Super God-Level Top Student

In terms of granting titles, the Xilin Research Institute is much more straightforward than many domestic universities. As long as one's contributions reach the standards set by Dou Dou, they can apply to take the internal examinations, and upon passing, they will receive the title.

In general, the entire month of March was probably both quiet and bustling for the Xilin Mathematics Research Institute.

The quiet is an external perception, while internally, everyone's enthusiasm remains very high.

For the three-person research group on the eighth floor, the harvest was indeed plentiful.

For instance, they basically completed the mathematical construction for the new accelerator theory, completed the construction of the mathematical model, and theoretically, almost perfectly proved its feasibility.

This is also likely the reason for Edward Witten's lament about not being able to publish papers.

After all, this is definitely Nobel-level work again. Even though the current status of the Nobel Prize is awkward, winning a Qiaoze Physics Prize next year would surely suffice.

But this is just a minor detail. In Qiao Ze's view, the biggest progress for the Mathematics Research Institute is the formal determination of the research direction for Q theory.

The name Q theory was also suggested by Edward Witten, and naturally, it derives from Qiao Ze's surname. The research direction of Q theory is to determine the correspondence between geometric objects in space, such as points, lines, and surfaces, and physical entities by establishing Q space, which combines the concept of manifolds with the high-dimensional algebraic structure of Qiao Algebra.

Within Q space operations, besides traditional addition and multiplication, and the torsion and other computational rules in Qiao's Algebraic Geometry, new operational rules like entanglement and expansion have been added.

Of course, definitions of entanglement and expansion are more than just simple mathematical operators; they are tools that can capture and describe complex physical phenomena. For instance, the definition of the entanglement operation itself is a complex process of proof.

In mathematical language, it is two physical entities, each represented in Q space by vectors u and v. The operation of entanglement is divided into two states: input and output.

The input signifies the two vectors u and v, and the output is the new vector w produced by the entanglement.

The corresponding relationship is w = u ⊗ v = (f1(u1, v1), f2(u2, v2), ..., fn(un, vn))

Where each fi(ui, vi) is a function of the corresponding elements ui and vi, the specific form requires a series of definitions.

According to the latest paper compiled by Qiao Ze, a simple example diagram can illustrate:

Yes, in the three offices on the eighth floor of the Mathematics Research Institute, everyone is studying these things. In the offices on the fifth and sixth floors, many professors with keen hearing often overhear some academic disputes.

However, it's usually Edward Witten and Peter Schultz having loud discussions. In such situations, Qiao Ze generally does not participate but listens quietly on the side, then waits for them to reach an impasse and come to him for evaluation.

The situation is probably like this.

However, there was another notable event in March, and that was under Dou Dou's relentless guidance, the five doctoral students under Qiao Ze began to truly open up. The most specific representation is that all five submitted papers to top domestic mathematics journals.

Among them, three have received revision suggestions from the journal editors, with only slight modifications needed for publication.

The other two haven't received any news yet, but it shouldn't be long before results emerge.

This is indeed excellent news.