Any point in space can be identified with 3 dimensions. To demonstrate the coordinate system we can build a theoretical center point for all of creation. We will call this point in space ZERO. For the 3 dimensions we will use the adopted standards of x, y, and z. These are two-dimensional lines that all intersect at the center point. They too are infinite. They go off in 6 different directions forever. (There’s that 3 and 6 again.)
It doesn’t matter
what unit we use to measure with, so long as it is a standard. We will
use the simplest unit of one. Could be one Mile, one millimeter, one parsec,
really doesn’t matter at all for this purpose. There are 3 lines we can
measure along. Each passes through Zero, so each has a negative and a positive
value. There are right off, 6 points to be defined and marked. These points
are
x, y, z, -x, -y, and –z. These are standard points right
on the lines of dimension. The next set of points are the first series
of combinations of these. There are 12 of these two-dimensional points
in space. These are xy, xz, yz, -xy, -xz, -yz, x-y, x-z, y-z, -x-y,
-x-z, and –y-z. Now we define the last series of points, the
last because we are at the third dimension for this reality. There are
8 of these. They are xyz, -xyz, -x-yz, -x-y-z, xy-z, x-yz, x-y-z,
and -xy-z. All of these defined points are exactly one unit away
from the origin point of Zero. There are 26 of them. With the addition
of the Zero point there are 27, which is three dimensions cubed, or 3 x
3 x 3. There are other number patterns here as well. 6 + 12 + 8 = 26, which
reduces to 8, and also contains the 18. These numbers and patterns are
all significant in tying the whole scope of reality together.

The X,Y,Z coordinate
system can be broken up into distinct groups of points. What these points
describe is the Reality Cube. This cube is comprised of three different
shapes that combine into the whole precisely. The first group is the base
dimensional points of x,y, and z, with their respective negative/opposite
counterparts. This group contains Six members, each with a single
digit value for a description. The actual geometric form that these six
points represent is depicted as an Octahedron. This 3-d form
has the 6 points, 12 edges or lines of connection, and 8 faces or planes.
The sum of the components of this form is 6 + 12 + 8 = 26.



Study of the two simple forms will reveal that they are two opposite aspects of a single form, which is represented by the third more complicated form. In the octahedron and the cube, the number of lines or edges required to form them is the same. Where there are faces on the octahedron, the cube has points. Where there are faces on the cube, the octahedron has points.
On the complex third geometric form, the lines/edges are doubled, and all the sides are present of the other two forms. The mystery that remains is that of the number of points. Remember though, this third form is really the second form, which is between the other two. This is as it should be, as the cuboctahedron represents the transition from one to another having the qualities of both. The only thing that is somehow missing are two points. The sum of all the parts of the first and third form are the same: 6 + 8 + 12 = 26. The hybrid form, the cuboctahedron, in between them does not have (26 + 26 =) 52 components, but only 50. What could be the meaning behind this discrepancy? The result of the addition if there were 52 parts to the middle form would be 26 + 26 + 52 = 104, which has a reduced value of 5. In reality, the sum is found with 26 + 26 + 50 = 102, which is a 3. As this is more symbolic of the three dimensions, variables, and forms, it is obviously the correct number to find as a result. The possible meanings of the 5 will be discussed at another time. All of these numbers play a very important part in the structure of reality, as we know it.
This strange polyhedron form is also the result of arranging equal sized spheres in a perfect form. If we had one sphere, the zero point, and wished to surround it with as many other spheres of the same volume, only 12 could be arranged around it with some part touching the central sphere. On a flat plane, the zero is surrounded by 6 like the natural form of a honeycomb. These are the perfect six divisions of the circle at 60 degrees each, forming six equilateral triangles. On top, there can be set 3 more spheres in another equilateral triangle. Below the plane of the 7 can be set 3 more in the same way as on top. Note, however, that there are two ways in which the new triangles of spheres can be oriented. If the top 3 are set opposite of the bottom, then the form is symmetrical all the way around. This is the way it is derived from the reality cube model. If the bottom is the same as the top, then the form is only symmetrical in relation to the plane of the 7. In either case, the complete form has the 13 spheres arranged in 8 triangles and 6 squares.