Timely behavior has an ancient history of cyclic return

Timely Behavior Has a History of Cyclic Activity

Timely Behavior Has a History of Cyclic Activity. Henri-Charles Puech, (20 July 1902, Montpellier – 11 January 1986, aged 83) was a French historian. He held the chair of History of religions at the Collège de France.  The years were 1952 to 1972. “Gnosis and Time” was one of his expositions. He discusses how people need concepts which remain identical with themselves. For example, Greeks regarded movement and change as an inferior reality. At least with cycles, there is re-occurrence. It is a circular motion which assures survival of something by repeating it. The Divine, on the other hand, is permanent. It represents absolute immobility at the very top. Plato talks of how time is determined and measured by the revolution of celestial spheres. In our worldview, circles or cycles are either generated, grow or decay around a permanent center.

The Hindu tradition also adhers to cyclic philosophy. Gods represent each aspect of cycles. Brahma is the Creator. Vishnu is the preserver. Siva is the destroyer. The Atharva-Veda (x,8, 39-40) is the source of cyclic tradition. It also speaks of both  dawn and twilight for each major cycle. These shorter epochs only last 400 years. The complete cycle is called the Mahaijuga.

  1. Krta Yuga is the 1st. It is 4,000 years. 
  2. Tetra Yuga lasts 3,000 years.
  3. Dwapara Yuga lasts 2,000 years
  4. Finally is the Kali Yuga of 1,000 years.

Note, the exact same ratio of numbers (4,3,2, and 1)  in the Greek tetractys. This certainly confirms a unified world culture at one time

The tetractys (Greekτετρακτύς), or tetrad,[1] or the tetractys of the decad[2] is a triangular figure.  It has ten points arranged in four rows: one, two, three, and four points in each row. It is the geometrical representation of the fourth triangular number. As a mystical symbol, it was very important to the secret worship of Pythagoreanism. There were four seasons, and the number was also associated with planetary motions and music.[3]

Timely Behavior of the Octahedron

Pythagoreans, Stoics, and Platonists believed these cycles of time reoccur again and again. Therefore, nothing is unique. As is the Hermetic adage, “There is nothing new under the Sun.”

One more view of the timely behavior according to the ancients: Look at the Platonic solid, the octahedron. It forms a perfect model of our 24 hour day. Note:

  • Its 8 regular triangles each have 3 vertices at 60° each. That is a total of 24 vertices of 60° each. That numerically represents our 24 hour day of 60 minutes per hour.
  • 12 vertices on 4 triangles are above the square middle. Twelve are below the middle square. This divides daytime and nighttime hours equally of the 24 hour day.

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Mirrored pyramid is implied by the Great Pyramid of Egypt.

Mirrored Pyramid Makes an Octahedron

Mirrored Pyramid Makes an Octahedron. Look at a square based pyramid. An upside down pyramid can form an octahedron with it. See picture below.  Now do this with the Great Pyramid of Egypt. The featured picture shows such a blueprint. See the featured picture. It is an excerpt from page 16 of my Staff of God, Volume II. 

First, what is the Great Pyramid of Egypt? The Great Pyramid of Giza (also known as the Pyramid of Khufu or the Pyramid of Cheops) is the oldest and largest of the three pyramids. They are in the Giza pyramid complex bordering what is now El GizaEgypt. It is the oldest of the Seven Wonders of the Ancient World. Also, it the only ancient wonder that remains largely intact. Feel free to read these two internal links. As will can see, I have written on subjects for quite a number of links.

Great Pyramid Archives – DSO Works

Uniting Music and Measure at the Great Pyramid of Egypt – DSO Works

The Great Pyramid of Giza

Mirrored image is implied by the Great Pyramid to form an Octahedron
The Great Pyramid of Egypt is quite a puzzle..

Now for the my most recent blog.

Mirrored Pyramid Reveals Intended Mathematical Wonders

Mirrored pyramid with a square base forms an octahedron.
An octahedron is the complete intended construct of the Great Pyramid of Egypt.

The basis of a lost Golden Age was the 3 x 3 number square. It has countless hidden number codes.  They were once understood and activated. An example of its use is in the featured picture.

  • The radius height is 275 shorter Egyptian cubits. That radius has a circumference of 1728 cubits. Note the 3 x 3 number square gnomon. As pictured, 8 x 3 x 4 x 9 x 2 = 1728.
  • The core number of the 3 x 3 number square is 5. The 5 cubit tip is missing from the tip. This blog shows its number square source.
  • Circle’s diameter of 550 cubits is also numbered by the 3 x 3 number square. DSOworks.com gives ample instructions for discovering lost number codes. 55 is the average of any two opposite numbers as 49 + 61 = 110. They average 55. Similarly, you can find 110 in 16 different ways on this square. Zero as in 550, was not a recognized as an actual number. On the 3 x 3  number square it is a composite. It is the sum of any two sets of opposite numbers.
Neolithic number eight is on the piano keyboard.

Neolithic Number Eight Permeates the Great Pyramid of Egypt

Neolithic Number Eight Permeates the Great Pyramid of Egypt. Also the modern piano keyboard. Here’s how.

