Uploaded February 2026 | Updated September 2026, 2 weeks ago
I meant for this to be brief, but it came out kind of midways between a short and a not so short presentation.
In the video, I explain each of the 3 arrays of numbers there hold within them, the instructions to fill out the frame of a Magic Hybrid Number Cube quicker and easier than doing it on a black cube frame itself. Although my explanation makes it appear like a longer alternative, it's really not. And it's really more enjoyable to do it this way!
First of all, there are three matrix arrays of numbers, each one produced by the one before.
1. You start out with the only four starter numbers that you are capable of ascribing to a Magic Hybrid Number Cube: the 3 input Primary Numbers and the 1 single Central Real Number.
Following the directions mentioned in this video, you fill out its 3x5 Primary Number Intersecting Matrix.
2. From there, it is just a combination of the first 3 input Primary Numbers that starts out the 3x7 Secondary Number Planar Matrix, and if you look at a cube itself, you'll notice that each line is a pair of equations for each of the three planes of the cube, so you use the Central Real Number twice in each planar line of of double equations.
Secondary Numbers "bounce off" the Central Real Number as opposed to intersecting it, like the Primary Numbers do in the first matrix array. That's just their nature.
3. The last matrix array is the 4x4 Inner and Outer Ghost Number Diagonals Matrix and it is a combination of methods that employ both of the previous matrices to achieve this matrix arrangement.
It's helpful to be familiar with the properties of a Magic Hybrid Number Cube. It helped me figure out the methods which allowed me to come up with these 3-step matrix operations that when done correctly, gives you the entire numbering of a cube a lot easier and faster and more enjoyable than filling them out on a cube frame itself.
Next video:
youtu.be/aGUBFjYlS4U?si=GM7fVeVbcW2JYkXS
Previous video:
youtu.be/t1Z0p3-pVqg?si=WcioZeGSCwB_nQsJ
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=c8skJhYgD8okmWbs
#linearalgebra #matrices #commutativeproperty #magiccube #equations
I meant for this to be brief, but it came out kind of midways between a short and a not so short presentation.
In the video, I explain each of the 3 arrays of numbers there hold within them, the instructions to fill out the frame of a Magic Hybrid Number Cube quicker and easier than doing it on a black cube frame itself. Although my explanation makes it appear like a longer alternative, it's really not. And it's really more enjoyable to do it this way!
First of all, there are three matrix arrays of numbers, each one produced by the one before.
1. You start out with the only four starter numbers that you are capable of ascribing to a Magic Hybrid Number Cube: the 3 input Primary Numbers and the 1 single Central Real Number.
Following the directions mentioned in this video, you fill out its 3x5 Primary Number Intersecting Matrix.
2. From there, it is just a combination of the first 3 input Primary Numbers that starts out the 3x7 Secondary Number Planar Matrix, and if you look at a cube itself, you'll notice that each line is a pair of equations for each of the three planes of the cube, so you use the Central Real Number twice in each planar line of of double equations.
Secondary Numbers "bounce off" the Central Real Number as opposed to intersecting it, like the Primary Numbers do in the first matrix array. That's just their nature.
3. The last matrix array is the 4x4 Inner and Outer Ghost Number Diagonals Matrix and it is a combination of methods that employ both of the previous matrices to achieve this matrix arrangement.
It's helpful to be familiar with the properties of a Magic Hybrid Number Cube. It helped me figure out the methods which allowed me to come up with these 3-step matrix operations that when done correctly, gives you the entire numbering of a cube a lot easier and faster and more enjoyable than filling them out on a cube frame itself.
Next video:
youtu.be/aGUBFjYlS4U?si=GM7fVeVbcW2JYkXS
Previous video:
youtu.be/t1Z0p3-pVqg?si=WcioZeGSCwB_nQsJ
youtube.com/playlist?list=PL9ArnWI_cuWvHFHh6NwxTNa-F9dSyMkxR&si=c8skJhYgD8okmWbs
#linearalgebra #matrices #commutativeproperty #magiccube #equations
