The internal matrix of this Numerical Pyramid
consists of 100 small triangles. They have been numbered from the top down
and follow from left to right.
The sum of the numbers in each row reveals
the 9
- 8 -
1 pattern
mentioned on the "Gematria" page.
Regarding the 9 - 8 - 1 sequence: Any combination of these
numbers added together can
only
result in a final sum of 9 or 8 or 1. Example: 9+8+1=18 (then distilled
to 1+8=9),
or...
9+1=10 (1+0=1),or...
9+8=17 (1+7=8), or even...
98+1=99 (then 9+9=18, then 1+8=9).
ABOUT THE HEXAGONS
A number of hexagons are formed by the small
triangles which make up the inner matrix of the Pyramid. Each hexagon is
identified by a colored number at its center. However, while all the hexagons
are identified this way, not all the hexagons have been colorized because
they overlap.
For example, at the top you see the single
hexagon - identified as YELLOW-3 - is entirely colored in. But just below that you will
see two hexagons identified as RED-9 and YELLOW-3. These two hexagons are not colored in simply because
they would overlap the others around them, thus making the illustration
unnecessarily confusing to the eye.
The only reason for colorizing any of the
hexagons was simply to help you see how to locate the hexagons as they
are not otherwise easily observable among the mass of numbers and small
triangles.
The hexagons present a numerical
pattern of their own.
The numbers 3, 6,
and 9 are intrinsic
to the hexagon elements of the Grek-5 Numerical Pyramid.
The pyramid consists of 36 hexagons (36: 3+6=9)
Each hexagon consists of 6 numbers. In each
case, the distilled value of the 6 numbers is either 3 or 6
or 9.
Total number of hexagons with the value of
3 is 15 (1+5=6)
[15 x 3=45: 4+5=9].
Total number of hexagons with the value of
6 is 9 [9 x 6=54:
5 + 4=9]
Total number of hexagons with the value of
9 is 12 (1+2=3)
[12 x 9=108: 1+0+8=9].
"THE SECRET OF NINE"
is available now!
Crop Circle Correlates To Grek-5 Numerical Pyramid
TO RANDOM NOTES f
TO GEMATRIA SECTION
TO CHAPTER EXCERPT FROM "CONVERGENCE"
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