Chapter 464

Conformal isomorphism theorem!

Everyone whispered the name softly, and their hearts set off waves.

It was not that everyone present was illiterate.

From their professional point of view, Gu Lu's conformal isomorphism theorem is of considerable mathematician value.

With the conformal isomorphism theorem, there is no longer a need for so many complex operations and derivations when solving the conformal mapping problem of complex surfaces.

A simple formula will do the trick.

This is a great boon for countless geometric mathematicians.

As mentioned earlier, there is a vast fertile ground behind the Hodge conjecture.

And the narrow Hodge conjecture proved by Gu Lu is equivalent to making a hole in the barbed wire fence that surrounds this fertile soil.

Nowadays, many universities and scientific research institutions have set up projects related to the Hodge conjecture in order to use the opening opened by Gu Lu to set foot in the unexplored fertile soil.

But......

What no one expected.

Gu Lu was one step ahead of all of them, and when everyone was still preparing for the research group, Gu Lu had already used the narrow Hodge conjecture to make a difference in the geometric world.

And the mathematical value of this new achievement of Gu Lu is very high.

Simple words.

The conformal isomorphism theorem proposed by Gu Lu is almost equivalent to the BAB conjecture.

This is what makes everyone feel deeply fearful.

Be clear.

Now it has only been less than half a month since Gu Lu proved the narrow Hodge conjecture.

And Gu Lu, in such a short period of time, held back such a world-level mathematical theorem without saying a word.

Why do you say it again?

Because the original complex ring conjecture, the whole point problem in the sphere and the conjecture of equal difference primes were also solved by Gu Lu in a very short time.

Gu Lu, this guy, is so strong that he is simply not human!

This idea pops into the minds of many mathematicians.

At the same time, everyone looked in the direction of the three Konstantin in the front row and silently mourned for a few seconds.

It's not good for you to pick someone as your opponent, you have to pick Gu Law.

It's all right.

Not only defeated, but also defeated to the point of incompleteness.

However, after this incident, everyone speculated that almost no one among the mathematicians of the same generation would rise up to challenge Gu Lu again.

As for the mathematicians of the older generation......

Whether they will pull down their faces regardless of their face to challenge Gu Lu, a junior, everyone is not clear.

But......

According to the current strength of Gu Lu, there is already a momentum that faintly threatens the status of the older generation of mathematicians.

…………

On stage, the presentation continued.

It was already eleven o'clock, which meant that the presentation had been going on for two hours.

However, everyone in the auditorium clearly had the illusion that the report would last for five or six hours.

Because the amount of information Gu Lu told in this report was too much, it gave everyone the illusion that time had slowed down.

Now, let's move on to the question session. ”

After hearing Gu Lu say this, everyone breathed a sigh of relief.

They were really worried, Gu Lu was still holding back some other big moves.

If Gu Lu made another discovery of the same level as the conformal isomorphism theorem just now, they felt that they were about to have a heart attack.

Fortunately, Gu Lu announced that he would enter the following question session next.

Almost all of the nearly 1,000 people at the scene now have questions that they want to ask Gu Lu, and Gu Lu can't answer them one by one, so he can only randomly select a few people's questions to answer.

The first one to be drawn by Gu Lu was a mathematician from Denmark.

The mathematician, who is a great figure in the field of algebra, asked Gu Lu a specialized question about the special Hodge conjecture.

Without any thought at all, Gu Lu directly answered the mathematician's question.

The second to stand up was a mathematician who had been put in by Bao Songquan without an invitation.

The mathematician obviously didn't understand the content of Gu Lu's report, so he asked a question that was of great interest to the others.

"Professor Gu, the narrow Hodge conjecture has been proved by you and Professor Simon, so do you have any ideas to prove the general Hodge conjecture next?"

As soon as this question was asked, almost all the mathematicians in the auditorium stopped what they were doing and pricked up their ears to listen.

The generalized Hodge conjecture, which is a more difficult existence on top of the narrow Hodge conjecture, is the complete body of the Hodge conjecture.

At the very least, the difficulty of proving is two or three notches higher than that of the narrow Hodge conjecture.

If the narrow Hodge conjecture is compared to Mount Tai, then the broad Hodge conjecture is equivalent to Mount Everest.

The narrow Hodge conjecture is that there are still people trying to conquer the climb.

But the words of the generalized Hodge conjecture are just a matter of talking about it, and it makes people smell it, let alone climb and conquer!

As one of the seven major problems of the millennium, the generalized Hodge conjecture is a towering peak.

Most mathematicians don't even have the slightest idea of trying it.

But.

If you want to say that in the current mathematical world, who is most likely to conquer the peak of the generalized Hodge conjecture, but it is undoubtedly Gu Lu and Simon!

There is no doubt about that!

Because Gu Lu and Simon can be said to be the two people who have the deepest understanding of Hodge's conjecture in the world.

But, let's be honest.

Even if Gu Lu and Simon showed miraculous efficiency and proved the narrow Hodge conjecture in only half a year, now, only a few people would believe that Gu Lu and Simon could prove the general Hodge conjecture.

Many people know that the special Hodge conjecture and the general Hodge conjecture are two completely different concepts.

Analogy with sports.

Proving that the narrow Hodge conjecture is equivalent to the women's volleyball team winning the championship.

And proving the generalized Hodge conjecture is equivalent to the national football team winning the World Cup trophy!

Although they knew that it was unlikely, everyone still looked forward to Gu Lu's answer.

I saw Gu Lu standing on the stage, touching his chin and thinking for a few seconds, and then replied, "In the short term, I don't have a plan to prove the generalized Hodge conjecture. ”

Really!

Gu Lu's answer did not surprise everyone.

Generalized Hodge guessed that this thing was an existence that made people smell and change color, and presumably even Gu Lu still didn't have the slightest grasp of it.

However, Gu Lu's words just now were not finished.

Gu Lu's words changed, and he continued with a faint smile on his face, "However, proving the Hodge conjecture is listed in my future plans, and if the conjecture has not been proven by then, it may not be impossible for me to try it." ”

As soon as Gu Lu's words came out, everyone was in an uproar.

They didn't expect that Gu Lu really had the idea of proving the generalized Hodge conjecture.

But......

That's when Hodge conjecture!

Even among the seven major problems of the millennium, they are enough to rank in the top three.

Does Gu Lu really have the courage to try?