Chapter 305 This guy is so immodest
It only takes thirty or forty minutes from Beijing University to Kyoto Normal University, but Xu Qingzhou plans to stay in the hotel these days and concentrate on the calculations of Polignac's conjecture.
go home?
Xu Qingzhou couldn't help but think of the opening dedication written by Joseph Rotman in "Introduction to Algebraic Topology".
It is dedicated to my wife Magnet and my children Ella Rose and Daniel Adam, without whom this book would have been completed two years ago.
The school belle in Song Dynasty was too strict, and she would be beaten if she stayed up late.
I have been living a regular life for several months, and if I secretly stay up for a few days, it won't be a big problem.
While walking, Xu Qingzhou thought about Polignac's conjecture. He still needed to figure out the upper bound of T first, and then integrate these results to get the upper bound of M.
Just out of the lecture hall door.
"You are very powerful." A voice came from behind Xu Qingzhou.
He subconsciously replied: "Routine operation."
After saying that, Xu Qingzhou came to his senses, turned around, and saw a young man standing behind him.
Wang Yan's mouth twitched, this guy is so immodest.
"Who are you?" Xu Qingzhou coughed dryly and said in his heart: "Everyone knows that I am very powerful, and it needs to be said."
Wang Yan was stuck again. He regarded the other party as his competitor, but the other party didn't even know who he was. It was so miserable.
He stretched out his hand: "Jinling University, Wang Yan."
"Hello." Xu Qingzhou shook hands with him. This person was very strange. It was obviously the first time they met, but he could feel a kind of resentment in the other person, as if the other person had been pressed to the ground and rubbed by him.
"What's wrong with you?"
Wang Yan shook his head and said with a wry smile: "I just want to meet the number theory genius."
"."
"I still have something to do." Xu Qingzhou felt that something was wrong with this guy's eyes.
Wang Yan said: "Goodbye."
In the past, there was a problem when making a mathematical model, which caused Beijing University to complete the project before them. He was also determined to defeat Xu Qingzhou.
Professor Lu Yangui also said that the mathematics circle is not big, and he and Xu Qingzhou will meet sooner or later.
Yes, I have encountered it now, but I have long been unable to match it.
At this end, Xu Qingzhou sent several messages to Song Yao, including photos of medals and certificates, and reported that he was going back to the hotel. He was busy these days, so he didn't plan to go home at night.
After reporting to Song Yao, Xu Qingzhou had already arrived at the hotel and checked in quickly.
Beijing University.
Song Yao is in Li Daiyue's office.
Han Shiyi saw Song Yao, who had been lowering her head and calculating, suddenly holding her mobile phone and asked curiously: "Junior sister, are you chatting with your boyfriend?"
"Yeah."
Han Shiyi accidentally scanned the photo that Song Yao clicked and asked curiously: "What is this? I saw the photo that Xu Qingzhou sent you by accident."
"The medal and certificate of the Chen Shengshen Mathematics Award." Song Yao said.
Han Shiyi was stunned for a moment and shouted out loud: "Chern Shengshen Mathematics Award?!"
Anyone who has studied mathematics and is pretty good at it knows this award.
Li Daiyue's typing hand paused, and her expressionless face showed surprise, "Did Xu Qingzhou win this year's Chen Shengshen Mathematics Award?"
Song Yao nodded and said: "Well, today is the 15th annual mathematics meeting."
It's a little quiet in the office.
"Awesome." Someone whispered.
The words are rough and the reasoning is not rough.
Even Li Daiyue actually felt that these two words were very applicable to Xu Qingzhou. He won the Chen Shengshen Mathematics Award at the age of 19. He was unprecedented and probably unprecedented. "It's amazing!" Han Shiyi found that her CP seemed to be getting better and better.
Double strong cp!
This young man is very powerful.
Xiaoyao
Li Daiyue began to worry about his student again. Song Yao was very smart, but she had not grown up yet.
In her opinion, lovers must be equally matched. If there is too much inequality, she still thinks of the scene of Xu Qingzhou helping Song Yao zipper when he came back from a business trip.
Very harmonious.
Maybe, having a relationship is not black and white?
Li Daiyue shook her head.
Song Yao didn't have Li Daiyue's worries. Xu Qingzhou had his own path, and she also had her own progress bar. After telling Xu Qingzhou to take care of herself, she lowered her head and continued to calculate the demand price elasticity coefficient just now.
At the same time, in the hotel, Xu Qingzhou had already gone to the restaurant to finish his meal. He returned to his room, took out his computer and manuscripts, and put himself in position.
[Since ζ(s) has no zero points on Re(s)=0, according to the finite covering theorem, we can prove that 0<δ≤1\2, so that ζ(s) is in the rectangle {s=δ+it:1δ≤σ ≤1, there is no zero point in |t|≤T}. 】
Working on the Polignac conjecture requires more mathematical and logical reasoning, unlike the applied physics he once studied, which is difficult to achieve without funds and equipment.
If there is a real comparison, Xu Qingzhou feels that prime numbers are as important to mathematics as the Periodic Table of Elements is to chemistry. Any integer greater than 1 can be decomposed into a product of prime numbers, and this product is unique.
[You can find the upper bounds of T, T, and T and prove the symmetry conclusion applicable to M2, that is, when K=δ1(1+4)(1(k+2+1k1)
There are:
M2≥[1+o(1)]1κ2(+1)M1】
30 minutes passed, and Xu Qingzhou focused his attention on the sequence.
If m>=0, then j>=0, that is, j and m are both non-negative integers, and the previously defined j and m are non-negative integers, which is the sequence p>=2k+1 (k is a non-negative integer). If p=2k+1(k is a non-negative integer)
At 2 o'clock in the afternoon, Xu Qingzhou took a long breath, stood up, and made himself a cup of coffee to refresh himself.
The cool wind leaked in through the cracks in the window and blew onto his face, which made Xu Qingzhou's mind clearer.
Next, as long as we can find a suitable k so that s>1, we can get that for all natural numbers k, there are infinitely many pairs of prime numbers (p, p+2k).
That is, prove the correctness of Polignac's conjecture.
"Hoo~"
To find the appropriate k sum, you have to.
Xu Qingzhou had a headache. He seemed to be saying something, but he had basically no idea.
Rest for 10 minutes.
He habitually dug out previous manuscripts and checked all the details.
I had no idea, so I went through the entire process in my mind.
Still no idea.
Professor Stewart has already figured out the arithmetic technical issues, so I'm afraid we'll have to wait.
Xu Qingzhou sat upright suddenly, his breathing gradually became rapid.
Perhaps, you can try to solve the problem of uniform distribution of prime numbers in arithmetic series like Professor Zhang Yitang and Professor Stewart first!
Xu Qingzhou's spirit was shaken, and all the fatigue seemed to disappear without a trace.
It was such a refreshing feeling. At an inadvertent moment, a beam of light penetrated the fog and illuminated the only correct path.
Say it figuratively.
All the ideas during this period were like a complex wave function. Various possible problem-solving paths and ideas collided and intertwined, forming a "superposition state" of uncertainty.
Just now, the wave function collapsed, and a clear solution to the problem appeared in front of us.
Xu Qingzhou has no psychological pressure on calculating the uniform distribution of prime numbers in arithmetic series. Everyone in modern times looks at the world from the shoulders of great men.
He suppressed his excitement and began to calculate.
[Numerical calculation shows:
s>1κ21+κ1×1.0005>1e19801+e1200×(1+e8)>1】
Just find a feasible integer pair H={h1, h2, ..., hk} with k elements.
(End of chapter)