Fermat's principle proves the Riemann hypothesis creating crystals

The Riemann hypothesis is a long-standing unsolved problem in number theory. In 1859 German mathematician Georg Friedrich Bernhard Riemann published the paper titled “On the Number of Primes Less Than a Given Magnitude”. Since then, many mathematicians have conducted research to prove the Riemann hypothesis included in the paper, but it remains unsolved. In recent years, a physicist stated that the formula related to the Riemann hypothesis created by a mathematician is similar to a formula in nuclear physics. More recently a Japanese mathematician found a formula to find prime numbers and I made a computer program to find prime numbers by using the formula. The program has the fastest algorithm to find prime numbers. And I noticed that the behavior of light in the path and the behavior of the program in the locations of prime numbers are similar. Since the behavior or action of light is similar to the action of the program, Fermat's principle can prove the hypothesis of prime numbers. So, a clear proof of the Riemann hypothesis has been described. Furthermore, the action of the program is similar to the symmetry breaking in physics, so it may be related to the crystal creation.