Previously I presented to kinds of great circle associated with a torus;
1 } ( )( ) is two equatorial { great } cross sectional planes of the tube --not whole torus-- so either one is great circle,
2} ( ( ( ) ) ) the central ---inside-the-tube--- great circle plane divides the whole torus into two equal halves.
How the greatly reduced Pi, 0.007 is applied to a torus is difficult to make sense of, in a rational, logical common sense way. The most practical conclusion Ive arrived at is to see how Pi-time 66. 4 is applied.
What I came to is to think of --for starters--- is that my numerical-based, spiral-helixed torus, has 66.4 revolutions around-the-tube, as the process for process of creating a whole torus.
/ / / / / / / / / / / / / / / / / / / / / / = 22 spiral revolutions
/ / / / / / / / / / / / / / / / / / / / / / = 22 "" ""
/ / / / / / / / / / / / / / / / / / / / / / = 22 "" ""
...............................................= 66 total
The .4 means that the spiral inverts --going inside the tube--- before making thye 67th revolution. I break this above into three sections of 22, because my geometric Standard Model associates the electron with the three great circles{ planes } of the octa{8}hedron, that are each perpendicular { 90 degrees } to the other.
It may be too early to bring this into view, but in Synergetics we see that the octahedron as developed by the VE/jitterbug process, is actually composed of three sets of double-bonded/valenced great circles or planes ergo a set of 6 great circles or planes define the octahedral electron that is composed of 12 sets of two double-bonded/valenced vectorial edges. LINK
Related considerations
Pi^3{ XYZ } = 31.00 62 7 66 802998
.....................................7 is in the overall 7th position.....
Pi^4{ XYZ + time }, minus 31 = 66.4 { Pi-Time }
Pi^4/4{ re-normalization to XYZ- 3D } = 24.35 22 7 27 585 00 60 9309110083172176
.................................................. .............................7 is in overall 7th position............
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"My education has been of my biggest impediments to my learning"...A. Einstein
"The first principle is that you must not fool yourself and you are the easiest person to fool."...R Feynman
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