Chapter 421 ABC guess, shouldn’t everyone fail to understand it?

The system is to be missed.

but……

Jiang Nan is a real person with flesh and blood, not a pig’s foot tool person in fantasy novels.

For those novels.

No matter how good the pig’s feet are, it is just a tool man.

Originally it was useless, and then the sky descended the system, and then all kinds of super-age knowledge were poured in.

What is this (งཀ口ཀ)ง?

Get everything without effort (;`O´)o?

Contemporaries (눈_눈)?

There are so many meaningless (●°u°●)​”?

Although Jiang Nan also has Gou system (´。✪ω✪。`).

But to this day, most of his gains come from his own efforts, and Gou Titong is just an aid.

Whether it is a thief who has strong memory and savvy, whether it is single, hand-speed and brain development, they are all auxiliary functions.

The millions of books in the university are all he spent time reading one by one, instead of being directly poured into the system.

The twin prime number conjecture and Zhou’s conjecture were also proved by him with little effort, rather than the system directly giving the proof method ԅ(¯ㅂ¯ԅ).

so……

Gou system can be missed.

But Jiang Nan will not rely too much on it.

Although this Goldbach conjecture is difficult, he will not be able to prove the result for a while, but probably there are still ideas, and the result is a question of sooner or later, not in a hurry.

The next three days.

He studied the Riemann hypothesis again.

Like Goldbach’s conjecture, Riemann’s hypothesis was not proved by him (๑•́ωก̀๑).

Some people may say that it has been proved, but it has yet to be verified in academia!

Some time ago, the person who proved Riemann’s hypothesis was Sir Aditya, who was more than ninety years old and was a double winner of the Fields Medal and Abel Prize.

With his great influence in mathematics, no one dared to raise objections during the whole speech.

[Sp: I don’t understand anyway (〃ノωノ)! 】

but……

It is true that there was no objection at the beginning.

But now many mathematics bigwigs agree that Sir Adiya’s method of proof has yet to be verified.

If Riemann’s conjecture is really proven, more than a thousand related propositions will become theorems, and people’s research on prime numbers will be one step closer, and its significance in mathematics will surpass “Fermat’s Last Theorem” and “Goldbach’s Conjecture.” .

Just because it is a very important conjecture in number theory (mainly studying the laws of prime numbers), and the influence of number theory on mathematics, in a famous saying by Gauss, “the prince of mathematics”: “Mathematics is the queen of science, and number theory is The queen of mathematics.”

Gee!

In short.

Riemann’s conjecture is very difficult.

otherwise……

It is also impossible to be listed as one of the seven major mathematics problems of the millennium.

I don’t know how many mathematicians were full of ambitions, thinking that Riemann’s conjecture was nothing more than this.

However, they gave up in despair in the end.

On the road of proof, countless mathematicians have stated countless times that they have proved Riemann’s conjecture, but the facts are nothing more than a farce after another.

[Sp: After all, it depends on Nanshen! 】

However, Jiang Nan has just come into contact with Riemann’s conjecture. Like Goldbach’s conjecture, he just analyzed it thoroughly and found a certain way of thinking.

Distance to success.

It’s just one step away.

Perhaps one day, the inspiration suddenly bursts, and he can prove it even if he doesn’t need the system.

This……

It is the skill of Nanshen.



Far from being comparable to those system tools.

and……

Although he has not proved Goldbach’s conjecture and Riemann’s hypothesis for the time being, he is not without gain.

On the seventh day.

He put aside the two previous conjectures, and looked at the last one, a flash of light flashed in his eyes, “ABC conjecture, ABC conjecture, I can’t handle Goldbach’s conjecture and Riemann’s hypothesis. ????”

“One day, just one day, Xiaoye has to get you done today, so you will die for me!”

“…”

this day.

Jiang Nan was also ruthless.

I secretly made up my mind to get ABC done no matter what, otherwise my fame would be ruined.

