..."

As he said that, Chen Zhou clicked on the message prompted on his phone.

This is a news software prompt message.

The content of the news is about mathematical conjecture.

This mathematical conjecture is the twin prime conjecture that is as famous as the Dypov conjecture.

Tao Zhexuan and Zhang Yitang, today, more than a month after completing their thesis and graduated from Chen Zhou's undergraduate degree, finally completed the proof of the twin prime conjecture.

The American media were naturally excited about this.

Although it was later than Chen Zhou, although he lost the game.

But is this a twin prime conjecture that is not inferior to Yujiepov's conjecture?

Is this a world-class mathematical conjecture problem?

Therefore, the American media were very excited to report on this matter.

In contrast, the Chinese media should be much calmer.

They just reported this matter objectively and did not comment too much.

Some self-media reported on this matter with the title "Late Second" as the title.
Chapter completed!