This research explores the distribution of prime numbers, a fundamental topic in number theory. The study proposes that prime numbers can be derived by dividing even numbers with exactly four factors by 2, resulting in prime numbers in sequential order. This hypothesis was tested and confirmed through a mathematical formula. The research also found that even numbers greater than or equal to 8, with six or more factors, produce complex numbers. The study provides two main contributions: a mathematical formula for the distribution of prime numbers and a formula for the distribution of complex numbers. These findings have potential applications in various mathematical fields, including cryptography and problem-solving in number theory. The research adopts a mathematical approach to explore the arrangement and properties of prime numbers. A prime number is defined as an integer greater than one that has no divisors other than one and itself. The study outlines empirical findings that support the hypothesis that the distribution of prime numbers can be determined through the division of even numbers with exactly four factors. The results show that dividing such even numbers by 2 yields known prime numbers. In contrast, even numbers with more than four factors yield composite numbers. The study also discusses the properties of prime numbers, such as their distribution and their role in cryptography. The research concludes that the distribution of prime numbers is regular and follows a proven equation, and that even numbers with six or more factors produce complex numbers in a sequential order. The findings contribute to the broader field of number theory by proposing a practical mathematical approach to prime number identification.This research explores the distribution of prime numbers, a fundamental topic in number theory. The study proposes that prime numbers can be derived by dividing even numbers with exactly four factors by 2, resulting in prime numbers in sequential order. This hypothesis was tested and confirmed through a mathematical formula. The research also found that even numbers greater than or equal to 8, with six or more factors, produce complex numbers. The study provides two main contributions: a mathematical formula for the distribution of prime numbers and a formula for the distribution of complex numbers. These findings have potential applications in various mathematical fields, including cryptography and problem-solving in number theory. The research adopts a mathematical approach to explore the arrangement and properties of prime numbers. A prime number is defined as an integer greater than one that has no divisors other than one and itself. The study outlines empirical findings that support the hypothesis that the distribution of prime numbers can be determined through the division of even numbers with exactly four factors. The results show that dividing such even numbers by 2 yields known prime numbers. In contrast, even numbers with more than four factors yield composite numbers. The study also discusses the properties of prime numbers, such as their distribution and their role in cryptography. The research concludes that the distribution of prime numbers is regular and follows a proven equation, and that even numbers with six or more factors produce complex numbers in a sequential order. The findings contribute to the broader field of number theory by proposing a practical mathematical approach to prime number identification.