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[1] THE SCHOLAR ADVANCED TECHNOLOGY SYSTEM (END)
Chapter 6: Answers to Evidence Questions
...welcome to read...
Translator: Henyee Translation
Editor: Henyee Translation
As a math major, Lu Zhou was clearly familiar with Mersenne primes.
Of course, we should mention the famous Chinese mathematician when talking about Mersenne primes. In 1992, he published "the Mersenne primes distribution formula" and his paper was able to describe the equations for the Mersenne primes. It was then famously named the " Zhou approach".
Earlier, the English mathematician William Shanks, the French mathematician Tartaglia, the German mathematician Luders, the Indian mathematician Ramanujan, and the American mathematician Gillies all speculated on the matter. Although they have a common theme, which is an approximate equation, the proximity of their research to the right answer is not satisfactory.
Zhou's approximate formula is very simple. When 2^ (2^n)
Simple right?
Anyone can do this, right?
However, the equation has not been proven or proven. It has been one of the most famous math problems and has plagued the math community for over 20 years.
That's what Riemann was expecting. Although it cannot be proven, it does not stop people from using it.
Of course, although there are accurate ways to use a computer to find Mersenne primes, it is still not easy.
To this day, only forty-four Mersenne primes have been discovered.
Is there any use for Mersenne primes?
It seems impossible.
In fact, using the RSA algorithm, every time an online transaction is passed, you have to thank the unbreakable primary number that is hidden in the password. At the same time, large prime numbers are also used to test computer performance. For example, Intel uses the GIMPS app to test bugs for bugs.
After all, debating whether mathematics is useful is meaningless. Very often, the impulse that motivates mathematicians is not in monetizing the invention, but simply because the problem is there.
In the end, humans can not only see short-term gains but they must also see long-term gains.
However, Lu Zhou was not really willing. He doesn't care about the future. He wants results now!
Also, why was that evidence of Zhou's estimation! Why not guess Riemann! Or even a low-level Birch conjecture would be fine!
Leaving aside academic grades, Birch's alleged prize is already worth a million US dollars. The prize money came from the famous Texas banker Birch himself.
As for Zhou's estimation, there were many people trying to prove it. However, there is no prize money attached if anyone completes it.
The potential opportunity to own a house had just flown in and Lu Zhou no longer felt so good.
But he has to look on the bright side. Although it was only Zhou's estimation, proving it would still give him a reputation in the world of mathematics. Although there was no physical reward attached to the invention, the university would not treat it badly either. Three-year scholarships must be guaranteed.
The second-level student who proved Ramsey's theorem is the best example. Apparently, Nanjing University gave him one million dollars, half of which was used as funding for his research, while the other half was for his living expenses.
Jin Ling University is among the top 10 in the country. Although their math department was relatively weak, Jin Ling University still had to give more money than the lower ranked Nanking University, right?
After thinking about it, Lu Zhou felt a little better.
He calmed down and began to examine the proof theorem.
It was different from coke from the "junk" category". Zhou's approximate evidence was categorized in "blueprint". It is not printed on paper or as a digital file. When he wanted to read it, he just had to think about it and all the steps of proof would appear in his brain.
"I can't understand this at all .. I guess I'll have to spend a lot of time understanding this evidence."
Lu Zhou thought about how he would succeed in extracting the proving steps.
First of all, remembering it was useless since he had to understand it.
Second, he should describe himself as a genius.
After all, if one could solve a high-level question like Zhou's estimation, one should at least be able to score a full grade in High School mathematics, right? Even if one accidentally lost one mark, one would still need to obtain 99 marks.
Lu Zhou was not too worried about that. It took only two days to complete advanced math and algebra analysis. Lecturers will not deceive students intentionally. They will only test what is in the syllabus.
Everything is secured ... Lu Zhou plans to provide evidence of Zhou's estimates after the summer holidays. In the next two months, in order to maximize his profits, he would try to make himself a true genius.
Level 1 math is also a must.
Summer school is also a must.
She also had to call her parents because it was probably the New Year before her next family visit.
After obtaining his reward, a question appeared in Lu Zhou's head.
Does the blueprint prize correlate with the subject level?
This question is very important.
Otherwise, why would he be so unlucky and get a strange proof answer? Different from the first prize room warship?
The theory was stuck in Lu Zhou's head. The more he thought about it, the more likely it was to be visible.
“Upgrading subject level is priority. I have to get level 1 ASAP math to open the level 1 limit of other subjects. Before that, should I keep my lucky lottery tickets? But if I don't use lucky draw tickets, I can't update the mission list. It was unrealistic to hoard lottery tickets ... ”
He clearly remembered that after he had obtained the mission reward, the mission list turned gray. Only after using his raffle tickets can the mission list be re-elected.
The only way to find out is to enter more lottery draws.
If the next consecutive prize is all the answers to the evidence, the theory will be correct.
After all, he should be able to take on a new mission.
Will what?
Lu Zhou started to think.
"Open the mission list!"
A semi-transparent screen appeared in front of him.
[Mission 1: The art of profiting from laziness
Description: Profiting from laziness is also an art form. If you can make money when you are lazy, why should you work hard?
Requirements: Take advantage of the language arts and get your name on a multi-million dollar science research project. Use as little effort as possible to get maximum achievement. Try to be lazy, young man!
Rewards: Subject experience points (Subjects are determined by the type of research project, the number of experience points is positively correlated with the funding of the research project, negatively correlated with the amount of effort used). One lucky draw ticket (100% garbage).]
[Mission 2: Practice basic skills
Description: Rome wasn't built in a day, neither were science skyscrapers.
Requirements: Complete 200 university-level physics practice questions (Questions are provided by the system and are created with respect to current user knowledge).
Reward: Question difficulty level x 2. 50 common points. Item: Immersive learning hours (Type: custom. Effect: 24 hours. In a valid time frame, immersive learning is enabled while reading a book. Permanent knowledge gained.)]
[Mission 3: Academic starts from the thesis
Explanation: This thesis is the backbone of academia. An academic who can write a thesis may not succeed, but an academic who cannot write a thesis will definitely not succeed. Don't argue with the system about this. The system must be right! Publish a scientific thesis and start your academic career!
Requirements: Publish a scientific thesis.
Rewards: Subject experience points (determined by thesis value with a minimum of 100 points).200 general points. One raffle ticket (95% garbage, 5% sample).]
Lu Zhou had a strange expression after reading the last mission.
Are experience points determined by thesis value?
If he sent Zhou's approximate evidence into a scientific journal, he would probably earn a lot of experience points.
That was very tempting ...
Seriate