527.20 Non polar Points

527.21 Polar points are two dimensional: plus and minus, opposites.

527.22 Nonpolar points, or localities, are four-dimensional there is the inside-out (i.e., concave and convex) dimension and three symmetrically interacting, great-circle-ways-aroundproducing spherical octation, with eight tetrahedra having three internal (central) angles and three external spherical surface triangles’ angles each.

527.23 The spherical octahedron’s three inside-out, symmetrically unique diameters and the three unique external chords produce two unique sets of three nonparallel lines each, but with one set coordinating at 60 degrees and the other set coordinating at 90 degrees.

527.24 The nonpolar points are not fixable or structurally stabilized until occurring at the crossings of a three-way-great-circled-triangular-spherical-surface grid, generated symmetrically in respect to the polar axis of the system.

527.25 Nonpolar Points: All systems have polesergo, spin axes ergo, they are polarizably identifiable. Nonpolarized simply means that the spin axis is unrecognized under the conditions considered. There is no such thing as a nonpolarized point, because if you tuned in the subvisible systemappearing only as a directionally positioned microsomethingto visible comprehension, you would find that as a system it has poles and that it has a potential of seven alternately employable poles (see Sec. 1040). So we may call a “point” a focal centeri.e., a “noise” with a directionbut it is inherently an as-yet undistinguished system, with all of the latter’s characteristics (see Sec. 264.01).

SERIES WIRING

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PARALLEL WIRING

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Fig. 527.09 Convergent Integration and Divergent Disintegration in the Language of Electricity: “Series” wiring is disintegrative, an open system. “Parallel” wiring is integrative, a closed system.

527.26 There is inherent polarity in all observation, which always introduces the additive twoness:

Nonpolarized unrecognized

Focal event = infratunable system