Page 191

[Alexandr Korol]

without understanding or awareness. For example, if you want to build an icosahedron or dodecahedron on the matrix I solved long ago in the second volume, and you just copied that old matrix from a picture without thinking, and you believe you did it right — no, that doesn’t count. You must not do it by just looking at a picture, you have to do it step by step, every stick, understanding the sizes, distances, where what is — this should be the approach. So you remake the cube, you remake the octahedron, you watch how you build the octahedron. You have to create all geometric figures separately and understand where the sides are equal, where they differ, what can follow what, and where it’s best to fit something. Yesterday, I just made many tetrahedrons to see what I could later assemble from them, just to have separate tetrahedrons. Yesterday I made separate octahedrons, I made cubes separately, and I’m doing all different variants of all geometric figures with different approaches on how to build each figure. For example, I can build a dodecahedron based on a cube, or I can come to the dodecahedron by building an initial icosahedron, which then forms a dodecahedron, you see? I’m trying all these paths so that I have all these models laid out — all these matrices in all versions, variants, and stages. This is the approach I’m taking now. And when I do all this, the system will show me what the final sequence should be and how to assemble it all together.

And while deciphering the matrix, if you look at Achilles’ shield where a man and four horses are depicted, you can see that two horses face one way and two the other, as if it’s a reflection. When I was working on the matrix and making illustrations for the fifth volume — which I have finally completed and will publish soon — I realized that these spirits or these worlds, and I remember how the system always — earlier in the first volume I called them aliens — through a dream, higher powers or someone showed me a cylinder where I had to make holes on its sides. The idea was that everything is illusory, and if you look at the side of the pipe with three holes and suppose there are three on each side, then there are twelve in total. And in reality, when we look at one side, we see one central point and two side points, but these points will also be other points if you start to rotate this cylinder. So essentially, there are not twelve points but eight. And here is the same principle, and not just that, but imagine if we take a pizza and divide it into four parts. From above, on each slice