  • First use of eight (8). The featured picture illustrates an octahedron.  It is a symmetrical, eight-faced, triangulated figure. All angles at their corners are 60°. Bisect the featured picture across the square at the center. The bisected octahedron then becomes two square based pyramids.  The above I call the positive. The below I call the negative. All square base pyramids imply an attached equal and opposite pyramid.  The mere existence of any square base pyramid, implies a counterpart. Granted, the Great Pyramid of Egypt has differing angles. It uses isosceles triangles.  But, the extra four reverse-faced pyramid is still implied. When they are joined, the square bases become internal. They literally disappear. There no longer is a separated square base. We have our first usage eight. As,  4 faces (postive)  + 4 (negative) faces = 8.

2nd Usage of Neolithic Number Eight

  • Image result for picture of the book cover by John Michell the View Over Atlantis
  •  Each side of the square base measures 440 shorter Egyptian cubits. Shorter cubits are 1.718…feet. A more encompassing measure is the Great Cubit. It measures 55 shorter Egyptian cubits. Thus each side of the Great Pyramid of Egypt is 8 Great Cubits. 440⁄ 8 = 55.  Reference John Michell, The View Over Atlantis. Therefore the Great Pyramid is 8 x 8 Great Cubits.

Neolithic Number Eight and Musical Octaves on the Piano Keyboard

  • Last, but not least. We will tie the Great Pyramid into concert note A-440 and its octaves. Its essential measures come from octaves of the concert note A 440. A higher octave doubles the vibrations per second. The lower octave cuts them in half. The lowest note on the 88-keyed piano is “A”. It vibrates 27.5 times per second. On the Steinway below, it is the furthest note to the left.

The musical keyboard of a Steinway concert grand piano

Here’s the connection. The height of the Great Pyramid is 275 cubits. Neolithic builders freely multiplied and divided by 10’s. This is because 10 ten was considered a synthetic number in antiquity. Reason: It totaled any two opposite numbers on the 3 x 3 number square. Diagram is below.  4 + 6 = 10. Or, 9 + 1 = 10. Etc. We now have the following:
  1.  The note A,  underneath Steinway’s name, vibrates 440/per second.
  2. The lowest note on the piano, also an “A” vibrates 27.5 /second.
  3. The length of any side of the square base on the pyramid is 440 cubits.
  4. The height of the truncated Great Pyramid of Egypt is 275 cubits

Image result for picture of the 3 x 3 number square on dsoworks.com



Octahedron Unifies Space Time in Ancient Cultures

Octahedron Unifies Space Time in Ancient Cultures. It does so from an Earthly viewpoint. First of all, what is an octahedron? It is one of the 5 regular polyhedrons. The other 4 are the tetrahedon, icosahedron, cube and dodecahedron. However you view any one of them, it is totally symmetrical. . Together they are also called the Five Platonic Solids. How is the octahedron identified? By its number corners, edges and faces. It has the following:

  • 8 faces
  • 6 corners
  • 12 edges
  • These total 26 topological features. See the featured picture above

(dual polyhedron)

The octahedron has a non- identical twin brother (or sister). It is called a cube. They don’t look alike. But consider this. The cube has:

  • 8 corners
  • 12 edges
  •  6 faces

The twelve edges are the same in both. Whereas, the number of faces and corners trade places. They are as closely connected as twins. The octahedron pictured below contains a cube. The 6 corners of the octahedron have their points touching the center on the 6 faces of the cube.  For that reason, they are called dual polyhedrons.

File:Dual Cube-Octahedron.svg

So How is it That the Octahedron Unifies Space Time?

Unfortunately, the Egyptian Library at Alexandria was burned down. Its wisdom describing prehistory was destroyed.  Both the cube and octahedron were considered to be harmonious figures. This thought actually goes back to at least 11,000 B.C. Why harmonious? Because of the numerical relationship of its topology.

  • 12 is one-third greater than 8
  • 6 is one-third less than 8.
  • Eight is the number that defines the musical octave. That is the most harmonious and fundamental overtone of the entire overtone series. Guy Murchie thoroughly explains this in his two volumes of The Music of the Spheres.

How Does This Knowledge Date Back to Prehistoric Times?

The holiest sites of antiquity were designed as cubes or square base pyramids. The square base upright pyramid is found in the top half of the octahedron. Although the bottom half is not there, it is implied. As a cube, the Biblical Holy of Holies was set in back third of Solomon’s Temple. The total  rectangular perimeter of  the temple was 60 x 20 cubits.  The 20 x 20 cubit back  third becomes cubic. Also, the Ka-aba in Arabic literally means, cube. 

Much of the  world order of antiquity was destroyed. The cause was invaders from Afghanistan. The invaders were called Kurgans.  Riane Eisler discusses this her The Chalice and the Blade.

An award winning book by a great author

What was the purpose of these Holy Sites? – To spread harmony and peace throughout the world. This was effected by their geometric harmony. Since many were destroyed, war has ensued. In unity we find peace. In division we find war. The octahedron unifies space time. It defines space as a geometric form.  How does it define time? Each vertex of the regular triangles holds 60°. The 4 upper triangles of the octahedron have a total of 12 vertices. 12 x 60° = 720°. The lower 4 triangles total 12 vertices. They  also total 720°. The upper 4 triangles represent the 720 minutes in 12 hours of daytime at the equinox. The lower 4 triangles represent 720 minutes contained in 12 hours of nighttime also marked by the equinox.

Conclusion: Look for harmonious  models. Base civilization on  these models. Peace follows. The ancients did in through geometry. The same can also help us today.