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It begins with the only true prime pair 2 and 3, whose product forms the magical composite number 6. All other primes orbit around it and its multiples. Using alternating patterns of 2 and 4, the composites are revealed in succession beginning with 5 in the first segregated pair of the series. Each integer in the series is raised to the second power and then its product of 2 and 4 reveals the distribution of the composite numbers.
As the process is repeated, the order that 2 and 4 are used to generate the products alternates, to progressively strip away the remaining composites integers and reveal the rest of the primes.
Tusk-Bilasimo/Prime-Sive,Tusk-Bilasimo/Primes