Niu Lianhua seed to listen carefully, her expressions and eyes unchanged, noticing Zhao Yi looking at her, she nodded, "Well said, Zhao Yi. It’s about creating images and functions, right?"
Zhao Yi felt assured and imdiately picked up the draft paper to continue explaining.
Niu Lianhua shuddered and quickly waved her hand, "Zhao Yi, Zhao Yi! We should get to class now. Let’s talk about this after school or so other ti," she said, not giving Zhao Yi a chance and walked directly to the podium.
It was indeed a bit frustrating when those around you couldn’t understand your research results.
This was different from the Collatz Conjecture.
Everyone knew the Collatz Conjecture, and no explanation was needed. Even those who didn’t know it could easily understand, and no one was interested in the detailed proof process.
The current three-dinsional trembling waveform diagram was an extension of the Riemann Conjecture. Not to ntion the researched functions, most people couldn’t even understand the Riemann Conjecture, let alone the extended pri function based on it.
Of course.
There were still people who affird Zhao Yi’s research.
Xu Chao.
As soon as Zhao Yi got ho, he was questioned by Xu Chao. His concern was not the content of the function because he already knew. What fascinated him was the impact of the research paper.
If the Riemann Conjecture was cracked, the impact would undoubtedly be huge. One could say that Zhao Yi would instantly be regarded as one of the world’s top mathematicians.
Zhao Yi’s research was based on the Riemann Conjecture, extending the pri function. Both he and Xu Chao understood its implications to so extent.
For example, the function had a broader range of pri solutions, and after introducing a new variable, it was easier to understand and apply in fields like cryptography, definitely more significant than the Riemann Function.
Additionally, since the function relies on the Riemann conjecture, it naturally becos another conjecture. Whether it will be recognized internationally is debatable.
Zhao Yi was uncertain about it.
Indeed.
Both dostic and international math circles are currently silent, partly because of the uncertainty of its impact. The Riemann Conjecture is the most critical mathematical problem in the field today. Over a thousand mathematical propositions in the literature rely on the Riemann Conjecture (or its extension) as a premise.
Would the ’three-dinsional trembling waveform diagram’ beco one of these, or be more valuable than an ordinary mathematical proposition? Would its value be compared by the range of pri solutions contained in the function, and the simplified form relative to Riemann’s conjecture?
These were all questions.
One issue had to be addressed first: whether the ’three-dinsional trembling waveform diagram’, which takes the truth of the Riemann conjecture as its premise, is indeed an extension of the Riemann conjecture. Using the plane of ’x=1, y=1’ as a reference, are the solutions derived from the peaks and valleys of the waveform diagram all pris?
Since it is based on the premise of the Riemann Conjecture, proving that all peaks and valleys of the waveform diagram are pris is impossible. However, computers can be employed to check if the initial numbers are correct.
Many research institutions were interested in this.
On the third day after the release of the new issue of "Mathematical Progress," a research team announced that they would use computer thods to verify the values of the ’three-dinsional trembling waveform diagram,’ applying for the use of supercomputers.
This research team ca from Stanford University and had been dedicated to computer mathematics.
Sanak, a tenured professor at Stanford University and a mber of the research team, told reporters, "I saw a fascinating paper that establishes a new function claiming to be an expansion of the pri solutions of the Riemann Conjecture. My colleagues and I believe that verifying it is very aningful."
"If it’s true, we can choose to forget the Riemann Conjecture because the new function is more aningful, and relatively easier to study."
"I hope it is successful. That ans we are one step closer to solving the pri number mystery."
On the evening of Sanak’s interview, a dostic team stepped forward, stating they would verify the ’three-dinsional trembling waveform diagram.’
The voice ca from Yanhua University.
Liu Guangzuo and Luo Zhijin stepped forward together, saying that the Intelligent and Automated Laboratory would use large computers to verify the ’three-dinsional trembling waveform diagram.’
Luo Zhijin explained the significance of verification, "The three-dinsional trembling waveform diagram is an extension of the Riemann Conjecture, which is widely used in cryptography."
"If the verification results are correct, we can create a higher-coverage, more secure password, which is crucial for network security."
In fact, it’s not just network security; complex passwords are also needed in military, satellite, and national defense fields. If the ’three-dinsional trembling waveform diagram’ is proven correct, a new type of password can be created, significantly improving its security performance.
These things could not be publicly discussed.
Many professionals saw Luo Zhijin’s statents as basic common knowledge, but it was different from the perspective of ordinary people.
At this ti, many people realized that what Zhao Yi researched, which they couldn’t understand, was of such profound significance!
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