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[Alexandr Korol]

The picture from the internet I’m attaching above shows exactly that. This 64-Tetrahedron appeared in my matrix by itself simply because I started turning my matrix into micro-macro worlds. I had one cube, and then I began making 8 cubes inside it, and then even more cubes. And if you look at my matrix from the correct angle, imagine, this is the geometric figure I get. Inside the cube, this geometric figure — the 64-Tetrahedron — emerges. Be sure to check Wikipedia or just google it, read about it, browse through, and look at this picture.

What can we pay attention to? When I made the matrix in the second volume — just one cube — with intersections inside that formed two tetrahedrons inside each other, creating a stellated octahedron, the Merkaba, a star inside — then that was like one cell, one world, a single cube. But when I divided my cube first into 8 cubes, then each of those into 8 more, what did I see? I saw that a bunch of small cubes formed other cubes, which in turn formed my big cube. I hypothesized that maybe all the other geometric figures I found can also generate one large figure from smaller versions of themselves. I decided to test this because with cubes everything is simple. A cube has all sides equal, and it’s perfectly clear that if you take 8 small cubes and assemble them, you get one big cube. But I wanted to check if the same could happen with tetrahedrons — that is, triangles — or with rhombuses; whether a bunch of small rhombuses could form one large rhombus. When I noticed this geometric figure called the 64-Tetrahedron — such an interesting, I don’t even know what to call it, a kind of three-dimensional star, like a little hedgehog — I took a closer look and saw that it consists of a whole bunch of tetrahedrons. But actually, when deciphering the matrix, it’s more accurate not to see the tetrahedrons pointing up and down, but rather to view it as a star — the stellated octahedron. So, it’s more accurate to view this as the Merkaba, and you can see that many Merkabas of the same size generate one larger Merkaba — that’s the key thing to understand here. Moving forward, I will schematically and visually demonstrate this in detail with examples and pictures, so that everyone reading my book can correctly imagine what I mean now, even without hands-on practice.