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Manuscript Em06-B@1 · Em06-B-v1.tex · section · 61e38859

Short predecessor and non-transfer ledger

Release, corrections, and retained boundaries › Short predecessor and non-transfer ledger · lines 1695–1785

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{ {}1.14

ComparisonBoundary retained here
ComparisonBoundary retained here
Em06-A; VII-A Em06A,CheungVIIAThe first coefficient is the starting object, but its signs, support, and scalar gauge descent are rederived. No second-order quantum result is inherited.
V; VII-B; VII-I summary CheungV,CheungVIIB,DossierAn external classical metric is not a jointly quantized metric insertion. Scalar concentration neither repairs the sharp off-shell admission problem nor constructs an interacting product. Summary-only VII-I claims are not theorem premises.
VII-H CheungVIIHIts free massless Wick-square susceptibility and contact ambiguity are different from the massive scalar-linear coefficient, its covariance, and its fluctuation CCR. The reported pairing is not relabelled as our variance coefficient.
IX-A CheungIXAFixed-support scalar estimates do not establish convergence in the separate boundary-sensitive carrier topology. No continuum sharp-insertion limit is inferred.
XI-G CheungXIGThe supplied frozen class obstruction is untouched. We construct no representative of that cubic two-metric-slot class.
XIV-H/I/J; XVI-N/O CheungXIV,CheungXVINo full joint characteristic map, inherited quantum coefficient, or bulk BV restoration is supplied. No new resolution of H2, I3, or J2 is claimed; XVI-N's separate Route B is not discharged; O.1 is not closed and XV-B is not opened as an admission exit.
XVII-A; En02/Em03 and other finite models XVIIA,DossierBoundary reconstruction, packet channels, finite decoders, scheduled dependency, and other model diagnostics are non-premises. No map identifying their observables with the present coefficient is asserted.

}

The XI-G comparison is especially simple at the level of types. Our construction has the form

after has been fixed classically. Its output is scalar-linear. It does not output the joint cubic kernel to which XI-G's obstruction applies. An expectation or variance estimate for this already-defined scalar operator cannot alter that class obstruction.

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