Qgamb metric sector
v332_qgamb_metric_sector.py · frontier
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The metric sector of QG.AMB.01 characterized: the obstruction is exactly the conformal-mode (Gibbons-Hawking-Perry) problem, the physical sector is gap-insulated, and the only route is the conditional IDG taming (makes v330's metric-sector fence precise). [E] CONFORMAL-MODE WRONG SIGN: c_conf(D)=-(D-1)(D-2)/4 is NEGATIVE for D>=3 (c_conf(4)=-3/2) while the TT coefficient is positive -- the conformal-factor problem. [E] MEASURE OBSTRUCTION: the kinetic form is indefinite (one negative eigenvalue), so exp(-S) diverges over the conformal mode; the bare metric-sector measure is not directly definable. [E] PHYSICAL SECTOR INSULATED: the obstruction is in the conformal/gauge direction, not the admissible sector (positive+gapped, v330), margin Delta-31/(4pi^2)~1.648>0 (v76). [C] IDG CONDITIONAL ROUTE: the entire form factor e^{z/M^2} (v259/v304) dresses the conformal propagator with no extra pole. [E] NEG: a polynomial (R+R^2) truncation crosses zero (the Stelle ghost, v304/v278). [O] METRIC SECTOR OPEN: the full QG.AMB.01 needs the conformal mode resolved nonperturbatively (GHP rotation / IDG), gap-decoupled but NOT constructed. A precise characterization, NOT a closure.
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