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Plurality of Inherent Topological Twonesses
[1070.00-1077.11 Geometry of Two Scenario]
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1072.11 ![]() Given: definition of prime: Sec. 1071.10 Given: definition of system: Sec. 400.01 Given: definition of structure: Sec. 600.02 Given: definition of structural systems: Sec. 610.20 Given: definition of prime tetra, octa, and icosa: Sec. 1011.30 Given: definition of subfrequency: Sec. 1011.32 Given: definition of nucleus: Secs. 414 and 1012.01 Given: definition of thinkable generalization: Sec. 501 Given: definition of special case realizations: Sec. 504 Given: definition of cosmic inherency: Sec. 1073 Given: definition of two kinds of twoness: Sec. 223.05 |
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1072.32 ![]() (Footnote 11: See Sec. 1053.12-15.) |
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2 + 2 + 2 + 2 = 8.
(See Fig. 1073.10.) |
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1073.14 ![]() Integral system is threefold twoness = 6. Integral Universe is fourfold twoness = 8.
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2 quantum = 1/2 spin; and 1 quantum = 2 (spin/2)
Conception-birth comes with the realization that the aspects of the externally viewed, plus-curvature convexity that are seemingly separate from those of the internally viewed, minus-curvature concavity have no interveningly differentiating, zero-curvature sheath structurally differentiating the only timelessly (or generalized) conceptual coincidence of both the plus and minus curvature. In the alternately plus-or-minus pulsativeness frequencies of special case time the multiplicative twoness "conception" releases or gives birth to new, coexistent, additive twonesses as independently axially spinnable: special case spin twoness inherently coupled with the duality twoness, producing the individual unity fourness, with its primitive sixfoldedness of integral system interrelatedness and its eightfolded integral Universe environment. |
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.: 2 + 2 = T.
And when the symmetrical, omninonredundantly triangulated,
modularly unsubdivided
systems are subjected to symmetrical modular subdivision,
and the number of edge-
module subdivisions is represented by F, then:
2 + 2NF2 = T.
where the first 2 is the additive spin two; the second
2 is the multiplicative duality two; N
is the prime number uniquely characterizing the system;
F is the frequency of modular
subdividing; and T is the number of topological sets
of one vertex plus two faces equal
three edges (1 + 2 = 3) that exists in the symmetrical
structural (because nonredundant)
triangulated polyhedral system. Q.E.D.: See Sec.
223.
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