# Continual Interaction of Number Squares

Continual Interaction of Number Squares.

- Numbers become geometry.
- Geometry becomes numbers.
- One number square can reflect and define numerical characteristics of another.
- One central number can become the number of houses on one side of another number square. Interaction is complex and continual. Like Pythagoras and Plato taught, everything is number. They got their wisdom from Egypt; which in turn preserved knowledge from Atlantis.

The most obvious ways number squares interaction is in the numerical pattern of the periodic chart. Look at the featured picture. This is explained below.It explains how the patterning of the chart is found in the prime 3 x 3 grid.

Periodic Chart Coding A New but Ancient View

Another point, in the realm of chemistry, the featured picture shows the periodic chart’s numerical patterning. This is found on the diagonal of the oddly number squares. Note how the darkened boxes show this sequence duplicate the sequence: 2,8,18 and 32.

In mathematics, the **Fibonacci numbers** are the numbers in the following integer sequence, called the **Fibonacci sequence**, and characterized by the fact that every number after the first two is the sum of the two preceding ones:^{[1]}^{[2]}}

### Continual Interaction in Less Obvious Ways (just a few)

- Cross multiplying central four numbers on the 4 x 4 number square, equals the sum of all 16 numbers (136).
- The grid of the 3 x 3 number square nine fold, becomes the grid of the 9 x 9 number square.
- 65 as a block of 8 vertical or horizontal numbers on the 4 x 4 number square, becomes the total of any 2 opposite numbers on the 8 x 8 grid.

Conclusion: Interactions are quite varied and complex. A lost civilization knew about this. Most of us today still do not. Keep checking, more is upcoming.