
Click here to view the animations.


The Amplituhedron



Discover Magazine had this to on the subject.
“A new computational insight in 2004 dramatically reduced the
amount of paper required to describe a collision, and these new
formulas combined multitudes of Feynman diagrams into a single mess
of math. Last year, Princeton physicist Nima Arkani-Hamed was
analyzing the formulas in search of a better way to simplify these
quantum calculations. Using only pen and paper, he
discovered a new kind of geometric shape called an amplituhedron
— one that hints at a new way of seeing the universe.
Arkani-Hamed
noticed the formula could be rearranged and still yield the same
answer. Like paleontologists brushing away dirt to reveal a fossil,
he and his colleagues found the pieces of a shape within the math —
pieces that together form a multidimensional amplituhedron. The
shape’s dimensions — length, width, height and other parameters
(hence “multidimensional”) — represent information about the
colliding particles, and the equation describing its volume also
describes the particles that emerge from the collision.
This result,
the volume, is a single term that fits on a space the size of a
napkin.”
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David shared that at first, the picture of this shape didn't strike him as significant.




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This image depicts one of Penrose's diagrams.


David explained how excited he got when he saw this form, as it bore a striking resemblance to a very familiar form.
This amplituhedron is exactly one-fourth of the merkabah (also known as the "star tetrahedron"). Mathematically speaking, there is no need for the other three-fourths to calculate the entirety, as this form is so symmetrical.










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This form fractalizes and emanates outward. The mandalah is a two-dimensional representation of a three-dimensional form. The circle around it represents the spherical resonance wave that emanates throughout the universe. This is why we find these forms throughout the universe.















This is a diagram that Wilcock made to illustrate the concept of nestled platonic shapes.




Again, we see the octahedron is pointing at a 45-degree angle.
...But what's the application to this nestling? "Where is he going with this?"
Think about the origin of the universe. The moment of the big bang (or big expansion) was like a huge belch, and this big belch expanded and extended outwards. At the farthest reaches, we will find dust and gasses.
So if this seed is in the center of our universe, and can be seen fractally in many systems therein, this means that at the farthest reaches, we should find this same geometry.
The gases should form the shape of an octahedron.


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It is the sphere of the visual range of the Planck telescope, only flattened out.


This is the sphere itself, and it is in the exact proportions of the octahedral arrangement.


You can even see the 45-degree angle.
The cosmos is both a singularity and is this enormous cloud at the same time, and they both have the exact same form.


In astrophysics, galaxies are organized into groups called "super-clusters".
Let's take a look at how these super-clusters are arranged.


(One could imagine these as being nestled within the interior of merkabah forms.)
Those blobs on the corners are actually billions of galaxies. This is another aspect of fractal cosmology.






We can see clear fractals of octahedrons represented.





Galactic Geometry



This is a fake image. We know this because we have real, deep-space images of other galaxies to prove what real galaxies look like.


According to the conventional model of astrophysics, there are no forces that are supposed to be able to create structure like this.
Yet here it is.
This is not a fluke. If it were, we would only see this one.




According to the mainstream model of astrophysics, this should be just another circular galaxy. Gas should be just gas, right? Yet we see more geometric forms. This one is hexagonal.
This fractal aspect of the universe can be seen at the galactic level as well.


Here we have pentagonal form. It's almost perfect.








Reference...
A REVISED SHAPLEY-AMES CATALOGUE


We see more straight lines.
This is NGC - 3646.








This is a pentagon tilted on its side
(NGC - 23)


(NGC - 5806)

This one is less obvious, but it's a rare example. There are still hints of straight lines.
(NGC - 7217)

We can see clear, hexagonal geometry in this one.
(NGC - 3351)




(NGC - 5005)


(NGC - 613)
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