at any rate, it is the most boring of the shapes because it is so familiar, and it is used everywhere in design.
In terms of Combinatorics, it is a rather simple pattern, just Pascal's Triangle to the third power.
(N!) (N!) (N!)
X!(NX)! Y!(NY)! Z!(NZ)!
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An expression for the cube as an openform algebra is ((A+B)(C+D)(E+F))^{N}, what isn't any less efficient than (A+B+C+D)^{N}, though that I feel should be reserved for the Tetrahedral Pascalloid.
Both pascalloids and indeed all pascalloids begin with a unit [1], that is in some cases times 10^{x}.
Here we have the cubic algorythm, eight variables that add spread across three dimensional space of zeros.
At unit N = 1, we say 8^{N}=1, and this is significant, so then let us visualize what may iterate from that.
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