STATEMENT: Layout & Essentials

Proof of the Goldbach Conjecture (strong form, ≥6)

1. Natural (n), Whole Integer Numbers (WIN) — 0,1,2,3,…infinity — form horizontal and vertical Axis of a simple matrix grid.

2. The square os such WINs — n**2=1**2=1, 2**2=4, 3**2=9,…infinity — forms the central Diagonal of said grid — dividing it into two bilaterally symmetric triangular halves.

3. Every Inner Grid (IG) cell within is simply the difference (∆) between its horizontal and vertical Diagonal intercept values. They extend to infinity. The Diagonal WINs form the base of a 90° R-angled isosceles triangle with said IG cell value at the apex.

4. Every IG cell within is also the product of two Axis WINs (Either horizontal or vertical, not both), that form the base of a 90° R-angled isosceles triangle with said IG cell value at the apex.

5. The complete matrix grid extends to infinity and is referred to as the BIM (BBS-ISL Matrix).The BIM forms — and informs — a ubiquitous map (algebraic geometry) to:

⁃ The Inverse Square Law (ISL);

⁃ The Pythagorean Triples (PT);

⁃ The PRIMES (stealthily hidden, but revealed by NPS.