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Chapter 260: Hodge’s conjecture? Is it just a precursor to research? Stop joking!(2/2)

[Research project name: ‘CA005, Semi-topological micromorphology of materials (Difficulty: S).]

[Inspiration value: 0.]

"If we can complete the microscopic morphology shaping of 'CA005,' the research on semi-topology will definitely go a step further!"

"From a research perspective, 'CA005' is more valuable than 'C002'!"

Wang Hao became really serious.

The next day, he found Liu Yunli and He Yi and explained the problem of 'CA005,' "You have done an AC gravity experiment on this new material, right?"

He Yidao, "Thirty-four percent, I did it."

"I also participated."

Liu Yunli followed up and said something.

Wang Hao nodded and said, "Starting from today, we will study this new material by communicating gravity research. You all should be prepared."

Liu Yunli asked with some confusion, "Like the previous research?"

He Yi also listened carefully.

Wang Haodao, "Yes, it's the same research method as before, constantly changing the layout of superconducting materials to study how to improve the strength of the AC gravity field."

"I will also directly participate in this research. Remember, the main content must be kept confidential."

Liu Yunli and He Yi are on the same side.

They looked at each other still a little confused.

Although they know the principles of AC gravity experiments, it seems that the gains outweigh the losses by specifically researching the direction of AC gravity for a brand-new material.

Wang Hao glanced at the two people and understood

Shi Dao, "This research has two purposes, both of which are very important. One is to rely on AC gravity-related research to infer the semi-topological microscopic morphology of 'CA005."

He Yi asked, "Is it research theory?"

"right."

Wang Hao nodded and continued, "Actually, if we just infer the microscopic morphological structure, it would be helpful to do relevant research on any kind of complex conductor material."

"'CA005 is relatively complicated and not the most suitable." The other two people listened carefully.

"That's why the second one is more important." He said seriously, "I think that using 'CA005' as a conductor material will greatly improve the intensity of AC gravity!"

"ah?"

"Significant improvement?"

Liu Yunli and He Yi were immediately shocked. They didn't quite understand the theory, but they could understand the meaning of the second item, which was the improvement of the intensity of the AC gravity field.

The strength of the AC gravity field they created before had reached a maximum of more than 40%.

Great improvement...

Fifty points?

Sixty points?

They couldn't imagine it, but they became very excited!

Wang Hao has determined the new research content, but the experimental preparations will take some time.

In addition, they already have experience in the research of AC gravity field strength, it can even be said that they have rich experience, and the work he did was just to listen to the experimental data and provide guidance on the main direction.

So the work content is not much.

Currently, the focus on micromorphology-related research is still on the expression of semi-topology. Because the expression of some algebraic geometry is not clear, some topological content needs to be introduced to explain the gap fluctuation performance.

The so-called 'gap fluctuation efficiency' refers to the efficiency of extruding from the microscopic morphological gap to form an AC gravity field during the semi-topological morphological extrusion process.

What Wang Hao wants to study is the 'morphological gap. Only by solving the expression of the gap fluctuation problem can we directly connect the complex microscopic morphology and the communication gravity field.

If you give an example, you can imagine a balloon with a gap. It is necessary to study the specific size of the surface gap and what kind of shape it is, so that the gas ejected from the gap can be faster and have greater pressure.

Because the research involved topology and algebraic geometry, Wang Hao regrouped with Bill Carr and Lin Bohan. They all had experience.

Regarding the expression of 'morphological gap,' Wang Hao had no idea at all. He could only explain the problems he encountered, "I want to conduct more in-depth research on the expression of microscopic forms."

"In this research, I hope to find a way to express special convex shapes by relying on algebraic geometry."

He gave a very in-depth explanation.

Bill Carr and Lin Bohan thought together and slowly frowned.

Bill Carr said, "This requires connecting algebraic geometry and topology together and forming an orderly and normally expressible path."

"I think so too."

Lin Bohan said, "If you want to express geometry topologically, you must have an expression path."

"Want to realize..."

Birkar thought and said, "Perhaps we should solve the Hodge conjecture first?"

The room suddenly became quiet.

Lin Bohan was stunned.

Wang Hao was also shocked by Birkar's statement. Can he solve his problem first by solving Hodge's conjecture?

this….

"How about we give it a try?" he said thoughtfully.
Chapter completed!
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