Great Pyramid Connectivity to the 3 x 3 Number Square. I’ve written many blogs about the 3 x 3 number square. Perhaps there is no end to the multitude of connections it has to the Great Pyramid. Here are a few internal links. They are many more.
As per the featured picture: Two sets trisected lines, 2 vertically and 2 horizontally- make 12 struts. These 12 struts, geometry and the set numbers freely intermingled in antiquity. Ancients used a process that wouldnow be called “synergy” by the definition of engineer-philosopher, R. Buckminster Fuller. Richard Buckminster “Bucky” Fuller (12 Julie, 1895 – 1 Julie, 1983) was an Americanvisionary, designer, architect, an inventor. He was a professor at Southern Illinois University. Go to Epcot in Orlando. His mathematical theories helped to construct the geodesic dome set at the entrance. Most have a difficult time understanding the meaning of synergy; however, here it is:
“Synergetics is the system of holistic thinking which R. Buckminster Fuller introduced and began to formulate. … 102.00 Synergy means behavior of integral, aggregate, whole systems unpredicted by behaviors of any of their components or subassemblies of their components taken separately from the whole.
Synergetics | The Buckminster Fuller Institute https://www.bfi.org/about-fuller/big-ideas/synergetics
Some Synergetic Thoughts
Thus, take the 12 struts from the 3 x 3 number square. Square 12 as 12² = 144. This number is in the Fibonacci series: 1,1,2,3,5,8,13,21,34,55,89,144,233,377…each number is the sum of the preceding two. The Fibonacci series is framed by hidden codes in the 3 x 3 number square. The framing numbers are ….5….55….555 + 55 (610) ….(Find the post)
Cube 12, as 12³ = 1,728. That ties 12 into the 3 x 3 number square in two ways:
1,728 is the product of the 12 struts (6 vertical + 6 horizontal) cubed.
1728 is also the product of the gnomon numbers of the 3 x 3 number square. The gnomon is illustrated in picture above. It is the 5-numbers that remain after the lower right four corner numbers are removed. Thus, 8 x 3 x 4 x 9 x 2 = 1728.
Conclusion: With Great Pyramid Connectivity we can theorize how a former Golden Age would have been maintained. Perhaps we can acquire better times by exploring such thinking?
Profound Numerical Egyptian Knowledge in Remen. Yes, this blog also points to the advanced civilization known as Atlantis. For more about the remen, read the internal link below. The link in turn contains two more relevant links. The remen was the basis of ancient measure. Its imprint is still on the three foot English yard.
But here is what is surprising to most. The 1.2165… foot long remen displays knowledge of the 92 regenerative elements of the periodic chart. The most common isotope of uranium has 92 protons and 146 neutrons. Its atomic mass is 238 (92 + 146). It is no co-incidence that a remen equals 14.6 inches. Likewise, the number of neutrons in uramium 238 is 146. If you scoff at this co-incidence, also consider this: A numerical pattern formulated by R. Buckminster Fuller for elements holds the numerical atomic particle pattern of Ur (238).
Profound Nature of the Remen is Everywhere in Nature
He discuss the tangent packing of spheres in successive layers. A central sphere can be surrounded by 12 equal sized spheres in the 1st layer. Next, 42 spheres can be packed in a tangent way around the original twelve spheres making the second layer. For the 3rd layer, 92 spheres can be packed around the preceding 42. Fuller gives a formula for sphere packing: It is (n² x 10) + 2. “N” becomes the number of the layer in consideration. So, the 4th layer would be 4 x 4 x 10 + 2 for 162. Uranium 238 has 92 protons. That number is defined by the 3rd layer. Next, add the numbers of the 1st 2nd and 3rd layers. We have 12+ 46 + 92 = 146. That becomes the number of protons in the most common isotope of Uranium.
The remen of 14.6 inches is a universal measure. The Hebrew word for world (or universe) is Olam. Rules of gematria equate it with 146- עוֹלָם is the spelling with Hebrew letters. In ancient languages letters and numbers often shared the same symbol. Also, numbers were frequently multiplied by powers of ten. Please read the internal link below for an explanation. It explains mathematically how the largest is hidden in the smallest.