The study demonstrates a model that defines prime number boundaries, eliminating composite candidates efficiently.
This paper establishes structural modular boundaries based on modulo 30 arithmetic to define the exclusive distributional domain of prime numbers P > 5. By partitioning the integer space into eight regular progressions, the proposed model proves that all primes P > 5 reside strictly within these boundary sets, offering an efficient deterministic mechanism to eliminate 73.33% of composite candidates.
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Yaqoob Bin Yousif (2026) studied this question.
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