Alexandr Korol

Above, I also decided to show you an interesting sphere. It can indeed be formed as a sphere — but the key is doing it correctly, not just by eye like many do, because there are a million ways to inscribe an icosahedron into a dodecahedron or vice versa. The dodecahedron has 12 faces and 20 vertices, while the icosahedron has 20 faces and 12 vertices. These shapes formed naturally, not by my eyeballing or building them manually, but because of how my matrix and the wheels around it work — my wheels create two dodecahedrons. From one dodecahedron, four cubes formed naturally around my main cube, and inside their intersections, this sphere appeared on its own. Therefore, this arrangement is the correct one.

And I want to repeat once again: what I just showed above — the dodecahedron and icosahedron together — forms a sphere inside my cubes. Inside. This is very important because many might get confused and think that I took the cube according to the dodecahedron — meaning my wheels above the cube — rotated it, added a bunch of cubes, and that the sphere formed because of the outer, top corners of the cubes. No, this sphere did not form because of the external corners of the cubes; it formed inside all my cubes. Inside, this little sphere is created.