From the Meaning of Infinite Classification to the Conjecture of Twin Prime Numbers: Scientific Explanation | Chapter 03 | Recent Advances in Mathematical Research and Computer Science Vol. 2

 Background: The twin prime conjecture is a classic number theory puzzle and one of the most well-known conjectures that has always baffled us. At the International Congress of Mathematicians in 1900, mathematician David Hilbert offered 23 significant mathematical problems and conjectures to be solved. In the ninth of 23 mathematical questions, he includes the Bernhard Riemann conjecture, the Twin Prime Conjecture, and the Goldbach's conjecture.

Methods: The infinite set of infinite prime numbers is divided, the increment equation of infinite prime numbers is established, and the tree-like set of prime numbers is obtained using the "Differential Incremental Equilibrium Theory" [1]. Find the twin primes with the least amount of unit [1→1] of 2.

There are infinitely many prime numbers when a collection of prime numbers is infinitely divided 2[1→1] pairs of prime numbers with a gap of 2 and a gap of less than 2. The twin prime conjecture is completely proved by us. In the twin prime conjecture, it demonstrates the importance of "Differential Incremental Equilibrium Theory" [1] and infinite categorization. The set infinite partition classification verifies that the minimum unit is two at a higher level of ideology. It's a brand-new approach to proving the Twin Prime Conjecture.

Conclusion: This work provides a full demonstration of the Twin Prime Conjecture's creation.


Author(S) Details

Zhu Rong Rong
Fudan University, Shanghai, China.

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