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[Alexandr Korol]

And so, you could say I found that icosahedron — the one that’s supposed to be inside the dodecahedron. And now I clearly understand how the dodecahedron should be positioned within my matrix, because the dodecahedron can be placed — inscribed — into a cube, where it forms little roof-like caps on each face of the cube, and that gives you the dodecahedron. And when I did all of this — well, I haven’t fully completed it yet physically in my stick model — but I also had help from a designer who created it all in 3D. So what do I have now? I have the cube I started with, with an octahedron inside — it’s the diamond shape. And inside that, a small icosahedron fits perfectly, which formed thanks to the larger ones. So now you see — we know what kind of icosahedron can exist within the cube. And from that icosahedron — because it must have internal lines drawn — another small dodecahedron is formed. You see how fascinating this is? So now I already have all the geometric figures inside the cube, correctly positioned.