Qin Ke stood on the podium and talked eloquently.

"It focuses on the vision of mathematical thinking, from points to lines and then to surfaces, and solves prime number problems in the form of strategic outflanking. Its core is to start with function theory, combine group theory methods and topology principles, and transform prime number problems into

Hypergeometric problems, proving or falsifying prime number problems by solving hypergeometric functions and hypergeometric equations..."

"This is a brand-new mathematical method that has been launched for the first time. Its biggest advantage is that it combines points, lines and surfaces, and it progresses layer by layer. It can not only be used in number theory, but can also be effective for any mathematical problems that have preliminary conclusions.

, you can use it to continuously progress from the shallower to the deeper, generalize specific restrictive conditions to more generous conditions, and finally solve mathematical problems!"

As Qin Ke opened the door to the new world, more and more mathematicians stood up excitedly, breathing heavily and staring at the big screen, for fear of missing any detail.

"I will once again combine the key details of the proof of Polignac's conjecture just now to explain how the 'Lime Number Theory Hypergeometric Mapping Method' is used."

Ten minutes later, Qin Ke put away the stylus.

"...The above is the specific application method of the 'Ling Lemon Number Theory Hypergeometric Mapping Method'."

"Having said so much, some people may question, Qin Ke, are you bragging? Apart from the example of Polignac's conjecture, does your 'Lime Number Theory Hypergeometric Mapping Method' have any other results?

"

Many mathematicians and even judges in the audience were intrigued by Qin Ke's humorous question, and were waiting for his answer with glaring eyes.

Qin Ke waved his hand, scolded Fang Qiudi and launched his final move: "My answer is, yes!"

He looked around the audience: "As we all know, Mr. Chen, a famous mathematician from the Xia Dynasty, once published "The table of large even numbers is the sum of a prime number and the product of no more than two prime numbers." In his paper, he improved it

The final weighted sieve method proved '1 2', that is, 'any sufficiently large even number can be expressed as the sum of two prime numbers or the sum of a prime number and a quadratic almost prime number'. Now, I will use 'Qing

"Hypergeometric mapping method of lemon number theory', prove '1 2' again!"

With a crash, even the judges couldn't sit still this time, and the atmosphere in the room was instantly detonated.

Although it does not prove any new conjecture, "1 2" can be regarded as an important milestone result in Goldbach's conjecture. Although many people have tried to use other methods to prove "1 2", they have not succeeded.

Now Qin Ke actually wants to use the "lime number theory hypergeometric mapping method" to prove "1 2"?

I saw Qin Ke writing a series of mathematical formulas one after another. It only took about five minutes to complete the entire proof process.

Although he was able to achieve this by standing on the shoulders of giants, his brand-new mathematical thinking and completely different proof method still made the entire venue explode. Applause sounded like a violent storm, which almost lifted the ceiling of the lecture hall.

turn.

Qin Ke secretly breathed a sigh of relief, knowing that he and Ning Qingyun had succeeded.

This time it is proved that "1 2" is indeed a big trick. After all, Goldbach's conjecture has too many previous experiences and paper results. Qin Ke just followed the countless roads trodden by his predecessors and moved in a very coquettish way.

It's just a route of your own style. It saves worry and effort. It has no revolutionary significance. It doesn't make any new breakthroughs. It can't even be published in the top journals - this is like Qin Ke and Ning Qingyun's publication of proof of wave.

After the paper on the Polignac conjecture, even if other mathematicians tried to prove the Polignac conjecture in different ways with the same result, it would have lost its meaning.

But it is enough to prove the practicality of the "Lime Number Theory Hypergeometric Mapping Method".

There are countless mathematical methods in the world. Except for the weighted sieve method, only the "Lime Number Theory Hypergeometric Mapping Method" can prove "1 2"!

Qin Ke then spent another three minutes briefly mentioning his mathematical conjecture "a new conjecture about the relationship between prime numbers and Riemann ball curves." Because of limited time, he only said: "For details, please read the latest issue of "Annals of Mathematics"

"", but it also received a wave of shock and applause.

In the next fifteen minutes of question and answer session, a large number of mathematicians enthusiastically asked questions. Qin Ke and Ning Qingyun responded calmly, so that all the questioners received satisfactory answers.

When the two men finished their report and bowed slightly to the audience, continuous applause echoed throughout the audience.

The proof of the Polignac conjecture, a brand new mathematical method that can prove "1 2", and a new conjecture that is said to be able to construct the mystery of prime numbers and the Riemann hypothesis. The academic report that just lasted about an hour was undoubtedly the entire

The most eye-catching and outstanding report in this report meeting!

Almost everyone knows that two places for this year’s Mathematics Breakthrough Prize have been locked in advance!

Even in front of the academic achievements of these two young people, the previous seven mathematics lectures will pale in comparison. Unless there are equally outstanding academic achievements in the subsequent lectures, most of the judges will not consider increasing the number of winners of the Mathematics Breakthrough Award.

Got it!

Contrary to the endless waves of warm applause and the exciting atmosphere, several mathematicians had some ugly looks on their faces.

Jiang Quansheng sat on the spot with a pale face, clapping stiffly with his hands. When his eyes fell on the lost Professor Leonce Bowie next to him, a strong feeling of unwillingness and jealousy surged into his heart.

He also longs for such warm applause, such uproar and recognition from the audience!

