Uploaded May 2026 | Updated September 2026, 2 weeks ago
The rules for a Fractal Cube, to determine how many individual cube faces are on a single face of a Fractal Cube system, you add up all intersecting Primary Numbers (blue ink) in each micro cube for their own core ghost number (red ink). Then, you add all of those and divide by the original entire Fractal Cube's core ghost number, which if 1-2-3-4-5-6 wrap around a cube, you get their sum 21 for an addition Fractal Cube.
In my example, for the outer Fractal Cube, 21 goes into 714 34 times. That's 25 outer Fractal Cube micro cube faces of the 5x5x5 Fractal Cube plus the 9 faces of the inner 3x3x3 Fractal Cube. 25+9=34.
There's 34 total micro cube faces to both the inner and outer Fractal Cubes.
For a Synergetic Fractal Cube, you are looking for how many hidden faces there are to both the inner and outer Fractal Cubes. What this means is that you add the core ghost number of each corner cube 3 times, each edge cube 4 times and each face cube 5 times, for the number of hidden faces.
In my example, that total comes to 105 hidden faces for the outer 5x5x5 Fractal Cube and it you follow the same logic, then the rule would make the 3x3x3 Fractal Cube inside fully hidden and you would have to add their micro cube core ghost numbers 6 times for all six hidden faces.
But that math doesn't work. It doesn't give you the correct answer unless you consider the inner cube as not truthfully to be nested. You add the hidden faces of the inner Fractal Cube as if it were in its own external world.
This subtle mathematical analysis points out that Fractal Cubes aren't nested in reality, for if they were, then you would use the math that considers the entire interior Fractal Cube as hidden.
That math simply doesn't work.
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=UoKLh2Ixq0dhY-cL
#linearalgebra matrix #synergetic #fractal #cube
The rules for a Fractal Cube, to determine how many individual cube faces are on a single face of a Fractal Cube system, you add up all intersecting Primary Numbers (blue ink) in each micro cube for their own core ghost number (red ink). Then, you add all of those and divide by the original entire Fractal Cube's core ghost number, which if 1-2-3-4-5-6 wrap around a cube, you get their sum 21 for an addition Fractal Cube.
In my example, for the outer Fractal Cube, 21 goes into 714 34 times. That's 25 outer Fractal Cube micro cube faces of the 5x5x5 Fractal Cube plus the 9 faces of the inner 3x3x3 Fractal Cube. 25+9=34.
There's 34 total micro cube faces to both the inner and outer Fractal Cubes.
For a Synergetic Fractal Cube, you are looking for how many hidden faces there are to both the inner and outer Fractal Cubes. What this means is that you add the core ghost number of each corner cube 3 times, each edge cube 4 times and each face cube 5 times, for the number of hidden faces.
In my example, that total comes to 105 hidden faces for the outer 5x5x5 Fractal Cube and it you follow the same logic, then the rule would make the 3x3x3 Fractal Cube inside fully hidden and you would have to add their micro cube core ghost numbers 6 times for all six hidden faces.
But that math doesn't work. It doesn't give you the correct answer unless you consider the inner cube as not truthfully to be nested. You add the hidden faces of the inner Fractal Cube as if it were in its own external world.
This subtle mathematical analysis points out that Fractal Cubes aren't nested in reality, for if they were, then you would use the math that considers the entire interior Fractal Cube as hidden.
That math simply doesn't work.
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=UoKLh2Ixq0dhY-cL
#linearalgebra matrix #synergetic #fractal #cube
