Introduction

While the (strong) Goldbach Conjecture has been verified up to 4x10**18, it remains unproven.

A number of attempts have demonstrated substantial, provocative and often beautiful patterns and graphics, none have proven the conjecture.

Proof of the conjecture must not rely solely on the notion that extension of a pattern to infinity will automatically remain valid.

No, instead, a proof must, in its very nature, reveal something new about the distribution and behavior of PRIMES that it is absolutely inevitable that such pattern extension will automatically remain valid. The proof is in the pudding!

Proof offered herein is just such a proof. It offers very new insights, graphical tables and algebraic geometry visualizations into the distribution and behavior of PRIMES.

In doing so, the Proof of the Euler Strong form of the Goldbach Conjecture becomes a natural outcome of revealing the stealthy hidden Number Pattern Sequence (NPS) of the PRIMES.