Then……

He once again started a day of retreat in the library.

Sink down, wholeheartedly, forget everything about the outside world, and even forget yourself, leaving only the kind of question.

It is worth mentioning.

In the past, Jiang Nan went to the library to sit like that.

Many postgraduates came to ask him for advice, and even more bold ones wanted to gain prestige.

for example……

“Jiangshen Jiangshen, you are so amazing! You can solve such a difficult high-math problem in a minute!”

“Jiang Shen Jiang Shen, are you short of female apprentices? What do you think of Senior Sister me? But the salt can be sweet and sultry!”

“Jiangshen Jiangshen, can you tell me your prestige? Senior sister, I have a lot of privacy…cough cough, ask you the question!”

“…”

have to say.

There are many senior sisters who are really passionate.

Who said there are fewer girls in Huaqing?


Who said that Huaqing girls have low face value?

The truth is that it seems to be the opposite, okay!

In the past, many people asked Jiang Nan every day, most of them were girls [more active].

Maybe Jiang Nan is strong!

After all, this library sweeper is not built.

In addition to mathematics, he is also a postgraduate candidate for medical school, law school, journalism and communication school.

All kinds of problems are also varied, but when they come to Jiang Nan, they are easily handled.

certainly!

It is also possible that he is handsome.

Even wear a mask.

But the intangible aura that radiated from the inside out should not be too attractive to the senior sister.

But this week.

For the sake of these three conjectures, he directly rejected everyone’s questions, leaving a fortune in his hand, forgetting the others.

Including that old acquaintance, Lin Qingya, a former schoolgirl, he didn’t have the time to take care of it.

wrong.

He can’t even take care of his girlfriend Bai Yingying, and where can he take care of these passers-by?

To this.

Bai Yingying didn’t have much opinion.

After all, Bai Yingying seems to be busier than Jiang Nan (=^▽^=).

The school is almost two months old, and one month after the end of military training, the school is about to usher in a new year party.

On the premise that Jiang Nan, the top student in the college entrance examination, did not participate, Bai Yingying, who was the second place in the college entrance examination, said that he should not be a representative of the new students to speak at the welcome party.

And she is also an important secretary of the Student Union Office, and the organization of this party will definitely need her to work.

Moreover, she is also the monitor of the economics and finance class, a celebrity in the economics and management department, and versatile. The strength of piano seven is not covered, and she has to organize or perform shows.

In short.

Bai Yingying’s schedule is very full.

This college life is much more fulfilling than the average person, and of course this structure and ability have also improved rapidly.

Worthy of being the heroine, the bullfrog is so spicy!

Hey o(^o^)o!

It seems embarrassing to blow, but as long as someone is not embarrassed, it is others who are embarrassed (っ̯-。).

Back to the ABC conjecture.

This big guy should know it too, right?


Although it is not comparable to the three major mathematical problems in modern times and the seven major mathematical problems in the millennium, it must not be underestimated.

After all, it is as famous as the archaeological conjecture, Zhou’s conjecture, and the hail conjecture. It is not only a very important problem in mathematics, but also one of the five major conjectures in prime numbers.

The original title is as follows…

ABC conjecture (standard form)…

“Suppose a, b belong to a positive integer N, where a+b=c, and (a, b)=1. Vξ is greater than 0, and there are only finite sets of triples (a, bc) satisfying the following inequality c greater than rad(abc )^(1+ξ).”

this……

Everyone shouldn’t fail to understand it!

The description of the conjecture itself is actually very simple, only involving very simple concepts.

It is described by three relatively prime positive integers a, b, and c. C is the sum of a and b, hence the name of the conjecture.

If d is the product of different prime factors of abc, this conjecture essentially means that d is usually not much smaller than c.

In other words.

If there are some high powers of prime numbers in the factors of a and b, then c is usually not evenly divisible by the high powers of prime numbers.

certainly!

The above is just a standard form, and it can be converted into various equivalent forms (omitted).

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