434 323 434
323 212 323
434 323 434
323 212 323
212 1X1 212
323 212 323
434 323 434
323 212 323
434 323 434
..4 ..3 ..4
..3 ..2 ..3
..4 ..3 ..4
..3 ..2 ..3
..2 .X1 ..2
..3 ..2 ..3
..4 ..3 ..4
..3 ..2 ..3
..4 ..3 ..4
.34 .23 .34
.23 .12 .23
.34 .23 .34
.23 .12 .23
.12 .X1 .12
.23 .12 .23
.34 .23 .34
.23 .12 .23
.34 .23 .34
benb wrote:@quickfur: I think I understand more about where you are coming from and I wonder if the way that I am thinking of it may prove sufficient for your needs (or if it will illuminate where some further clarification could prove helpful!). I respect your "tessies" idea, and I wonder if the idea of points on a line of a given slope might also be of use to accomplish similar ends for the calculation and coding of specific coordinates. For example, could it work if we take the origin as the point of observation and then add:
1) points that are collinear with the axial directions indicated by the presence of certain objects of a given class (Class 1)
2) points that are collinear with lines that bisect the planes defined by all possible pairs of the axial directions indicated by the presence of certain objects of a given class (Class 2)
3) points that are collinear with lines that pass through the centers of cubes defined by all possible triplicities of the axial directions indicated by the presence of certain objects of a given class (Class 3)
4) points that are collinear with lines that pass through the centers of hypercubes defined by all possible quadernities of the axial directions indicated by the presence of certain objects of a given class (Class 4)
?
benb wrote:Quick update on a potential future direction:
https://osf.io/dxjeo/wiki/GravitationalTranslator/
quickfur wrote:The two views represent two perpendicular orientations of what you'd see in 4D. Basically it's an alternative way of visualizing 4D, in which instead of the traditional 4D -> 3D projection, the 4D view is presented as two 3D views, oriented perpendicular to each other, so that the horizontal center of each view is identical to each other, but the stuff on the side stretches forth in perpendicular directions, one stretching left/right, and the other stretching ana/kata.
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