7. Dividing the BIM cell values by 24––BIM÷24––forms a criss-crossing DIAMOND NPS that divides the overall BIM into two distinct and alternating Row (and Column) bands or sets:

◦ ODD WIN that are ÷3 and referred to as NON-ARs;

◦ ODD WIN that are NOT ÷3 and referred to as ARs, or Active Rows;

◦ The ARs ALWAYS come in pairs—with an EVEN WIN between—as the

UPPER and LOWER AR of the ARS (Active Row Set);

8. ALL PPTs and ALL PRIMES ALWAYS are found exclusively on the ARs–

no exceptions.

9. By applying:

NP = *6yx ± y

let y = odd number (ODD) 3, 5, 7,... and x = 1, 2, 3,... one generates a NP table containing ALL the NP;

*True if ÷3 ODDs are first eliminated, otherwise ADD exponentials of 3 to the NP pool;

10. Eliminating the NP—and the NP contain a NPS—from ALL the ODD WIN, reveals the PRIMES (P).