All contestants were divided into several groups as soon as they entered the court, and each group discussed and completed the task together.

Group members discuss and solve problems within the specified time.

This time is usually tight, requiring players to quickly brainstorm and use their respective mathematical talents.

And complete the answer within the specified time.

In the math competition, the third group was the lucky ones who won Fermat's Great Law, and they gathered together to prepare to devote themselves to the research.

Wang Jun began to tell: "Ferma's great law is a very challenging mathematical problem. Although it is an unsolved mystery in the world, we still have to do a good job in the early stage of the debate, which is related to the existence of integer solutions. Let's start with Ferma's final theorem, that is, a^n                                                                                                                                                                                                                      

Li Ming added: "Yes, Fermat's final theorem is our core problem. We need to explore the mathematical connotation of Fermat's great law. Before that, we start by familiarizing ourselves with relevant mathematical knowledge, such as modulus operations, number theory, etc.."

Zhang Yue began to explain: "Modular operations are mathematical operations, which we can use to process the cyclic properties of integers. For Fermat's theorem, modular operations can be our powerful tool."

Li Tao continued: "We also need to have a deeper understanding of the relevant knowledge of algebraic geometry. The proof of Fermat's great law may involve the properties of triangles and polygons, and we need to deduce them using algebraic geometry methods."

Liu Ting turned her attention to the whiteboard and began to use geometric figures to illustrate: "We can assume that there are integer solutions a, b, and c, and then try to deduce them using inverse proof method through the knowledge of number theory and algebraic geometry. If the assumption is wrong, it will lead to contradictions."

In the following discussion, the group members continued to study mathematical formulas and reasoning methods, and explored various possible ways. They exchanged ideas with each other, constantly modified their proof plans, and worked hard to find the most effective solution.

The discussion lasted for several hours, and the group members had a little tired mind. They knew it was a big problem in the century, but they still persisted and did not give up.

Finally, the group members found a way that promised to prove Fermat's great law.

Although they have not yet reached the final conclusion, this process has provided them with many valuable clues and ideas.

This is exactly the original intention of the professor to ask this question. If he can solve this problem, he will solve it first, and he will have to be unwilling to admit defeat.

at the same time,

On the other hand, Zhang Tao's team also entered a white-hot discussion stage.

Their group should be considered the luckiest group in the whole game. At least they did not draw the unsolved mystery of the world. Moreover, they were all from the same school before, and they had a sense of intimacy with each other.

Jin Kaiyue was a little discouraged: "The function is too complicated. I guess graduate students in Tsinghua and Peking University may not necessarily know."

Zhang Qiang next to him sighed when he heard this: "We've come here, we'll do our best."

Although he was very positive on his lips, his face said it was impossible.

Zhang Tao immediately realized the danger of this matter.

I will expel this negative energy to everyone from the beginning. How can I actively solve the problem together?

If you take other members away, it will be troublesome.

"We are all selected academic masters. We do too simple questions and look down on us too much."

Jin Kaiyue immediately retorted: "If we didn't do it, then I really look down on myself."

Zhang Tao felt that he should not continue to refute him at this critical moment, otherwise both sides would fall into a constant cycle of refutation, and they would still have to encourage him.

"I haven't started doing it yet, so I don't believe in myself anymore. You see, we have teachers, and the problems he has studied are unprecedented. He has developed them. This question is much simpler than his question."

"It's just that many things have changed from impossible to possible. The kind of tickling problem is not in line with our temperament."

A top student has some superiority, and this sentence immediately brings spirit.

There was no further greetings later, after all, the exam was counted down. The few words just now did make them quickly get into the state.

The questions on the test paper are filled with various mathematical symbols and terms, such as group theory, ring theory, homomorphic mapping, generative elements, etc., which is daunting.

Zhang Tao took a deep breath and said, "This question involves isomorphism and homomorphic mapping of groups. We first need to prove that one group of groups is the equipotential of another group, and then deduce the relationship between the isomorphic group and the homomorphic group."

Zhang Qiang was not to be outdone, and he added: "Yes, we also need to use the generative elements of the group to construct a homomorphic map to ensure that the map maintains the operational characteristics of the group structure."

"At the same time, we also need to discuss the nature of the union and intercourse of the group's accompaniment to derive the relationship between the core and the accompaniment of homomorphic mapping." Jin Kaiyue said.

"We also need to prove the relationship between the images and the kernel of homomorphic mapping, and ensure that the images are a subgroup." said group member Li Ming.

"That's right, and we also need to analyze the role of the core and image of the homomorphic mapping to ensure that the homomorphic mapping of the group is full," added Liu Li, a member of the group.

The whole discussion process is getting smoother and smoother. Although there are many problems, they have found some new ideas in the maze of mathematics.

In the end, the group worked together to overcome this math problem.

They wrote the answers on the test paper and finally breathed a sigh of relief as they looked at the strings of precise and complex mathematical symbols.

The competition on site is in full swing, and netizens are extremely lively in the comment section at this moment.

From the moment the competition started, the live broadcast started.

"It's really the first time I've watched the top student compete in a live competition. It's so exciting!"

"Are they all studying? I'm still looking at the armored warriors at this age, and they've already guessed it."

"Are you sure we are all the same species? Why do you feel like you are making up the numbers?"

"Is this the unevenness of humans? When Nuwa was pinching me, she probably forgot to put her brain in."

"Write a few words from netizens in the comment section of the live broadcast room to praise other people's children."

"Watching the top students show their operations here, I feel like a weak guy, which is really admirable!"

"."

Netizens are never stingy with their praise.
Chapter completed!