If the Riemann Hypothesis cannot be solved, then should we make some difficult mathematical conjectures? For example, Kadokawa Hypothesis or Goldbach Hypothesis?

Just as he was thinking about it, Qin Ke suddenly heard a system prompt:

"Ding! You have a new mission for the God of Learning!"

"Dingdong! God of Learning mission update: 'Continue to pick off the jewels embedded in the crown of mathematics'!"

"Four, continue to take off the jewels embedded in the crown of mathematics: the road of mathematics will never end, it is time to remove the world-class problems that have hindered the history of human mathematics. Please prove the Kadokawa conjecture and Goldbach's conjecture, take off the

These two dazzling gems embedded in the crown of mathematics!"

"Task reward: Your academic points (mathematics) 2000! Additional reward: S-level knowledge "Revealing the Hodge Conjecture"!"

Qin Ke was startled, and then he was overjoyed. It really came to whatever he thought of. He had this idea originally, but he was just not sure which guess to choose. Now that the system task is coming, there is no need to choose, let's do it together.

And the reward is too generous, right? A full 2,000 academic points in mathematics! And the most exaggerated, S-level knowledge of the Hodge Hypothesis, which is said to be more difficult than the Riemann Hypothesis!

Qin Ke's fighting spirit suddenly burned up.

Then launch an attack on Kadokawa’s conjecture and Goldbach’s conjecture!

Qin Ke also has a good understanding of these two world-class difficult conjectures. In terms of difficulty, Kadokawa conjecture, also known as Hail conjecture, ranks among the top 100 in the world in difficulty, far better than Polignac conjecture. Goethe

Bach's conjecture can even be ranked in the top fifty.

This chapter is not finished yet, please click on the next page to continue reading the exciting content! Now Qin Ke is a little reluctant to solve the Polignac conjecture. He wants to conquer the Kadokawa conjecture or even the Goldbach conjecture. There is not much hope, but Qin Ke believes

, as long as he and Ning Qingyun work together, they will be able to solve these two conjectures one day.

Well, let’s first aim at Kadokawa’s conjecture, and then challenge Gecai after finishing this!

After deciding on his next direction in mathematics, Qin Ke waited excitedly for Ning Qingyun's contact and hurried back to pick her up.

The girl with twin tails looked relaxed when she came out. After asking, she found out that Mr. Qiu and Professor Nie Yongwen were among the judges in Group B. They probably went there specifically for Song Qingyun.

Ning Qingyun's interview was similar to Qin Ke's, except that the questions asked were not so difficult, but they also required the depth of knowledge of a graduate student to answer. It was not like Qiu Sai's for undergraduates at all.

Fortunately, Ning Qingyun's theoretical knowledge in these three subjects was very solid and comprehensive, and even some questions involving relatively obscure knowledge points were answered smoothly.

After finishing the finals of the Qiu competition, Qin Ke and Ning Qingyun sent messages to inform Director Wei Yuanfu, and then went shopping in a nearby mall for a date.

According to Qin Ke, it is a combination of work and rest. Some time ago, I was doing an internship in the Fluid-Structure Interaction Mechanics Laboratory and preparing for the Qiu competition. I was a bit tense and needed to relax and enjoy the beauty of life.

The recruitment interview in the afternoon went very smoothly. All the applicants passed the initial screening by Zhou Shutao and Wei Xueming. Qin Ke and Ning Qingyun only needed to select twelve candidates.

Qin Ke mainly pays attention to the professional knowledge and teamwork ability of the candidates. Whether they have work experience and research experience is secondary.

When the applicants recognized that the interviewers were Qin Ke and Ning Qingyun, they were a little surprised, and the interviews became more serious and active.

After about two hours, the interview was over. Qin Ke asked Zhou Shutao to directly handle the entry procedures for the 12 selected technicians, and then arranged for them to report to the plant laboratory tomorrow.

The next day, Qin Ke and Ning Qingyun took assistant Fang Yongtang's car and went straight to the plant breeding laboratory.
Chapter completed!