I really just want to be a scholar

Chapter 480 Cracking the Riemann Hypothesis with 1 set of 4 expressions?

Qin Ke stood on the podium, talking eloquently.

"It focuses on the vision of mathematical thinking, from points to lines and then to surfaces, and solves the prime number problem in the form of strategic outflanking. Its core is to use function theory as an entry point, combined with group theory and topology principles, to solve the prime number problem Transform it into a hypergeometric problem, and prove or falsify the prime number problem by solving hypergeometric functions and hypergeometric equations..."

"This is a new type of mathematical method that has been published for the first time. Its biggest advantage is the combination of points, lines and surfaces, and it is progressive layer by layer. It can not only be used in number theory, but it may be effective for any mathematical problem that has a preliminary conclusion. , using it can continue to go from shallow to deep, extend specific restrictions to more lenient conditions, and finally solve mathematical problems!"

Different from Ning Qingyun's style, Qin Ke's speech was more passionate, contagious and inspiring while maintaining a fast, precise and ruthless mathematical style. The mathematics scholars in the audience were completely driven by him and immersed in the in his mathematical world.

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

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 details.

Ten minutes later, Qin Ke put away the stylus, pointed to the densely packed calculation formulas on the big screen and said: "...The above is the specific application method of the 'Lime Number Theory Hypergeometric Mapping Method'."

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

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

With a big wave of his hand, Qin Ke reprimanded Fang Qiu and made the final big move: "My answer is, yes!"

He looked around the audience: "As we all know, Mr. Chen, a famous mathematician in our country, once published "The table of large even numbers is the sum of the product of a prime number and a prime number not exceeding two prime numbers". The 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 an almost prime number of degree 2'. Now, I will use 'Qing Lemon number theory hypergeometric mapping method', re-prove '1+2'!"

With a bang, even the judges couldn't sit still this time, and the atmosphere of the audience was instantly detonated.

Although it is not a new conjecture, "1+2" ​​can be regarded as a relatively important milestone in Goldbach's conjecture. Although many people have tried to prove "1+2" ​​by other methods, 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 starting to write a series of mathematical formulas one after another. It only took about 5 minutes to complete the whole proof process.

Although it was achieved by standing on the shoulders of giants, the brand-new mathematical thinking and completely different way of proof caused the entire venue to explode, and the applause sounded like a storm, almost lifting 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 proves that "1+2" ​​is indeed a big trick. After all, Goldbach conjectures that there are too many previous experiences and papers that can be used for reference. It is nothing more than a route with its own style, which saves worry and effort. It is not revolutionary, and it has not made any new breakthroughs. After publishing the thesis proving the Polignac conjecture, even if other mathematicians prove the Polignac conjecture in different ways, they have lost their meaning.

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

There are thousands of mathematical methods in the world, except for the weighted sieve method, only the "Lime Number Theory Hypergeometric Mapping Method" can prove "1+2"!
Then Qin Ke spent another 3 minutes to briefly mention his mathematical conjecture "a new conjecture about the relationship between prime numbers and Riemann spherical curvature". "", but also received a wave of shock and applause.

In the next 15 minutes question and answer session, a large number of mathematicians asked questions enthusiastically. Qin Ke and Ning Qingyun responded calmly, so that all questioners got satisfactory answers.

When the two finished their reports and bowed slightly to the auditorium, continuous applause resounded through 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 mysteries of prime numbers and Riemann's conjecture, the academic report just about an hour ago is undoubtedly The most conspicuous and outstanding report in the entire report meeting!
Almost everyone knows that this year's Mathematical Breakthrough Award has already locked two places in advance!
Even in the face of the academic achievements of these two young people, the mathematics reports of the previous seven sessions will be overshadowed. Unless the subsequent reports have the same outstanding academic achievements, most of the judges will not consider increasing the number of winners of the Mathematical Breakthrough Award up!
Contrary to the protracted warm applause and excited atmosphere, the somewhat ugly faces of several mathematicians.

Jiang Quansheng is a typical example. He sat on the spot with a livid face, clapped his hands stiffly, and when his eyes fell on the distraught Professor Lyons Bowie next to him, a strong sense of unwillingness and jealousy welled up in his heart.

He is also eager to get such warm applause, such an uproar and recognition from the audience!

However, relying on his original report topic, "A New General Solution of Elliptic Equations in the Field of Nodal Geometry", it is absolutely impossible to achieve such an achievement.

