great pleasure.

So in the past six months, Qin Ke has basically been doing the rice, corn, wheat, and rapeseed breeding experiments recorded in the A-level biological knowledge "Cultivation Methods of Five Hybrid Food Crops" in the "Hybrid Breeding" laboratory of the Virtual Scientific Research Experiment Center

It has been done perfectly, and small-scale experiments have begun to be reproduced in real plant laboratories.

It was just then that the problem of insufficient manpower in Wei Xueming's team became apparent.

This chapter is not over yet, please click on the next page to continue reading! Qin Ke’s original idea was to wait until the new tomato seeds came on the market and make a name for his plant laboratory before inviting some industry experts to come back and take charge, but now

He changed his mind.

It’s good to build your own team like now, especially now that the Botanical Laboratory has a very small reputation and has not disclosed its relationship with Lime Technology to the outside world. There is no need to worry about some people with ulterior motives joining in.

And with him here, he doesn't need any industry experts to solve scientific research problems. What he needs is just a scientific research team that can carry out experiments carefully and carefully and can solve common problems by themselves.

Qin Ke made a decision quickly. He planned to recruit twenty graduate students at once, with majors covering biological sciences, biological breeding sciences, agronomy, seed science and engineering, etc.

With the foundation of tomato breeding experiments, he is now confident that he can use the breeding experiments of rice, corn, wheat, and rape to run in with the new scientific researchers who join the team.

Qin Ke arranged the future plans of the plant laboratory in detail, then put it aside and continued to study the Polignac conjecture.

The "fourth-order transformation method of lime number theory" has proven to be ineffective in the face of mathematical problems such as the Polynic Conjecture, which are among the top 200 levels of difficulty in the world. Qin Ke can only think of new mathematical methods.

In the past two months, he has tested the "Function Transformation Hypergeometric System" and "Group Theory Functional Equation Method" used in the S-level knowledge "Full Analysis of Riemann Hypothesis", as well as the method proposed by Ning Qingyun

Some novel ideas were later obtained by Academician Wang Lao's handwritten notes recording his lifelong research efforts. Qin Ke made new breakthroughs in his understanding of number theory and had a main idea on how to prove the Polignac conjecture.

At present, he only has about five key points left to overcome. Once these five difficulties are overcome, the Polignac Conjecture will become the "Polignac-Qin Theorem".

With high-speed thinking and high concentration, Qin Ke's pen tip stroked and soon filled the entire draft paper. He didn't care, just like during the college entrance examination, he covered it again and wrote again.
Chapter completed!