The content explained by Qiu Hui'an is indeed not very profound. Most of it is the analysis of numerical patterns similar to the sieve method, and the follow-up involves some functions, corresponding geometry and other issues.
These are the basis of the proof.
soon.
After an hour, Qiu Hui'an kept explaining carefully, but there was a slight delay.
Some mathematics seniors in the front row were very dissatisfied because it was relatively easy to explain the content. In addition, they all had read the paper and felt it was a waste of time. They hoped that Wang Hao would come up quickly and explain the most critical content...
Under this pressure, Qiu Hui'an still finished the explanation, then turned around and bowed slightly, and hurriedly walked to the side.
Wang Hao then walked onto the stage.
He did not rush to continue explaining, but said, "Everyone will take a break for a while. Anyone who has any questions about what was just discussed can ask them now and I will answer them."
This is to leave time for scholars to rest and ask questions.
Qiu Hui'an's explanation is not very clear. Some scholars in the back row still have problems, especially when it comes to functions and geometric content at the back. There are several key points that are not easy to understand.
After someone stood up to ask a question, Wang Hao explained it in detail.
When it was replaced by Wang Hao to explain, the scholars in the audience felt suddenly enlightened, and some things that they had not understood were understood.
Many people lamented, "This is the gap!"
"Wang Hao's explanation is obviously much clearer. Perhaps Wang Hao has a deeper understanding of the process..."
"Yes, after listening to the explanation just now, I understood it immediately."
"That doctoral student is still not good..."
"Of course, no one can compare with Wang Hao..."
The Q&A break lasted for twenty minutes, and then Wang Hao entered the follow-up content.
At this time, he became very serious, because the subsequent content contained a lot of analysis of five-dimensional graphics, which was not easy to understand and was also the most difficult part to understand in the proof process.
He stood on the stage and said seriously, "We use these comforts to express the tendency of graphics. Let's take a look at this sequence..."
"We use the method of shaping the rotation of graphics. A line, a surface, or a four-dimensional figure will all have a direction, and we found in our research that the direction will rotate..."
"What we are studying is the overall graph, not a single function. Let's fix the above functions..."
"In this step, you can see that the intersection of k3 and k4 is on the complex plane. Then convert it to express..."
"This is how the complex plane is generated. Let's continue the analysis based on the morning's conclusion. The next step is d..."
"Let's all come and see..."
While Wang Hao was explaining eloquently, the audience
The audience listened very carefully, and they followed the steps step by step and slowly understood the process.
This chapter is not finished yet, please click on the next page to continue reading the exciting content! Time passes in earnest.
After explaining a major difficulty, some scholars at the conference were able to confirm that the proof was completely correct, because they already understood the subsequent content.
James Meners is one of them. He is a top scholar in the field of analytic number theory. He won the Fields Medal for his achievements in understanding the structure of prime numbers and Diophantine approximation.
At this time, Menas was already lying on the chair with his arms folded, and a relaxed smile appeared on his lips.
Qiu Chengwen was sitting next to him. He took a sip of the water in front of him, then rubbed his forehead vigorously, turned his head and noticed Menas, and said, "You should be sure, right?"
"I'm sure."
Meners nodded affirmatively and sighed, "The Riemann Hypothesis has also been overcome. Goldbach's Hypothesis, Riemann's Hypothesis, coupled with Atting's constant, hail conjecture and other results, in the analysis of number theory problems, Wang Hao
He can be worthy of being called the first person.”….
Qiu Chengwen also sighed a lot in his heart, but in the end he could only say, "It's incomparable..."
Menas said, "Before today, I always thought that the smartest Chinese was Terry (Tao)."
"Why?" Qiu Chengwen didn't understand.
"Terry is different. He is really a super genius. I have met him several times and I am impressed by his intelligence every time. Wang Hao has more achievements, but genius does not necessarily depend on results. I know Terry
, so I think so."
"But now, I have changed my view. I don't know if you have noticed that during the entire report process, Wang Hao did not even make a single mistake. Regarding the arguments for some complex issues, he gave the results without even thinking about it.
.”
Qiu Chengwen nodded thoughtfully.
"This is a very complex research, with three papers and one hundred pages, involving demonstration of high-dimensional graphics and complex functions."
"Even with the research that has been done, it is very complicated to sort out the whole..."
"Wang Hao...I believe he can rewrite the paper on the spot without making any mistakes."
"This kind of memory, this understanding of research, this kind of wisdom...it's hard to understand!"
Menas used the word "incomprehensible" to describe it, which is enough to show his inner shock.
The two of them sighed together.
On stage.
Wang Hao finally completed the last step of the argument and said the last sentence, "Based on equations 7, 8 and 9, theorems 3 and 6, and argument 5, two points can be proved. First, the minimum prime number is for all prime numbers of the node function.
The points are all on the β plane. In addition, if you substitute a prime number with the value a, you will definitely get another prime number."
"The above is all the proof."
He put down his pen, walked to the center of the podium, and then said two words to everyone in the audience, "Thank you!"
As soon as he finished speaking, the whole place was in an uproar!
The applause lasted for a long time, cheers filled everywhere, and the lights in the center of the podium shone, recording this historic moment!
Everyone present also witnessed the moment when the Riemann Hypothesis was proved.
Chapter completed!