I invented these Magic Pseudo Half-Opened Interval/Matrix Squares and Cubes in 1994 college algebra course, which I barely got a passing grade in, with a strong suggestion that I retake the class.
I got hooked on a specific area of algebra that I kept fooling with in class and at home, with a hunch about ghost numbers that I just discovered a few weeks ago, 2020!!!
All these require is the commutative property of multiplication and addition in algebra.
With my 1234, 2468 and 3579 Magic Cubes, I'm trying to find some sort of comparable justification for circling the smallest two terms of the addition squares to the multiplication square's like proportions around it's perimeter. The " ghost numbers" at the " floating corners" off the 3-plane axis of the metaphorical reality is a neat property, but I still want justification for circling the smallest terms around the perimeter of squares, in hopes that it might yield a better understanding which might lead to more interesting properties of my Magic Pseudo Half-Opened Interval/Matrix Cubes.
A curious result of adding the mysterious expressions of each multiplication and addition cube of like 1234 numbers on the two vertical axis, in this instance, is what appears to be some sort of forward and backward interval of some sort with 8, in this instance, missing, and double numbers in some parts and so on.
The numbers going up and down the " interval" make sense, even though the numbers aren't on the correct square plane. I just wrote them as they appeared in their positions to me.
Even though these numbers are on their correct corresponding square planes, in no matter what order they appear, one or the other makes no sense.
I'm trying to make sense of this curious property, as well.