Chapter 395 Asking for advice, inspiration
Two days later, Shen Yanting told her that the other party had placed an order for five sets, including a bracelet and Bluetooth.
Su Yi asked him how much his offer was.
Shen Yanting said a number, as high as seven figures.
Good job!
Chen Yanting was clearly "robbing", but the other party was actually happy to pay the deposit.
Although diamond inlays are definitely not cheap, Su Yi's budget is not that high, because the diamonds inlayed are broken diamonds after all. Shen Yanting's move made Su Yi seriously suspect that he was jealous of the prince's public display of love, and the other person's biological father came to his door to be slaughtered.
Shen Xiaoer indeed has the potential to be a "capitalist".
For the sake of money, Su Yi felt that it didn't matter even if he had to take a twenty-hour flight back and forth, because the rich gave him so much!
…
Next, Su Yi mainly attended lectures at Princeton University. She attended classes taught by famous professors in the School of Mathematics and occasionally consulted them when she didn't understand something. The professors were obviously happy to discuss with her.
Because Su Yi understood things immediately, and many professors were surprised when they learned that Su Yi was actually studying the Kakutani conjecture.
You know, what she is good at is number theory, while the Kakutani conjecture is in the field of topology.
However, Su Yi communicated with his colleagues in the research group every day, but they were still stuck at a bottleneck, unable to advance or retreat.
Until the famous Professor Max came to Princeton University to give a public lecture.
Professor Max, who is hailed as the founder of modern mathematics by the mathematical community, is the honorary dean of the MIT School of Mathematics. He is one of the most authoritative representatives in the mathematical community.
This was also the first time Su Yi met this professor who looked a bit old-fashioned.
However, unexpectedly, the other party's lecture style was very interesting. He liked to use metaphors to substitute a math problem, and then humorously ask and answer his own questions.
After the lecture, Su Yi took the initiative to find Professor Max: "Hello, Professor Max, I am Gu Suyi from China. I have a few questions I would like to ask you. Do you have time?"
Gu Suyi?
Professor Max's eyes showed surprise. Of course he had heard of this name!
The most gifted mathematical genius of modern times, a 20-year-old girl from China, has participated in the proof of at least three mathematical conjectures!
"Hello." Max extended a hand and shook Su Yi's. "I didn't expect to meet you here, Gu Su Yi, the math genius from China. Are you coming to Princeton for graduate studies?"
Su Yi blushed: "No, I'm here to exchange ideas and learn. I didn't expect to hear your lecture. I feel deeply honored!"
The teaching assistant whispered a few words into Professor Max's ear. Professor Max nodded and then said, "I'm in a hurry to catch a flight. So, I'll leave you a private number. If you have any questions, you can call me."
"Thank you so much!" Su Yi said quickly.
The teaching assistant left Professor Max's cell phone number and email address to Su Yi.
That night, Su Yi sent a message to Professor Max, introducing himself and explaining his purpose of seeking advice.
After waiting for half an hour, Professor Max called her back.
"Hello, Professor Max."
"Hello, Gu." Professor Max's laughter came from the phone. "I'm sorry I can't communicate with you face to face today. Are you having any problems with math?"
"Yes, I've been studying the Kakutani conjecture recently. I've thought about using differential manifolds to prove it, but I haven't done much research on differential manifolds, so I got stuck..."
Su Yi simply stated his thoughts.
Professor Max then asked her, "Do you know anything about differential manifolds?"
“Not a lot.”
"Have you ever considered complex manifolds?"
"Complex manifold?" Su was stunned, and something seemed to flash through his mind.
In differential and algebraic geometry, a complex manifold is a differentiable manifold with complex structure, that is, it can be covered by a family of coordinate neighborhoods, where each coordinate neighborhood is homeomorphic to an open set in n-dimensional complex linear space, so that points in the coordinate region have complex coordinates (z1,…,zn).
For points in the overlapping part of two coordinate neighborhoods, the coordinate transformation between the corresponding two sets of complex coordinates is holomorphic.
Call n the complex dimension of this complex manifold.
An n-dimensional complex manifold is also a 2n-dimensional (real) differentiable manifold.
In fact, the Riemann surface in the Riemann hypothesis, which is as devilishly difficult as the Goldbach conjecture, is generated by the monotonicization of the inverse function of the holomorphic function.
Su Yi suddenly thought of some information she had seen before. She had also read many mathematicians' papers analyzing the Riemann hypothesis, but she had never thought about proving it. But now, the steps and proof ideas calculated by those mathematicians suddenly appeared in her mind.
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