The Clay Mathematics Institute is the same institute that published the Millennium Prize Problems in 2000, and Perelman proved the Poincaré Conjecture, one of the seven Millennium Prize Problems.

Although the Clay Mathematics Institute presented the problem in a different light, it is immediately clear to discerning individuals that it is seeking a widely accepted solution to the Haber algorithm.

England also assembled a group of top mathematicians, including Wiles and Gould, in an attempt to pool their collective strength to solve this problem.

The same applies to Russia. However, when Perelman's thinking reached a dead end, he would listen to the ideas of his colleagues, but most of the time he would stay alone and think quietly.

“The space is three-dimensional. I introduce the Toeplitz operator for finite-dimensional space, through the invariant orthogonality of the operator under the canonical conjugate mapping.”

"Can this format simplify the problem to some extent?"

"Then set the Toeplitz operator to be strongly continuous."

Perelman suddenly had an idea, and he kept writing on the paper, filling a thick stack of white paper.

The sky outside the window had turned from overcast to dark, and he looked at his work.

Repeatedly consider whether there are any logical flaws that have not been discovered.

"There's no problem here, there's no problem here either, the proof process shouldn't have any major issues."

"This simplifies the problem somewhat, but it's still a preliminary achievement."

"We can share our progress with everyone and see if Delifeld has any ideas."

Russia was quite strong in mathematics; at its peak, it could rival the entire West on its own.