"The Riemann Conjecture has been proven!"
"Zhao Yi personally confird that he completed the proof of the Riemann Conjecture and was in the stage of organizing the materials."
"Now the news has spread abroad, I saw so dia reporting on it on the foreign internet."
"This is true!"
"A sensational event in the international mathematical community! This ti, it has beco the biggest advancent in mathematics in a century!"
"But isn’t there Edward Witten too?"
"In their collaborative effort to prove it, who do you think took the lead?"
"Of course, it was Zhao Yi!"
"So, you see, the others aren’t important..."
"..."
Public opinion was in an uproar; discussions were everywhere, and the dia was scrambling to report on the story. Many journalists had co to Yanhua University for interviews, but since they couldn’t get an interview with the main character Zhao Yi, they had to settle for interviewing others instead.
Many people appeared on cara.
For instance, professors from the School of Sciences kept talking about the research done together by Zhao Yi and Edward Witten, describing the process as incredibly arduous, speaking as if they had witnessed it with their own eyes.
Ruan Wenye also appeared on cara. In an interview, he said, "When they completed the proof, I was there at the scene. I hugged Edward and Zhao Yi to celebrate with them, congratulating them, and then they expressed their gratitude to ."
He made a particular point to emphasize, "Edward and I hugged for a full minute."
His words were ambiguous. On closer consideration, it seed as if he was insinuating that he had contributed to the proof of the Riemann Conjecture.
In reality, it was as if he hadn’t said anything at all.
As one of the focal points of public attention, Edward Witten also made frequent appearances. He gave several professional academic interviews, but each ti he was asked about the Riemann Conjecture, he would rely ntion it briefly before switching to the topic of string theory, "We have completed the shaping of the topological forms of mass points in multidinsional space."
"This work is very significant; a step further and we can touch the boundaries of dinsions, and even quantum physics."
"I believe there will be more progress and conclusions in the future, and one day it might even be proven experintally."
Obviously.
The reporters weren’t interested in string theory; they continued to ask about the Riemann Conjecture, which was the real focus.
Edward Witten felt disappointed; he found little to say about the Riemann Conjecture, "It’s an important conjecture in the field of mathematics. But it’s been considered correct for over a hundred years, and many mathematical theorems have been derived from the Riemann Conjecture."
"A lot of mathematical research has assud the Riemann Conjecture to be correct; we just proved its correctness, and it seems as if nothing has changed."
"But our intention wasn’t to prove it; in fact, it was completed inadvertently during the course of researching string theory..."
"String theory is... "
"Blah, blah, blah~"
Edward Witten continued to promote his results in string theory, but as initially suspected, the Riemann Conjecture completely stole the lilight. The dia showed no interest in the achievents of string theory.
Feeling even more helpless, Edward Witten started to beco reluctant to accept interviews.
In truth, he hadn’t wanted to do interviews in the first place, but he was simply too idle, having finished organizing the materials and just waiting for the academic report eting two weeks later.
Edward Witten wanted to continue researching with Zhao Yi rather than wasting ti idly, but he couldn’t find Zhao Yi anywhere.
At the mont, Zhao Yi was still patiently conducting research, but his focus was not on string theory or multidinsional space. Instead, he was employing constructive mathematics related to mass points to connect photons with space for analysis.
The mathematical construction of mass points was crucial. Whether defined as ’mass points being a combination of energy,’ or ’mass points originating from multidinsional space,’ since both are constructs of topological forms (energy does not have a fixed shape), the mathematical expressions were consistent.
Once the topological expression work for mass points was completed, it would be possible to connect spatial mathematics with the structure of photons and use experintal results to infer details and to continue refining spatial mathematics and the relationship between photons and space.
Now Zhao Yi had a new understanding of how photons create spatial barriers, imagining mass points as higher-dinsional topological structures capable of continuous internal and external change."
"Photons creating spatial barrier properties isn’t necessarily due to spin; it can also be understood as the internal and external fluctuation of energy, creating specific regions to resist the absorption by space."
"The speed at which space absorbs energy is limited; when it absorbs too much energy in a short ti, a space sheath forms."
"The resistance of photons to space and their absorption of energy by space are two different properties."
"However, it is impossible for the experintal setup to operate entirely based on ’resisting space’; so energy will inevitably be absorbed by space."
Zhao Yi reached many conclusions.
The current focus of his research was on the two properties of ’resisting space’ and ’having energy absorbed by space.’ Theoretically, these two properties were the sa nature with different outcos and could be understood simply: drawing a straight line within a plane, the X-axis and the Y-axis represent ’different properties,’ while the representation of the line would involve both X and Y."
"If the line were three-dinsional, using the ’Z-axis’ attribute would an leaving the plane and no longer being of the sa nature."
"The normal motion of photons is unrelated to space. But if a specific mode of motion is activated, it will be associated with space."
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