(See View -#1, @ left end of sequence.)
Note, the "Line-Of-Sight" ("LOS") of this view is coincident with
(1) of the (4) body-diagonals of the woven cube,
running from the top-front corner to the bottom-rear corner thereof.
It can be called the "LOS-diagonal".
(So also for views -#2, -#3, -#4.)
1.) The transits, black, red, & white, are so emplaced in the cube that
their resp. waveforms are either "most visible" or "least visible",
in a 50/50 distribution for each color.
2.) The centerplanes of the resp. waveforms are coincident with
planes parallel-@ both sides-to the (6) diagonal planes of the woven cube;
(2) such diagonal planes-mutually perpendicular-for each color.
3.) Adjacent waveforms in any plane are anti-parallel &
any waveform is anti-parallel with a closest-neighbor waveform in an adjacent plane.
4.) Due to 1), 2), 3) all possible waveforms are represented:
(2) anti-parallels, "most visible",
(2) anti-parallels, "least visible" ,
(4) total in case of the black-, red- & white transits, &
they are distributed in the most "even" manner possible.
5.) When the woven cube is rotated 120 degr. CW or CCW about the LOS-diagonal
it is superimposable on it's initial position,
disregarding color-displacement.
This works also in views -#2, -#3,-#4.
6.) When the woven cube is rotated 90 degr., 1x, 2x or 3x,
as shown in views -#2, -#3, -#4 resp.,
it is superimposable on it's initial position,
disregarding color-displacement.
7.) Due to 4), 5), 6) this "IIIR" structure
-and for similar reasons the "IIIL" structure-
are the most isotropic of all the (5) structures.
