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[Alexandr Korol]

And I ask the designer: “And what if we don’t take my geometric figure, the one deciphered in the second volume of “Alternative History,” where there is one cube — but if we turn this cube in different directions, that is, take this star of four cubes — does the rhombicuboctahedron suddenly appear in this star?” And the designer confirms and says: “Yes, that’s exactly so.” The rhombicuboctahedron is there in the intersection of the lines of the Merkabas. The Merkaba is precisely two tetrahedra — that is, two three-dimensional triangles in one cube. It turns out that if we have four cubes, those are four Merkabas, that is, eight triangles, that is, eight tetrahedra. So, these Merkabas — they have intersections between themselves, when they are twisted into one another, and thanks to these intersections, points are formed — that is, vertices for constructing the rhombicuboctahedron. And it forms by itself, even back in the eighth volume, when I started copying my matrix in this way, multiplying it and spinning it in different directions — that is, that is when this geometric figure, the rhombicuboctahedron, appeared. I don’t know why this geometric figure is needed. Simply to show that everything is contained within my matrix? Alright, let’s suppose so. Notice this: the matrix as it was, as one part in the second volume. And then the spirits, the higher powers, or the system, began to hint to me that there are also copies of our worlds; that the Spirit is not one, but there are many spirits; that there are different multiverses; that there are different worlds. Even back at the end of the third volume of the novel “Alternative History,” I was told that I needed to find three worlds — and I found them: they are heaven, earth, the underground kingdom. But as it turns out, there are many more “buts.” That these four seasons — that is, the four times of the year, or the four daily cycles, morning, day, evening, night — they also exist as the seasons of the year, as the elements — they exist both under the sun and under the moon, the same way, but from a different angle. And it turns out that universes — if we are to call them, properly, “universes,” although it’s not the right word, but it’s clearer that way for the reader — are many. The matrix, the one I deciphered even back in the second volume, is correct, but it was one of the versions, one of the universes. And as it turns out, one must make another one just like it and turn it somewhere, then make another one of the same — and there end up being many of them. And they are all identical, but at different angles. What is the difference between them? That is, they seem identical, but the angle, the degree, is different.