Mathematical Monotheism - MARCHING ORDERS

MARCHING ORDERS

By Leo Tavares

I have demonstrated an entire array of alphanumeric codes that involve placing logical sequences of numbers in the form of a Hexagon/Hexagram (for example, see here: Quantum Gematria). I would like to demonstrate how this same logic yields a perfect Hexagon/Hexagram symmetry when applied to the natural sequence of numbers.

When we place the natural sequence of numbers in the form of a Triangle (with Triangles representing the very first Polygonal shape), we immediately notice an infinite series of patterns. Here is the natural sequence of numbers up to the 13th row (note that 13 is a Hexagram number):

• The numbers going down the right side (1,3,6,10,15 … to infinity) are the Triangular numbers: Triangular Numbers

• The numbers going down the center (1,5,13,25,41 … to infinity) are the Centered Square numbers: Centered Square Numbers

• The sum of the nth row = The constant of the nth Magic Square: Magic Square Constants

These patterns have been known and there are undoubtedly many more. I decided to look at the numbers within the rows that form perfect Hexagrams and place their natural orders in the form of a Hexagram (from top to bottom). What I noticed is the following consistent pattern: The sum of the values within the Hexagon will always give the same sum of the ODD positioned values in its given row while the sum of the values within the Star Rays will always give the same sum of the EVEN positioned values in its given row.

Here is an example of this from the 13th row:

ODD positioned numbers of 13th row = 79 + 81 + 83 + 85 + 87 + 89 + 91 = 595

EVEN positioned numbers of 13th row = 80 + 82 + 84 + 86 + 88 + 90 = 510

Sum of values within the Hexagon = 595

Sum of values within the Star Rays = 510

The sum of every symmetric configuration of the nth Hexagram will be a perfect multiple of the CENTRAL value

This ODD/EVEN pattern within the natural sequence of numbers is perfectly balanced with the natural geometry of Hexagon/Hexagram pairs and holds for every row that forms a Hexagram. This shows that the natural sequence of numbers follows a set of marching orders that brings them in perfect alignment with the natural geometric form of Hexagons/Hexagrams. Thus, the divine encoder of Biblical alphanumerics, being the source of mathematics (and of creation itself), utilized the same logical system of placing values in a Hexagon/Hexagram form.