Zhao Yi was satisfied already, he just wanted to review the format, to know how to compose his own.
That was enough.
Although it was just a stack of professional dical journals, if he were to buy them in the market, they would be hard to co by. So of them were college publications, dical reports, and affiliated magazines, rarely seen in the market.
Zhao Yi returned to his dormitory and began to contemplate seriously.
This ti it was about writing a ’dical Conjecture’, undoubtedly a ’whole new field’. But it couldn’t be said that it was unprecedented, there were conjectures in the dical field, like pondering about the future developnt of dicine, or speculating about potential treatnts for certain diseases. These were all conjectures about the future of dicine.
What he had to do now was a conjecture on the molecular-level chanisms of diseases. Because part of the conjecture could be experintally verified, and part of it was uncertain whether it could be verified. If he hadn’t even verified the verifiable part and published it, it could provoke so debates.
The premise was, of course, to get it published in the first place.
Zhao Yi still felt he should write a preface explaining the reasons for his conjecture, and he used his observations of Zhang Wei’s experint as the basis for his inference.
Indeed.
So experintal processes were hard to explain, but at the very least, he had found a reason, rather than making baseless assumptions.
He guessed throughout the writing process, with phrases like--
"We assu...it will make sense..."
"If...then the situation in the experint could occur..."
"After the virus causing viral myocarditis has disappeared, immunity would......which could explain the subsequent persistence..."
The end.
Compared to the tedious mathematical calculations and computer programming, writing a ’dical conjecture’ paper was much easier.
In the end, Zhao Yi made a note: "This is a freshman in biodical science, using logical conjecture and reasoning, to interpret possible analysis of the experintal process."
"Please forgive any errors!"
That was humbleness!
Even if they were absolutely correct, they were expressed in the form of conjecture, so should not be claid as completely correct.
Looking at the paper that took up only three pages, Zhao Yi felt like it was an essay for the Chinese exam.
Very relaxed.
But also a little apprehensive because he did not know how many points he would get.
Next ca submission.
Top foreign dical journals were simply out of the question, an ’innovative’ dical conjecture paper would absolutely not be approved for publication.
So...
Zhao Yi rifled through a stack of reference magazines beside him and picked out an appropriate one - ’Rehabilitation Hospital Infectious Diseases Journal.’
He checked it on the internet.
Netizen reviews were all about its speedy verification process with results out in three days.
"OK!"
"That’s the one!"
Zhao Yi filled in the submission information, sent an email, and sighed a sigh of relief after the submission was done.
He could finally relax.
The next day, instead of continuing to report to the Biodical Research Institute, Zhao Yi passionately engrossed in the study of mathematics.
The research he had done in the past period of ti had had brilliant results, especially after his intelligence improved. He found that his comprehension skills had also significantly improved, making it less of a headache to understand hyperbolic functions, they had beco relatively easier.
Additionally, his biggest takeaways were understanding two things. One was the Galois Theory, and the other was the Gushan Shimura Conjecture.
The Galois Theory and the proof of the quintic equation were related. Galois proved that when n≥5, the n-th alternating group is a non-commutative simple group and is insoluble.
The general n-th power equation is the n-th symtric group. Therefore, the direct conclusion is that general quintic and quintic or higher equations cannot be solved by radical solutions.
The Gushan Shimura Conjecture defines the elliptic curve of the equation on the module and finally concludes that ’all elliptic curves on the rational number field are moduled.’
Wiles was working on the evidence research of the Gushan Shimura Conjecture, which happened to be directly related to Fermat’s Last Theorem.
Wiles’s process of proving Fermat’s Last Theorem also centered around the Gushan Shimura Conjecture.
After understanding so basic knowledge, as well as the Gushan Shimura Conjecture and Galois theory, he found that he could finally understand so content when he looked at Wiles’s proof process.
Of course.
He still didn’t understand most of it, he didn’t understand what Wiles was talking about, but anyway, understanding part of it was progress.
Now he just needed to understand the key content of the ’prompting problem,’ and he could find out what the problem was with the help of the Supervision Law.
That was enough.
Zhao Yi felt he was getting closer and closer to his goal.
...
Two days later, Zhao Yi was talking to Lin Xiaoqing on the phone, talking about the work he had been doing recently, reaffirming that he would be going back in August. He would bring Lin Xiaoqing to the capital, dropping a long distance kiss from over a thousand kiloters away...
Alright.
He just smacked his lips, which was probably interpreted as a kiss on the other side.
After hanging up the Phone, Zhao Yi was about to continue reading his math book, but noticed there was a new email notification.
Opening it, he read that the general idea of the email was, "I’m sorry, your paper does not et our publishing requirents."
But Zhao Yi understood another underlying aning, "Your paper is full of nonsense, I don’t believe it."
In short, the submission was rejected!
Zhao Yi stared at it for a long ti biting his lip. It was really his first experience with failure. In the past, when he submitted to top journals, they were directly passed in one go.
Failure?
"Damn it!"
Zhao Yi was also a bit depressed, but being rejected wouldn’t prompt a debate. He simply chose another journal.
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