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In “Accurate and Infinite Prime Number Prediction from Novel Quasi-Prime Analytical Methodology,” Robert E. Grant identified the first Infinite Prime Number prediction pattern with a new type of number discovery called quasi-primes. This novel method serves as the foundation for our team’s advancement of Elliptic Curve Diffie-Hellman encryption software module by replacing vulnerable prime number private keys with non-repetitive irrational number-derived random private keys.
A technical demonstration of the software architecture of Crown Sterling encryption products, which include CrownRNG, CrownEncrypt, CrownSovereignOTP for quantum-resistant state transition functions of the Crown Sterling blockchain, and CrownEncryptOTP for quantum-resistant secure messaging.
In this paper, we re-derive Fermat’s factorization identity through a geometrical approach. We exploit its Pythagorean triangle configuration to investigate the relationship between the sum of two numbers and their product. This visual perspective of numbers enhances our understanding of their nature, equipping us with the tools to tackle unsolved problems in number theory with a completely new approach.