Page 472
Posted: Sun Jul 13, 2025 2:39 pm
And the seventh — these are all those stars — five of them, or maybe six, or seven, that’s still a question — these stars must somehow be gathered together, and that will be the fully completed... Again, I don’t know whether that will be the complete seventh element or the eighth. I think it will be the seventh after all. That is, the seventh element that I’ve found is not just the Merkabah, the stellated octahedron, but that there must be at least five of them, somehow interwoven together. That’s what I’ve come to.
Then the path gets more interesting. First, I assumed that I needed to combine all these stellated octahedrons — that is, all these Mercury stars — and there are five of them, and I needed to assemble them all together so they would form something like a star, like a spiky ball, so that it would look like a star. But the most interesting part — do you know what it is? I actually did this recently. And now I’ll remind you when and how, and I’ve even talked about it before. When I was finishing the fifth volume of “Alternative History,” where I discovered what the dodecahedron is, I rendered that dodecahedron both digitally and physically, and I placed it over my cube, over my matrix, over my cube. And when I started examining how it was all interconnected, I saw that thanks to the dodecahedron, I could arrange my entire matrix as if unfolded into five versions. Can you imagine? And why is that? When I placed the dodecahedron onto the cube, I noticed that the dodecahedron, if you draw the lines, contains pentacles — that is, on each face of the pentagram, meaning the pentagonal face of the dodecahedron, there’s a five-pointed star. And that five-pointed star, it has edges, lines — exactly five. And what’s most interesting is that because of those five-pointed stars, it turned out that instead of having just one cube at the center of the dodecahedron, as I had before, it now felt as if, thanks to this dodecahedron with five-pointed stars, I had five cubes inside. As if it were my cube, but duplicated through some distance, just at different angles — another one, and another, and another. So it’s as if it’s twisted. And if five cubes were formed thanks to the dodecahedron, when before there was only one — that’s very interesting — then, logically, everything else was also formed in the same way. That is, in the cube — remember — I had the octahedron, and in it there was exactly one of those stars, the Merkabah, formed by two tetrahedrons inside the cube. So those also spread out like that.
Then the path gets more interesting. First, I assumed that I needed to combine all these stellated octahedrons — that is, all these Mercury stars — and there are five of them, and I needed to assemble them all together so they would form something like a star, like a spiky ball, so that it would look like a star. But the most interesting part — do you know what it is? I actually did this recently. And now I’ll remind you when and how, and I’ve even talked about it before. When I was finishing the fifth volume of “Alternative History,” where I discovered what the dodecahedron is, I rendered that dodecahedron both digitally and physically, and I placed it over my cube, over my matrix, over my cube. And when I started examining how it was all interconnected, I saw that thanks to the dodecahedron, I could arrange my entire matrix as if unfolded into five versions. Can you imagine? And why is that? When I placed the dodecahedron onto the cube, I noticed that the dodecahedron, if you draw the lines, contains pentacles — that is, on each face of the pentagram, meaning the pentagonal face of the dodecahedron, there’s a five-pointed star. And that five-pointed star, it has edges, lines — exactly five. And what’s most interesting is that because of those five-pointed stars, it turned out that instead of having just one cube at the center of the dodecahedron, as I had before, it now felt as if, thanks to this dodecahedron with five-pointed stars, I had five cubes inside. As if it were my cube, but duplicated through some distance, just at different angles — another one, and another, and another. So it’s as if it’s twisted. And if five cubes were formed thanks to the dodecahedron, when before there was only one — that’s very interesting — then, logically, everything else was also formed in the same way. That is, in the cube — remember — I had the octahedron, and in it there was exactly one of those stars, the Merkabah, formed by two tetrahedrons inside the cube. So those also spread out like that.