Yu Li's same topic is 200 years after the turn of the millennium.
The Millennium Problem is actually the same mathematics problem for the seven mathematics. It’s not just the West that has one hundred square dollars, so it arouses everyone
It's not just a step to laugh gold, but also the meaning of research is more meaningful.
Therefore, オ will care about that character so much, so that countless excellent digitists want to solve the same problem.
Only gold is high, then mathematicians don’t know how to study it.
The first question is about the basic theories of mathematics, such as solving the same problem.
People will have a big show in number theory 2, and they can apply mathematical theory more and better.
The dead number questions are: P is exactly the same question. Odd silk wonders. Plus want to guess. Suffer. Field One Mills Field
Fang's digital solution. The BSD is the same as the BSD.
The same problem above is all a thousand years old. For every shape of this same problem, if someone can solve the problem more, it is just like the one million dollar gold of the Dodd Institute of Mathematics. It is not Recommissioned
It’s only then that all digitalists are most concerned as long as any one of these seven problems is solved, and then there will be
There are absolutely no shortage of various honors, and even leave his name on the entire history of mathematics.
This kind of honor is the key to attracting the efforts of those mathematicians. The million-dollar bonus is just an incidental thing.
It's like Jiang Cheng didn't dare to be happy with the poor bonus, but he still wanted to study this issue.
It has been so many years since the issue of the Millennium Awards was raised, but only one problem has been solved.
In 2003, Perelman solved the problem of the Poinca conjecture.
Up to now, there are still six puzzles left there, waiting for Ruomatotian to solve them.
"This problem is very interesting. Needless to say, the following results are not necessary. The Millennium Award issue is very much to my appetite. Next, let me study these issues."
Jiang Cheng thought for a while and interrupted Lucy, so that she didn't have to go on.
He has made a decision now, and in the next time he will focus his energy on the Millennium Prize problem and see if he can solve these mathematical problems.
The question of the dry year award really meets Jiang Cheng's requirements. The difficulty is not ordinary and very challenging.
Moreover, researching mathematical problems generally takes time, which also meets his desire to pass the time.
The most important thing is that it is meaningful to study the dry year award. The Millennium Award is very important to the entire human civilization.
As long as Jiang Cheng can solve the problem of the Millennium Award, he will be able to greatly push the progress of human civilization forward.
The Millennium Award is a problem related to mathematics. It is now the most important mathematical problem that humans need to solve, and mathematics is a very important subject.
To know that mathematics is called the queen of science, from this we can see the importance of mathematics.
Mathematics is the foundation of all natural sciences, and other sciences cannot develop without mathematics.
If human mathematics can improve, other subjects can also get a lot of benefits.
Countless great theories need the support of mathematics. This is something that has been proven many times.
Mathematics is so important to a civilization, that's why Jiang Cheng chose the Millennium Award as the main direction of his next research.
Okay, now that the master has made a decision, then I will temporarily record other results, and if the master needs it, you can ask me at any time. "Lucy said to Jiang Cheng.
Well, if I need it, I will ask you some other results.
Jiang Cheng replied casually-Lucy fell into contemplation.
Jiang Cheng didn't pay much attention to Lucy's words, because the issue of the Millennium Prize would be enough for him to study for a while.
As long as these months are mixed, the Future Mars rover will arrive on Mars.
Then Jiang Cheng will be busy building a Mars base, and there is no time for other things.
Jiang Cheng finally didn't have to continue to be decadent now, because he had already found his next goal.
These mathematical problems are enough for Jiang Cheng to pass this time. After the future Mars rover sends back Mars data, Jiang Cheng can continue to develop related technologies for the Mars base.
This kind of arrangement is just right for Jiang Cheng. He will not be bored because he has nothing to do, and he will not be too busy to care about the woman who accompanies him.
After Jiang Cheng had determined his goal, he soon began to focus on his work, preparing to study those difficult mathematical problems.
Jiang Cheng had been living a leisurely life before, and the whole person had already relaxed.
Now Jiang Cheng is about to tighten his level so that he can be in a better state for scientific research.
This time Jiang Cheng finally had something to do, and he had to survive the cancer of scientific research.
But before studying those math problems, Jiang Cheng must first set a research goal.
There are still six millennium issues that have not yet been resolved. Let’s first study which one is Jiang Cheng’s choice now.
The fields involved in this remaining mathematical problem are not the same, and the ideas for solving are also very different. It is impossible to study these six problems at the same time.
Because these problems are very different, each mathematical problem requires a different way of thinking.
Therefore, Jiang Cheng must first choose a math problem and study it in one direction. After that, he can be distracted to consider other problems.
Choosing which mathematics problem really stumped Jiang Cheng, the importance of these several problems are about the same, they are all difficult problems that can promote the development of mathematics as long as they are solved.
Since the importance is all the same, Jiang Cheng doesn't know which question to start with.
However, this issue did not make Jiang Cheng struggle for too long, and Jiang Cheng soon had his own choice.
If the importance of these six math problems are similar, Jiang Cheng decides to choose the most difficult one first.
This choice is quite a weird one. When faced with this choice, most people will choose the simplest one first.
Doing so can maximize the probability of success, and then slowly increase the difficulty of adding challenges.
Unfortunately, Jiang Cheng is not an ordinary person, so he will only choose the hardest one to do it first.
Jiang Cheng always likes to solve the most difficult problems first. Such challenges are more exciting to him, and this can be regarded as his personal preference.
If these six mathematical problems are sorted by difficulty, then the most difficult problem is the Riemann hypothesis.
