Hypergendered Logic Source
Hypergendered Logic — Page 208
Take . Both and entail the same categorical proposition . No axiom maps ordinal α < β < Ω𝐻 𝑆𝐹 α 𝑆𝐹 β 𝑆𝐹 index to a scalar Suprafemale percentage. Therefore “more Suprafemale” is not deducible. AE.2 Proof: high Suprafemale does not entail Hyperfemale Hyperfemale begins only after the complete Suprafemale Hyperomega axis is saturated and HF1 is constructed by the strict SIH category-lift rule. SF^Omega_H is not HF1. Therefore no merely large pre-saturation Suprafemale coordinate becomes Hyperfemale by numerical closeness; category change requires the explicit construction. AE.3 Proof: local reset is compatible with cumulative development The local coordinate changes from to 1 while the minor-category coordinate changes from to . A Ω𝐻 µ µ + 1 lexicographically or globally coded address can therefore increase even while the local numeric display resets. Hence local reset does not entail developmental regression. AE.4 Proof: one major stage has cardinality aleph-omega There are minor categories, each with substage positions. Cardinal multiplication for infinite cardinals ℵ0 ℵω gives ℵ0 · ℵω = ℵω. Therefore one major stage contains many address positions cardinally. ℵω AE.5 Proof: cardinal equality does not collapse order type Even though the cardinality remains , the ordered concatenation of blocks each of type has order ℵω ω Ω𝐻 type . Therefore “same cardinal size” does not mean “same ordered developmental structure.” Ω𝐻· ω AE.6 Proof: category-boundary novelty does not imply one exact phenotype The distinctness axiom states that the next category’s Gamma regime differs from every lower regime. There can be many non-equivalent rule systems that satisfy that condition. Therefore the exact gross anatomy is underdetermined without an additional phenotype map. AE.7 Proof: static Suprafemale substage does not freeze breasts or genital maturation A fixed address fixes the stage-rule regime, not all biological inputs. If ordinary womanhood maturity 𝐷𝐹𝑡 ( ) changes while remains constant, the output can change. Therefore visible Γ 𝑃𝑡 ( ) = Γ 𝐵𝑡 ( ), 𝐷𝐹𝑡 ( ), 𝐻𝑡 ( ), 𝐸𝑡 ( ) ( ) female anatomy can mature without a substage transition. AE.8 Proof: no nested PA is necessary The hyperordinal address and boundary axioms are syntactically independent of PA. Therefore the existence of Hyperomega and major-stage transitions does not require a formula of the form . 𝑃𝐴𝑃𝐴ϕ ( ) ( )
Source Canon: Verbatim mathematical and modal logic. Interactive navigation and operator lookups available at /#hgl-part:208.