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[Alexandr Korol]

Here I’ve highlighted them — these are the intersections of the wheels. And these wheel intersections, these points — do you know what they are? They are the exact vertices of two dodecahedrons. But to build a dodecahedron — the soccer ball shape on my cube — it needs four, or rather one, two, three, four, eight — eight vertices of my cube. These are the eight points of my cube, its corners. It needs these eight corners, plus these points that lie on each face of the cube. The cube has six faces, and on each face there are four points on top — see these ones I circled? These are the vertices — the points for the dodecahedron. It turns out that, thanks to the wheels and everything, I already had two dodecahedrons on my cube. The most interesting and important thing is that there are two of them — not just one, but two right away. And I didn’t just guess or imagine them; they have always been there. I saw this when I finished the second volume of “Alternative History” at the end of 2023. I realized that you can build a dodecahedron using these wheels, but I didn’t actually construct it back then because I knew it would confuse everyone. I was simply reassured that it existed, meaning all the real geometric figures are in my matrix. But I never even suspected, nor tested, that there are two of them. It’s not that I thought, “Let me make two or three or maybe five dodecahedrons” — there are exactly two, and that’s it. And they form because of the intersections of the wheels. This is very important.