The Riemann Hypothesis - The Armando solution

The quest for a pattern in prime number distribution has long been considered one of the greatest challenges in mathematics. Historically, prime numbers have been treated as quasi-random entities, leading to the complexity of the Riemann Hypothesis. This paper demonstrates that this perceived randomness is not a property of the numbers themselves, but a consequence of the decimal system (Base 10). By shifting the analytical framework to the Duodecimal System (Base 12), a hidden geometric order emerges. Through the application of the Armando Rule, we show that all primes (P>3) are confined to a rigid four-track structure, transforming prime identification from a matter of probability into a matter of structural necessity.