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"This is amazing!"

Edward followed the train of thought, "Everyone believes that the Higgs chanism endows particles with mass, but it’s also possible that energetic particles collide with other dinsional spaces, giving rise to mass. Perhaps the existence of mass is itself a product of higher dinsions, and our universe is composed of matter thrown out from higher dinsions."

"So the Higgs chanism and the Higgs field could be the keys to unlocking the doors to multi-dinsional space, and perhaps the manifestation of the boundaries of dinsions in our three-dinsional universe!"

"If we calculate it like this..."

Edward spoke very quickly, sharing many ideas and a series of thoughts on mathematical analysis. He then concluded, "This idea must be right, it must be right! It’s the most genius and unimaginable idea! Here’s what we’ll do: I’ll handle the M Theory multidinsional space calculations, and you’ll handle the derivation of Boundary Mathematics."

"From now on, we’ll report our progress to each other every week. If our research can be linked together..."

"We’ll succeed!"

Zhao Yi took a deep breath, clenched his fist and nodded, "OK!"

...

Ever since joining forces with Edward on research, they had been exploring research directions. Zhao Yi had proven Fermat’s Last Theorem along the way, gaining a deeper understanding of the geotric topology of M Theory. However, it was hard to say whether it was progress, as they still hadn’t found their research direction.

Connecting the Higgs chanism and the Higgs field with the calculations of multidinsional space was their best idea so far.

Zhao Yi had co up with the idea by chance.

In the field of quantum physics, it is generally believed that the Higgs chanism endows particles with mass. After the Higgs particle was confird, this notion beca an ’iron law.’

’Iron laws’ may not necessarily be right because the world of quantum is mysterious. The mathematics of multidinsional spaces is indeed fascinating, though, and the combination of boundary mathematics and the Higgs chanism is exceptionally elegant.

Edward and Zhao Yi each had their areas of expertise.

Edward was skilled in M Theory and multidinsional space theory, working on the mathematics of collisions between multidinsional spaces and our three-dinsional space.

Zhao Yi excelled in analytic number theory and had proven Fermat’s Last Theorem using topology, indicating that he had studied spatial topology. He was well-suited for researching boundary mathematics, such as the possible mathematical structures connecting multidinsional space boundaries with the Higgs chanism.

Although Zhao Yi’s research was more ’grounded’ in reality, the Higgs chanism had only recently been confird. In current physics research, the Higgs chanism only had a definition and discovery, with no substantial analysis or inquiry.

Therefore, relevant materials for further study were still lacking.

The resources Zhao Yi could find were papers and research results related to the Higgs chanism, Higgs field, and Higgs particles in quantum physics, hoping to gain inspiration from them. After more than a week of continuous study, he realized that he couldn’t carry on with his research at ho any longer.

Many relevant research materials were not easily accessible, so he needed to go to a professional venue and ask expert advice, exchanging and discussing ideas with others.

Coincidentally,

Upon opening his email, Zhao Yi received an invitation letter marked ’Physics Society.’ The contents invited him to attend a Quantum Physics Seminar hosted by the Physics Society.

"A quantum physics seminar?"

Zhao Yi looked closely and found that the venue was Jiangzhou University, which also invited him to give a research report, with a link below to accept the invitation.

He hesitated for a mont before clicking the link, filling in his na, and adding a note saying, "Thank you for the invitation, I will attend."

You are reading Genius of the Rules-Style System Chapter 604 - 348: The Most, Most, Most Ingenious Idea! 3 on novel69. Use the chapter navigation above or below to continue reading the latest translated chapters.
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