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[Alexandr Korol]

Above I want to show you what we understood earlier: there is the cube, and if you multiply it several times and spin it in different directions, what comes out is a star like this — out of four cubes. That is clear. And further on I want to explain: besides this, we are now taking, as a basis, just one cube for now — but we understand that there will be four of them later — and on every cube there must also be two dodecahedra. And I am showing one dodecahedron, how it is laid onto the cube, and I am showing the second dodecahedron, how it is laid onto the cube. And how they cross over with each other, and what comes out if, on one cube, that is, on one matrix, we have two dodecahedra. And since we now have not one matrix but four, that means on each of the four we have two dodecahedra — that is, we get eight dodecahedra. But for now I am showing this example so as not to get confused in the lines: this is just two dodecahedra on a single cube.