What would you like to understand?

The Prime Number Theorem is formally defined as the limit as x approaches infinity of the ratio of the actual prime-counting function $π(x)$ to the estimate $x/\ln (x)$ being equal to 1.

Conditions: x is a positive integer approaching infinity.; $π(x)$ is the actual number of primes less than or equal to x.

The Prime Number Theorem is formally defined as the limit as x approaches infinity of the ratio of the actual prime-counting function $π(x)$ to the estimate $x/\ln (x)$ being equal to 1.

Conditions: x is a positive integer approaching infinity.; $π(x)$ is the actual number of primes less than or equal to x.