2D triangle = 2D area/opening
..{ 3 chordal edges }...
3D tetrahedron = 3D volume/openings
..{ 6 chordal edges }...
2D subdivided triangle = 1 + 3 = 4( solid? membrane )
2D Here and Now
..{ 3 chordal edges and 3 radial edges }..
3D subdivided tetrahedron = 1 + 4 =5( solid? mass )
..{ 6 chordal edges and 4 radial edges }..
2D subdivided triangle( nucleated ) = 6 internal surface angles
..{ 540 surface degrees }..
3D subdivided tetrahedron( nucleated ) = 12 internal surface and 12 internal volume angles
Subdivided tet 1/4 A mod
..{ 720 surface degrees }
..{ two 360 degree circles / four 180 degree surface triangles }
..{ plus 6, precessed, internal volume triangles }...
..{ precessed = at 90 degrees to each other...see graphic for internal volume triangles }...
Compare the above 12 + 12 angles to the below 24 chordal edges and 24 radial edges
3D > 2D > 1D
1D = linear number line 0, 1, 2, 3,4, 5, 6, 7 etc...
.{ <--------0--------> }.
2D = 4 parrallel number lines that correspond 2D, hexa or hepta-wave-
linear set.
Prime-wave Reflexive Revisoning
Sine-wave Landscape
...0..................6..
.....1.............5....( all primes fall on this line except 2 and 3 )
........2......4..........
...........3...............
.{ \/\/\/\ }...
and the 2D wave-linear number lines, translate into a 2D hexagonal as 6 number lines radiating from a common center point and this hexagonal format, all primes fall on two radial lines.
455.11 6 GRCs
..{ see hexagon }...
.{ \/
.{ /\ }...
3D = 12 or 24 radial lines that define four hexagons aka the cubo- octahedron or Vector Equilibrium ergo more omni-directional-like.
455.11 6 GRCs
..{ \/
>-----<
... /\ }......
In construction of the VE from four individual circles or hexagons, there is a total of 24 radial edges, and 24 chordal edges ergo Vector Equilibrium.
Compare this to the nucleated tetrahedron above with 12 internal surface angles and 12 internal volume angles
Rybo


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