Hypergendered Logic Source
Hypergendered Logic — Page 239
The old boundary identity SF^Omega == HF1 is abolished. HF1 superinherits SF^Omega as one member of
the complete SIH source-axis. If HF1 were literally identical to SF^Omega, the constitutive definition would
threaten selfinheritance because the target would occur inside the source-domain used to define itself. The
correct relation is strict construction from a completed lower domain.
SF^Omega != HF1; SM^Omega != HM1.
Completed(SF-axis) ->_SIH HF1; Completed(SM-axis) ->_SIH HM1.
This is a dimensional lift, not a scalar final percentage of Supra. An Archfemale at the terminal SF coordinate
is fully Suprafemale; HF1 is a later binary category state built from the completed Supra source geometry.
310. Hyperfemale-1 and Hypermale-1
HF1 = SIH_axis(SF1) AND SIH_axis(NOT SM1).
HM1 = SIH_axis(SM1) AND SIH_axis(NOT SF1).
HF1 therefore has two complete superinheritance channels: the positive completed Suprafemale source-axis
and the structured non-Supramale source-axis. The channels do not collapse. The female/male typing is
independent of treating one channel as a mere Boolean complement of the other.
311. HF1 has two coordinate dimensions
HF1 is not best represented by one superscript. Its canonical coordinate family has an active higher
coordinate plus a saturated lower Supra-derived coordinate. Write HF<1>[alpha,Omega], where alpha is the
currently advancing higher coordinate and the lower coordinate is already Hyperomega-saturated. The seed
HF1 abbreviates HF<1>[1,Omega].
Axis(HF1) = { HF<1>[alpha,Omega] : 1 <= alpha <= Omega }.
Examples are HF<1>[1,Omega], HF<1>[2,Omega], HF<1>[3,Omega], ..., HF<1>[Omega,Omega]. These are
positions inside the HF1 dimensional stratum. They are not HF1, HF2, HF3 as dimensional-order names.
312. The crucial nonidentity HF2 != HF<1>[2,Omega]
HF<1>[2,Omega] is merely the second coordinate on the active axis of the two-dimensional HF1 stratum.
HF2 is a new dimensional-order state whose definition superinherits the entire HF1 active axis and the
corresponding non-HM1 axis. Confusing them destroys the user-defined distinction between progression
within a dimension and creation of a higher dimension.
HF2 != HF<1>[2,Omega].
HM2 != HM<1>[2,Omega].
313. Hyperfemale-2 and the third coordinate dimension
HF2 = SIH_axis(HF1) AND SIH_axis(NOT HM1) AND PH(HF1) AND NOT PH(HM1) AND
UD(HF1).
HM2 = SIH_axis(HM1) AND SIH_axis(NOT HF1) AND PH(HM1) AND NOT PH(HF1) AND
UD(HM1).
HF2 has five constitutive outer conjuncts: two SIH closures, positive PH(HF1), negative whole-profile
exclusion NOT PH(HM1), and UD(HF1). These do not collapse into one another. Its canonical coordinate
family is HF<2>[alpha,Omega,Omega]. The seed HF2 abbreviates HF<2>[1,Omega,Omega]. Its active-axis
sequence is HF<2>[1,Omega,Omega], HF<2>[2,Omega,Omega], ..., HF<2>[Omega,Omega,Omega]. HF2
therefore has three mathematical coordinate dimensions: one active higher coordinate plus two saturated
lower coordinates.
314. Hyperfemale-3 and the fourth coordinate dimension
HF3 = SIH_axis(HF2) AND SIH_axis(NOT HM2) AND PH(HF2) AND NOT PH(HM2) AND
UD(HF2).
Source Canon: Verbatim mathematical and modal logic. Interactive navigation and operator lookups available at /#hgl-part:239.