The top-notch movie queen wears books, disguises herself as a man and is handsome all over the world

The scene was quite grand. From this point of view, as a high school student who came to Princeton University to participate in a competition, she was invited to attend the lecture. She seemed to be out of place here.

Soon, she saw a familiar face, Professor Thomas.

This time, he brought his latest research results on the proof of twin prime numbers to discuss with everyone.

He asked the teaching assistant to write the formula on the blackboard first, and some proof methods about twin prime numbers were clearly written on it.

Euler's proof, dislocation method and inclusion-exclusion principle.

But didn’t the last lecture prove that it is simply not feasible to follow the metric theorem? Why did Professor Thomas write the metric theorem at the end?

Just when Qin Jingyu was confused, he only heard Professor Thomas saying on the podium: "Previously, we entered a misunderstanding in the proof process of the twin prime conjecture, but just a few days ago, I did a small test , found that the inclusion-exclusion principle is not suitable for proof at this stage, so a new tool for estimating the probability that a number is a prime number was replaced..."

Professor Thomas said the new tool works on larger sets of prime numbers. He has shown that bounded clusters of any chosen number of primes can be found along real lines.

After finishing her words, while the other professors in the classroom were discussing among themselves, Qin Jingyu was surprised to find that the new tool he mentioned was very consistent with the yin and yang prime numbers in the problem-solving fragments she obtained.

Reduce the difference between infinite pairs of prime numbers to 6, that is, K=3.

Her heart skipped a beat. She was on the plane. She had written a similar hypothetical formula. If k=1, q=2m+1, the solution is q=3 and 5, 5<32-2...

She quickly took out the manuscript paper and flipped it forward. Sure enough, she found the hypothetical formula proof she had written on the plane. However, she only wrote if K=2, and she had not had time to calculate the value of K=3.

At this time, Professor Thomas continued on the podium: "Of course, my new tool still has some flaws. If any colleague can come forward and supplement it, I believe this will be another great progress for us in the twin prime conjecture."

One of the professors stood up and said, "What if we set a large positive integer between K and 2K?"

"It turns out to be Dr. Mason, you have a great idea." Professor Thomas made a gesture of invitation, "Are you interested in coming up and trying to prove it?"

Dr. Mason shook his head and said, "I'm just making a suggestion, but Professor, you can give it a try."

Professor Thomas: "That's such a pity. Can anyone else come up and give it a try?"

There were many people discussing with each other, but no one stood up to give it a try. In fact, Professor Thomas's research to this point is already a big step ahead of the current international research on twin prime numbers, even if it is compiled into a paper for SCI Journal submissions, even if not proven, can have a great impact on the study of twin primes.

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Did Dr. Mason just propose setting the positive integer between K and 2K?

Qin Jingyu looked at the formulas on the manuscript paper, as well as the yin and yang prime numbers. There was still a connecting theorem missing. Should he use number theory or Fermat's Little Theorem?

Suddenly, she remembered the sieving method she had used when studying Zhou's conjecture before, and she seemed to suddenly realize it. Yes, how could she forget that prime numbers still have to return to numbers in the final analysis. She was confused by various complex problems in the early stage. Number theory formulas and theorems confused my eyes.

If she puts everything aside and returns to the original solution that she is most familiar with and can use skillfully, maybe she can give it a try.

Just when Professor Thomas asked again if he wanted to try on the blackboard, Qin Jingyu took out the black mask in his pocket and stood up, "Professor Thomas, can I try it?"

He had a standard British English accent, but all the professors and doctors present could tell that he was a young boy.

The boy was wearing a black T-shirt, a white baseball cap and a black mask. There was also a white headset hanging around his neck. The baseball cap was lowered, revealing a pair of eyebrows that were difficult to see clearly.

When Professor Thomas saw the boy, he was stunned for a moment because he was wearing a mask and hat, and shouted uncertainly: "Qin?"

Qin Jingyu nodded: "It's me, professor."

Thomas: "Do you really want to go on stage and give it a try?"

"think."

Thomas introduced everyone at this time: "This young man is a friend of mine from China, named Qin."

The foreign professors and doctors below began to talk about it.

"Is he Chinese?"

"Is Professor Thomas's friend so young?"

"Are you sure he's not a high school student?"

"Professor Thomas, are you sure you want a young kid from China to come on stage to prove the twin prime conjecture?"

Someone questioned.

Professor Thomas spread his hands indifferently, "But, except for Qin who has the courage to come on stage, none of you come up. Qin is a smart and brave young man, so what if he gives it a try?"

Professor Lane also said: "Yes, instead of questioning a Chinese teenager here, it is better to think about why he has the courage to come to power but we do not."

Lane is the most famous professor in the Columbia Law Department, with an unusual status. If he speaks out, other professors and doctors will not be able to say anything. Besides, what Thomas and Lane said is very correct. Why does this Chinese young man have the courage to come to power? And none of them, in this case, why should they question it?

It's better to see what he can write.

After Professor Renn finished speaking, he said to Qin Jingfan next to him, "Your compatriots are very brave."

Qin Jingfan's dark eyes were fixed on Qin Jingyu's back. He did not dare to make any hasty conclusions about the young man's identity.

The family said that the fourth brother who was taken home was from the countryside, but the young man's fluent English without any accent made him suspicious. So who is the young man on the stage?

Qin Jingyu had no time to pay attention to the foreign professors and doctors who doubted her. Now all she could think about was trying the new tool she had just thought of to Professor Thomas to see if she could solve the twin prime numbers.

At this time, the live broadcast room on the website of AEIC, the largest international academic exchange platform, which is live broadcasting this lecture, is also very lively. There are already a bunch of academic research enthusiasts from all over the world gathered here.

This lecture also gathered many famous professors and doctors from universities. From the moment it was broadcast, tens of thousands of people watched it in the live broadcast room.

Now, as the only Chinese invited in the entire lecture, Qin Jingyu, a young boy, started a heated discussion whether in the classroom or in the live broadcast room as soon as he took the stage.

"omg, am I right? Among these old guys, there is actually such a young boy?"

"Professor Thomas just said that this young man is his friend and a Chinese."

"It's great that he had the courage to go on stage."

"Hey, man upstairs, what if he's just grandstanding?"

"Yes, he is too young. Although the new tool Professor Thomas mentioned sounds good, it is a twin prime number. This guy is too young."

"No matter what, I am a Chinese. Just because he dares to take the stage in front of a group of big guys, I have to admire him."

"No, I want to forward this live broadcast to a domestic platform."

Soon, the live broadcast was forwarded to China’s own domestic platform.

At the academic lecture at Princeton University, he was the only Chinese boy invited to attend, and the only boy who dared to go on stage to try to prove twin prime numbers.

It is simply the pride of their Chinese people!