Conformal realisation
v179_conformal_realisation.py · registry
Read the original description and evidence links
the two residual premises (MARKS-residual + KERNEL-residual) collapse to ONE geometric premise QGEO.CONF.01 (honest unification, the conformal realisation stays OPEN). MARKS's residual is NOT three independent assumptions: (1) genus-0 IS P1 — c3=1/(|Z2|·2π·χ(S²))=1/(8π) with χ(S²)=2 ⇒ g=0, the same χ=2 that gives the '8' (v58/v73); (2) the order-4 clock IS the carrier — Coxeter element of W(A3)=S4, order h(A3)=4=|μ4| (v117); (3) marks=one orbit is FORCED — parabolic marks ≠ the 2 elliptic fixed points {0,∞}, a free order-4 orbit has exactly 4=e1(a) points. So MARKS reduces to 'the carrier clock acts conformally on the genus-0 double'. KERNEL then FOLLOWS from that geometry: DtN symbol |k| (Lee-Uhlmann, v156) ⇒ rank-8 c=8 fixed polarisation; no drift (v158); the cusped-surface residual data is H¹=ℂ³=N_fam = the 3-dim gapped transfer block (Schur, v162/v178). Both ⇒ ONE premise QGEO.CONF.01: 'the raw RP seam normal double is conformally (ℙ¹,μ4) with the carrier clock as the order-4 Möbius map'. The two doors of v177/v178 are one geometric realisation — the single structural residual of the whole theory, left honestly OPEN.
Read the original Python source- Linked claims