Vol 2 Chapter 663: Disproval
"President, just give him ten minutes. We also want to know how to prove Riemann's conjecture." Before Klaus refused, someone in the venue said jokingly.
Yes.
Riemann's conjecture is a huge boulder in front of the mathematics world. There are countless people who want to break it, but know that no one can do it now.
They wanted to see how Haruki proved.
"Good! Professor Haruki, I will give you ten minutes." Klaus gritted his teeth.
"Thank you, President." Haruki immediately thanked him when he heard Klaus's words, and then waved to the assistant beside him.
Soon a white board was sent to Haruki.
Emmmm, he has a lesson, want to prove it on the spot?
Seeing this scene before him, Qin Luo's mouth twitched wildly.
Within ten minutes, Riemann's conjecture was proved on the spot, something that he didn't even dare to think about, but Haruki thought of it.
Qin Luo can only say a word about this, awesome!
Among the shocked eyes of everyone, Haruki picked up the black pen and began to write on the whiteboard.
First of all, we still start from the infinite series, the following assumes Re(s)>1:
m(s)={n=1}^{2m}+{1}{n^s}……
Therefore, assuming that s0 is a zero point of Sm(s), then it must also be a zero point of βm(s), α(s)...
Looking at the series of calculations on the whiteboard, everyone's eyes gradually narrowed.
"Disproval!"
"Disproval!"
Almost at the same time, Qin Luo and Schultz's voice sounded simultaneously in the venue.
Yes, the method Haruki used to prove Riemann's conjecture is a method commonly used in mathematics, the method of proof by contradiction.
He assumed that the Riemann conjecture was established in advance, and then through the zero point theory, step by step proved that the Riemann conjecture constitutes other conditions of the Riemann conjecture.
Speculation, no, it should be said to be trickery.
Of course, Haruki's proof is not without dry goods.
His proof is based on the work of von Leumann and Friedrich Hitzebruch, which to a certain extent puts a coat on his proof process.
Soon a whiteboard was filled with writing, and the proof process came to an end.
"Therefore, from the characteristics of the function itself, we know that the zero point s in the critical band must have R(s)=1/2, that is, the Riemann conjecture is proved."
After writing the last string, Haruki slowly put down the signature pen in his hand, looked around with cold eyes, and said in a cold tone: "The Riemann conjecture has been proved. The mathematics community has thousands of more items overnight. theorem."
At this moment, the audience was silent.
Some big cows in mathematics are also silent.
They stared at the whiteboard with eyes wide open, checking every step word by word.
Very smooth, there is nothing logically impossible.
But I don't know why they always have a strange feeling in their hearts.
They thought he was right during this problem-solving process.
But there was something wrong, and they couldn't tell.
"Professor Qin, are you coming or me?" At this moment, Peter Schultz's voice sounded in the venue.
Then Qin Luo's voice also appeared in everyone's ears.
"Come on," Qin Luo said with a smile.
Schultz nodded and stood up slowly.
When everyone was puzzled, Schultz spoke: "It is undeniable that Professor Haruki's proof process is very smooth and the logic is very clear, but everyone always finds it strange, right?"
