Prime Numbers and the Fundamental Four - Historical Breakthrough

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Dr. Scott A. Vanstone: “Do you have any idea what this means?”
PhD (Mathematics) — University of Waterloo.
Distinguished Professor Emeritus of Mathematics and Computer Science, University of Waterloo; Taught for 35 years; 125 Patents; 150 Research Papers.
Authored several books including “The Handbook of Applied Cryptography” and “A Guide to Elliptic Curve Cryptography”
Fellow of the Royal Society of Canada, Academy of Sciences — 1998.
Premier's Award for Lifetime Achievement in Innovation — 2009
Fellow of the International Association of Cryptologic Research (IACR) — 2011.

"I haven't slept for four nights. It is magic!" - Roydon Fraser. - Professor, PEng, FEC, Teaching Chair – University of Waterloo.

This will shake the foundations of computer science!" - Aaditeshwar Seth. PhD. Computer Science.

I have read your proof, it's really impressive and straightforward to read. I'm really impressed with the results of this work. My first reaction, when I understood it was: Wow!". Primes play a huge role in modern cryptography, main cryptographic algorithms such as RSA, Diffie-Hellman, DSA are based on primes. That means that these results can create a revolution in cryptography! - Tatyana Khitrova. Computer Scientist and Cryptography expert.

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Prepare for a mathematical revelation that could rewrite the history books! James P. Moore unveils a groundbreaking discovery in prime number theory that has eluded mathematicians for over 2,000 years.

In this captivating video, Moore introduces the "Fundamental Four" - a set of elegantly simple equations that unlock the secrets of prime numbers. This revolutionary approach not only generates all possible primes but also provides a mechanism to eliminate non-primes, resulting in the pure prime number sequence.

Witness the excitement as esteemed experts hail this discovery as "amazing" and "magic." Dr. Scott Vanstone, a titan in mathematics and cryptography, was left speechless by the implications of Moore's work.

Moore's equations offer unprecedented insights into the distribution of primes and provide proofs for long-standing conjectures, including the famous Twin Prime Conjecture and Goldbach Conjectures.

This breakthrough transforms the prime number theorem from an approximation to a precise calculation.

The impact of this discovery extends far beyond pure mathematics, potentially revolutionizing cryptography, computer science, and data security. Don't miss this historic moment - watch the video to see firsthand how these four simple equations could change our understanding of numbers forever and reshape the landscape of mathematics as we know it.

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