The strong negative emotions made his expression gradually turn ferocious.

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

"Hi, I'm Jiang Quansheng from the Department of Mathematics, University of Michigan. I want to change the topic of tomorrow's report. Yes, I have a new research result recently, so I want to change the topic to—"Express in a set of four Crack the Riemann Hypothesis!"

……

In the fourth and fifth mathematics report meeting of the day, the two scholars who gave the report were obviously influenced by Qin Ke and Ning Qingyun. They wanted to change back to a plain style, but they changed too hastily. He walked down the podium dejectedly.

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

"Qin Ke, Ning Qingyun, you really didn't disappoint me." Faltins raised the red wine, and a rare smile appeared on his usually serious face: "Very excellent speech, this year's Science Breakthrough Award The report will be bright because of the two of you. Also, if you have a detailed paper on the 'Hypergeometric Mapping Method of Lime Number Theory', please be sure to submit it to our "Annual Journal of Mathematics."

Qin Ke blinked and said with a smile: "Mr. Faltings, if I submit to your journal again, will I be nagged and occupy your page all year round?"

Faltings smiled and said: "As long as it is the contribution of the two of you, we are infinitely welcome. And we will adjust the publication time of your paper. The "Proof of Gilbreth's Conjecture" that you both submitted last time, we will publish it in this issue." It has not been published, and I plan to save it for the next issue."

The editor-in-chief of "Journal of Mathematics" Rovshan Oliver immediately protested: "Qin Ke, you should not only submit to "Annual Journal of Mathematics", they can't make the schedule, you can submit to our "Journal of Mathematics" , to ensure that it will be published in the next issue.”

Seeing the scene where the two top journals were vying for manuscript sources, the envy, jealousy and hatred in the hearts of the surrounding mathematicians were beyond words.

If others begged their grandpa to sue their grandma, they may not be able to publish half a paper in the four top journals. Fortunately, Qin Ke and Ning Qingyun were asked to submit papers by the top journals...

Academician Wang Xiaoyun, who is still on an academic visit in the United States, was also invited as a guest to attend this academic report meeting.He brought his student Jiang Yimin over to clink glasses with Qin Ke, and he couldn't hide his approval in his eyes: "Qin Ke, what new plans do you have after winning the Science Breakthrough Award this time? Continue to study Goldbach in depth. guess?"

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

"It's a certainty." Academician Wang Xiaoyun patted Qin Ke's shoulder with emotion: "Speaking of which, since you have proved '1+2', it's not far from '1+1', right?"

Qin Ke can't laugh or cry, your old lady knows how to joke, the distance between "1+2" ​​and "1+1" is simply an insurmountable gap, okay?Otherwise, Mr. Chen proved "1+2" ​​decades ago, why so many mathematicians have devoted themselves to this subject one after another, but there is still no progress?
Moreover, he used the hypergeometric mapping method of lime number theory to prove "1+2" ​​is just a coincidence, and it is impossible for him to prove it without rich predecessors' achievements.

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

Rovshan Oliver interjected: "Hail conjecture, good topic. Can I pre-order your two papers?"

There was another burst of laughter all around.

Only Jiang Quansheng in the distance clenched his teeth and forcibly moved away his jealous eyes.

Tomorrow night... All the glory of tomorrow night will belong to me!
There was a flame of madness in his eyes.

……

The third day of the academic symposium arrived as scheduled. Qin Ke and Ning Qingyun hadn't planned to listen to today's academic symposium on mathematics, and even arranged to listen to three physics reports and three life science reports.

But when I came outside the lecture hall, I suddenly saw someone pointing at the large display screen with the agenda in surprise and shouting: "Hey, the theme of a math report meeting today is going to be changed."

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

Qin Ke and Ning Qingyun's outstanding performance put enormous pressure on the third day's speakers, and it was only normal for them to change the topic of their report in order to win the favor of the judges.

Everyone nodded in agreement.

The person who exclaimed first swallowed his saliva, and said: "No, you see, the name of this changed theme is "Deciphering the Riemann Hypothesis with a Set of Four Expressions"!"

The audience was silent at first, and then exploded!

Qin Ke and Ning Qingyun looked at each other, and they both saw curiosity in each other's eyes.

Someone actually claimed to have cracked the Riemann Hypothesis?And just a set of four expressions, just want to crack the Riemann conjecture?It's a bit funny, take a look.

So Qin Ke changed his plan and pulled Ning Qingyun to the mathematics lecture hall.

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