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[Alexandr Korol]

Next, I’m showing 4 photos — all of them depict the same side of the matrix, but taken from different angles to show how the image changes depending on whether you look at it slightly from above or slightly from below. This demonstrates just how much the picture can shift.

It turns out that right now I’m building this entire matrix, which scales up three times, using just one dodecahedron. But if I add a second dodecahedron — and this is very important — then it’s as if the matrix I just showed above would be mirrored and inserted into itself. That is, the matrix I have now is only one half, and the other half must be the same but inverted and placed within. You can imagine how difficult that is — my fingers can barely fit in there — but I’ll do it later. So at the moment, I have only one dodecahedron with pentagrams, cubes, icosahedra, triangles, and wheels. But if I build an identical matrix, flip it upside down, and insert it into the first, everything will close into a full loop. Then a complete Shri Yantra will be formed — fully complete. And we’ll get a complete Flower of Life, because, as I showed with the triangles — some pointing up, others down — it will all finally exist in full volume.
So let me put it this way... how to explain... The point is that on the edges of the matrix I’m showing now, the same flowers will be formed as the one you see now — this matrix. Identical matrices like the one above will appear around the edges — many of them. That’s what will happen. All five geometric shapes will be there, and the sixth is the sphere or Flower of Life, these wheels... There will be both the flat version, when it’s just around a triangle — around one face of a regular triangle, forming a single wheel — and if I create such wheels for the entire matrix, for every tetrahedron, then once I’ve done it all, the Flower of Life will emerge. It will be a kind of sphere made of spheres. And if I’m not mistaken, there should be eight such spheres — one that I’ve started now in the center, which will be the ninth. Eight on the edges, the ninth in the center. Then, from building it this way, another largest one will form on the outside, and another one might appear somewhere inside, besides my central one — somehow that’s how it turns out. I’ll still observe how everything generates itself and how all these lines intersect. For now, I have one, two, three,