FROM THE MOST SIMPLE TO MOST COMPLEX, HOW MIGHT IT BECOME A SCALABLE ARCHITECTURE?

G1 — The First Certified Coordinate
Where the geometric construction begins.

G2 — The Factor of 2
What happens when the construction is repeated.

G3 — The Numerical Scale Map
When geometry becomes a coordinate.

G4 — When Length Met Time
When the investigation changed.

G5 — What Is Special About 67?
Try to eliminate the number.

G6 — The 67 Test
Define the test before interpreting the result.

G7 — The Physical Inventory
Let physics populate the map.

So, can a  simple geometric operation  become a scalable system?

What is the simple manifestation of a thing?  …a single point? …two points, one in motion (a sphere)?  …three points?  …a plane? …four points, three dimensions or a perfect tetrahedron?

To that end, we have emerged with seven logical, perhaps just practical, ways of seeing reality.

1. Where do geometries and numbers begin?

2. How happens a sphere first manifest?

3. What happens when that is repeated?
4. What is the smallest possible thing?

Although we can’t prove it, let us assume Max Planck was right with his dimensionless constants. Geometry and numbers become a coordinate …when a length met time

We began to chart a coordinate system and our investigation changed.

We found 202.34 notations from the start to about 13.81 billin years the current time. We were able to idenitfy the evolution of things from about notation 67 onward?
It appeared to be the beginning of quantum fluctuations. We tried to imagine a way to  test this idea, and surprisingly we had a few ideas.

We looked at many possibilities among our physical inventory, then we tried to discern the most valuable among them.