Mathematics is the foundation of physics.
The operation of the entire universe is encompassed within mathematical laws, even within the laws of numbers, and the three-dinsional tremor waveform graph contains a large number of the most interesting and elusive pri numbers. Many world-class conjectures are directly related to pri numbers, and up to this point, humankind has not yet been able to crack the mystery of pris.
Every new discovery concerning pri numbers, every advancent, becos a world-class mathematical achievent and represents progress in mathematical research.
In the case of a finite assumption, the three-dinsional tremor waveform graph exhibits a cyclical pattern at the beginning and end, and this is definitely not just a coincidence.
It’s like saying that an irrational number, whose digits have no discernible pattern, would, under a finite assumption, form a cyclical pattern at the beginning and end, which would make it an incredibly intriguing number.
Not to ntion the significance of the three-dinsional tremor waveform graph in the field of pri numbers.
Zhao Yi even believed that if the three-dinsional tremor waveform graph is assud to be a closed loop, the ergence of a cyclical pattern at the start and end could even contain the mysteries of cosmic space. He beca very excited and eager.
Therefore, he had been in the Intelligent Automation laboratory for quite so ti, waiting for Liu Guangzuo, Zhang Rongkun, and Zhou Li to arrive.
They had been conducting research at the School of Sciences and had only managed to step out for a al.
When they learned that Zhao Yi was waiting in the laboratory, they imdiately returned.
Zhao Yi inquired about the research on the three-dinsional tremor waveform graph and then shared his ideas regarding the proof, "The issue you are currently facing is that the proof is incomplete."
"I think we can start with the hyperbolic function, inserting the pattern you’ve discovered into a hyperbolic function, and then draw its graph."
"Finally, prove that its topological shape is a hollow sphere."
"I believe your research direction is correct, and the results as well, and this research is very aningful."
Everyone grew excited upon receiving Zhao Yi’s approval.
They were confident in their research, knowing it was world-class, but they had encountered problems with the proof and were discussing potential solutions.
In fact, it was Zhang Rongkun who was leading the proof. He had been consulting with Zhou Li, while Liu Guangzuo from the Intelligent Automation laboratory was the discoverer. When Liu Guangzuo was using computational thods to create the graphic representation of the three-dinsional tremor waveform graph, due to the graph being infinite, he suddenly considered assuming it to be finite and conducted so simple mathematical work.
After making a series of assumptions, he found the results quite fascinating and shared them with Zhou Li. Since Zhou Li was no expert in analytic number theory, he reached out to Zhang Rongkun.
Zhang Rongkun, a graduate from Shuimu University’s Departnt of Mathematics, was considered a top-tier mathematical genius. He had no experience studying abroad, but his capabilities were extrely strong. After graduating, he decided to work at Yanhua University partly because of its rapid developnt and partly because the Mathematical Center at Yanhua was quickly catching up to Shuimu University’s, which was quite attractive.
Zhang Rongkun was directly appointed as an associate professor at the Yanhua University Mathematics Center upon his arrival and was promoted to professor within half a year, based on several individual research projects.
Now, Zhang Rongkun has beco one of the mainstays of the Yanhua University Mathematics Center.
Zhang Rongkun had a strong research background in analytic number theory and understood a lot of knowledge in other fields as well. When he heard about Liu Guangzuo and Zhou Li’s findings, he did not think it was just a coincidence and soon started a series of research endeavors.
When he delved into the related research, Zhang Rongkun soon realized the direction was correct because many deductions could be connected.
Although they had not fully proven their theory yet, they were already very confident in the results.
Now, with Zhao Yi’s confirmation, Zhang Rongkun beca extrely excited. Indeed, he was a mathematical genius with a promising future at a young age, but when compared to Zhao Yi, the gap was significant.
In the field of mathematics, Zhao Yi had already surpassed his predecessors and had beco the most prominent mathematician in history.
Not "one of the most."
Moreover, the three-dinsional tremor waveform graph was conceived by Zhao Yi with the Riemann Conjecture in mind, which had already been proven by him. In other words, the three-dinsional tremor waveform graph is not a conjecture, but a confird function containing a large number of pri numbers.
Following Zhao Yi’s guidance, Zhang Rongkun also knew the direction for the subsequent proof, and completing the proof seed just within reach.
"Now that Zhao Yi has confird your research, this will beco one of the most top-tier achievents in mathematics."
"I suggest that you can publish the Chinese version in the ’Journal of Mathematical Physics,’ and the English version can be published in top international journals, such as ’Progress in Mathematics.’ If it is ’Acta Mathematica,’ you will need to wait."
"If you want to publish in ’Mathematical Progress,’ I can speak to them to expedite the review process."
"The sa goes for ’Journal of Mathematical Physics.’ Just put my na down as the reviewer."
Liu Guangzuo asked curiously, "Is it possible to publish in Chinese and English separately?"
"Normally you can’t." Zhao Yi said with a smile, "But it won’t be a problem if I talk to them."
Even though it had been a long ti since he submitted anything related to mathematics, his influence was still very valuable. And indeed, any mathematical achievent he vouched for would certainly be world-class, and no journal would refuse it.
Everyone felt reassured and beca very expectant.
This was to be one of the world’s most top-tier mathematical achievents, particularly in the direction of pris and analytic number theory, which are very rare and extrely important.
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