But relying on his original report topic, "A New General Solution to Elliptic Equations in the Field of Nodal Geometry", it was absolutely impossible to achieve such results.

The strong negative emotions made his expression slowly become ferocious.

Jiang Quansheng took a deep breath, stood up and left, and knocked on the door of the organizing committee office of this academic seminar.

"Hello, I am Jiang Quansheng from the Department of Mathematics at the University of Michigan. I want to change the topic of tomorrow's report. Yes, I have new research results recently, so I want to change the topic to - "A set of four expressions"

How to crack the Riemann Hypothesis!"

This chapter is not finished yet, please click on the next page to continue reading the exciting content!...

In the fourth and fifth mathematics lectures of the day, the scholars in the two lectures were obviously influenced by Qin Ke and Ning Qingyun. They wanted to change back to a plain style, but the change was too hasty, and instead they turned out to be completely different. In the end, they all gave up in despair.

Walked off the podium.

At the dinner that day, Qin Ke and Ning Qingyun became the "darlings" of attention. Mr. Faltings, Professor Linden-Strauss, Professor Thomson and other acquaintances came to congratulate them.

"Qin Ke, Ning Qingyun, you have not disappointed me." Faltings raised the red wine, and a rare smile appeared on his usually serious face: "A very outstanding speech, this year's Scientific Breakthrough Award Academic

The lecture became outstanding because of you two. Also, if you have a detailed paper on the 'Hypergeometric Mapping Method of Lime Number Theory', please be sure to submit it to our "Annals of Mathematics."

Qin Ke blinked and said with a smile: "Mr. Faltings, if I submit another article to your journal, will I be nagging you for occupying your page for the whole year?"

Faltings smiled and said: "As long as it is your submission, we are infinitely welcome. And we will adjust the publication time of your paper. The "Proof of Gilbraith Conjecture" that you submitted last time will be published in this issue.

It has not been published, and I plan to leave it until the next issue."

Rovshan Oliver, the editor-in-chief of Acta Mathematica who just came over, immediately protested: "Qin Ke, you shouldn't just submit your paper to Annals of Mathematics. They can't schedule it. You can submit it to our Journal of Mathematics."

, guaranteed to be published in the next issue.”

Watching the two top journal bosses competing for manuscript sources, the envy, jealousy, and hatred in the hearts of the surrounding mathematicians was simply beyond words.

If others ask their grandfather to sue their grandmother, they may not be able to publish a half-paper in the four top journals. Qin Ke and Ning Qingyun are better off, being begged by the top journals to submit articles...

Academician Wang Xiaoyun, who is still on an academic visit to the United States, was also invited as a guest to attend this academic report. He brought his student Jiang Yimin over to clink glasses with Qin Ke, and his eyes could not hide his approval: "Qin Ke.

, after you two received the Scientific Breakthrough Award this time, what new plans do you have? Continue to study Goldbach's conjecture in depth?"

"Academician Wang, haven't we two won the award yet?"

"It's a done deal." Academician Wang Xiaoyun patted Qin Ke on the shoulder with appreciation: "Since you have proved '1 2', then you are not far away from '1 1', right?"

Qin Ke couldn't laugh or cry. You old lady must be joking. There is an unbridgeable gap between "1 2" and "1 1", right? Otherwise, Mr. Chen proved "1 2" decades ago. Why?

So far, countless mathematicians have devoted themselves to this topic one after another, but there is still no progress?

Moreover, he used the lime number theory hypergeometric mapping method to prove that "1 2" was simply a trick. Without the rich achievements of predecessors, he would not have been able to prove it.

"Academician Wang, Goldbach's conjecture is too difficult. I really don't dare to try it again. I want to solve the hail conjecture first."

Rovshan Oliver interjected: "Hail conjecture, a good topic. Can I book your papers in advance?"

There was another burst of laughter from all around.

Only Jiang Quansheng in the distance gritted his teeth and forcibly looked away with jealous eyes.

Tomorrow night... all the glory tomorrow night will belong to me!

His eyes were flashing with irrational fire.

…

Qin Ke and Ning Qingyun had no plans to attend the mathematics academic lecture on the third day. They had even arranged to attend three physics lectures and three life science lectures today.

But when they arrived outside the lecture hall, someone suddenly pointed to the large display screen with the agenda and shouted in surprise: "Hey, the theme of a mathematics lecture today is going to be changed."

The person next to him shrugged and said, "Isn't it normal to change the theme? There's nothing to make a fuss about."

The outstanding performance of Qin Ke and Ning Qingyun put huge pressure on the speakers on the third day. It was only normal for them to change the topic of the report in order to gain the favor of Ping'an.

Everyone nodded in agreement.

The person who exclaimed first swallowed and said, "No, look, the name of this changed topic is "Cracking the Riemann Hypothesis with a Set of Four Expressions"!"

The whole place was silent at first, and then there was an uproar.

Qin Ke and Ning Qingyun looked at each other and saw a curious look in each other's eyes.

Qin Ke thought to himself, it's a bit interesting. Someone actually claimed to have cracked the Riemann Hypothesis? And it's just a set of four expressions, and they want to crack the Riemann Hypothesis? It's a bit funny.

Take a look.

So Qin Ke changed his plan and took Ning Qingyun to the mathematics theme lecture hall.
Chapter completed!