Super God-Level Top Student -
Chapter 875 - 329: It Was Extremely Happy_2
After finishing, Chen Yiwen confidently waved at the two, strided away, leaving them grinding their teeth helplessly behind him.
"Ah, forget it, actually, what Chen said isn't wrong. Let's first go back and ask Dou Dou, review some of the content. Maybe we could end up at the top of the class!"
"Right, right, back to the dorm to find some resources!"
...
In the opposite direction, Su Mucheng was leisurely strolling with Qiao Ze's arm in hers.
Often, a man's tenderness is silent, like how Qiao Ze's steps were much slower than usual. Luckily, Su could feel it, so her face was always adorned with a bright smile.
The Mathematics Research Institute's small courtyard and the dormitory building are in different directions, and there weren't many students around at this time. The road was very tranquil, and the sporadic breeze carried a hint of coolness, quite comfortable.
"Qiao, can Zhang Zhou and Gu keep up with the pace in Qiao Class?" Su casually chatted with Qiao Ze, always hoping to walk slower, wishing this road would go on forever.
"It's hard, most likely they won't be able to keep up," Qiao Ze shook his head and said.
"Then why let them attend classes with Qiao Class?" Su Mucheng asked in surprise.
"Realizing the gap, to later do application-oriented research," Qiao Ze replied.
"Oh." Su Mucheng nodded, kind of understanding.
Always following by Qiao Ze's side, Su Mucheng naturally was aware of many of the school's arrangements.
The purpose of establishing Qiao Class was to cultivate theoretical talents in related mathematical fields, with their future main work direction being theory-oriented.
For example, Qiao Ze once proposed a problem at an internal meeting: "Super Helix Homology and High-dimensional Topological Invariant Conjecture."
The specific description of this conjecture is the assumption of a high-dimensional, complex topological space M; is there a set of homology theories based on superspiral algebra that could reveal the deep topological structure and invariants of M.
Translated into layman's terms, it's like assuming you're playing a very complex three-dimensional maze game, this maze has many dimensions, like besides moving left-right-up-down, you can also travel through time or jump to parallel spaces.
So now, is there a special kind of cheat device that not only lets you see all dimensions but also see all the structures of the maze? These structures are the secret blueprints of the maze, revealing shortcuts and hidden paths through it.
The essence of this problem is whether, in a very advanced and complex field of mathematics, it is possible to discover a set of new rules or methods. These rules not only help people understand the essential structure of these complex spaces but also solve some problems that traditional methods can't.
This is a conjecture Qiao Ze had in considering whether superspiral algebra could solve the Riemann hypothesis.
This question is somewhat similar to problems like P=NP.
The former is about finding a simpler way to solve complex topological problems under the framework of superspiral algebra and transcendental geometry. The latter is about whether any complex problem can be broken down into a few simple problems and solved.
This problem has been posted on the official website for a long time, without any research group taking it on.
The goal in cultivating Qiao Class is for these students to tackle such theoretical problems after they graduate.
If this problem could really be solved, it would be immensely useful in many areas. For example, helping people to understand more complex mathematical structures, including large celestial structures, microscopic structures, and using these methods to resolve those unresolved mathematical questions.
The difficulty is tremendous, requiring exceptional intelligence.
Qiao Ze feels that if he spent a few years or perhaps more than a decade studying, maybe there would be some gains, but it's not worth wasting so much time on such a problem. It's better for him to pose the question and let other mathematicians think it over slowly. Maybe one day, a brilliantly talented mathematician will have a sudden epiphany and solve it.
After all, that's how those math giants used to play it—life is finite, but learning is without limit.
And for applications, it's much simpler.
In Qiao Ze's view, Zhang Zhou and Gu Zhengliang definitely wouldn't measure up in theory, but even if they only learned half-way, they could still work on relevant applications in the future.
As for whether the two could handle the pressure, that's not Qiao Ze's concern. After all, it was their choice; he was just giving them a hand.
"By the way, you took a call this afternoon, and then you seemed to talk to Dou Dou for a long time. Was there something going on?" Su Mucheng curiously asked.
"Hmm, a call from the Capital, the review meeting for the National Natural Science Award and the Scientific Progress Award will be held at our school next week, inviting me to give a report,"
"Ah? It's being held at Xilin? Wasn't it supposed to be in the Capital? How did they decide on this?" Su Mucheng seemed surprised.
"I don't know. But that's not the important part," Qiao Ze said.
"Then what is the important part?" Su Mucheng asked curiously.
"Dou Dou's core code, or rather, the database becoming open," Qiao Ze said succinctly.
"Ah?" Su Mucheng blinked.
Qiao Ze thought for a moment, then patiently explained: "Dou Dou now controls many scientific research project plans, and among them, there are many classified projects. For example, Deep Sea cluster exploration, material models, and such.
Recently, we have many projects, and we have connected with some classified research entities. Although theoretically there's information isolation, it's not entirely reassuring. So, they hope I could provide an interface for Dou Dou's database for routine monitoring."
"Wait, are they worried that Dou Dou will leak secrets?" Su Mucheng was surprised.
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