Manuscript Hawk04-C@1 · Hawk04-C-v1.tex · section · 94d46352

Version-pinned comparisons

Correction and provenance ledger › Version-pinned comparisons · lines 2041–2116

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The following identifiers document comparisons. They are not dependencies for the locally proved exact theorem.

SourceComparison retained here
SourceComparison retained here
Hawk04-A@1Complete restoration, exact complete-complement recovery, and the distinction between global preservation and outgoing recovery. The supplied excerpts do not identify its microscopic model with the register examples here.
Hawk04-B@2Typed destructive readout, classical-output obstruction, readout-and-drop, and apparatus accounting. The exact statements used here have local proofs.
En07-A@1Complete-access restoration, operational forgetting, and the separation of channel equality from thermodynamic erasure.
En07-B@1The conditional endpoint direction and the distinction between accessible replacement and complementary decoupling. The source's open physical obligations are not discharged here.
En07-C@1External typing of Hawking's spectrum and the four same-model endpoint obligations. Only the finite conditional comparison is used.
En04-A@1Nonconstant complementary response does not locate an independently recoverable whole code or establish geometric backreaction.
Oai265-A@1A documentary selected-entropy separation. It is a Cheung comparison note about an external catalogue, not verification of that catalogue's area-law claim.
En02-C@1A separately specified streaming benchmark distinguishes information-theoretic recovery from executable recovery under a live-qubit budget. Its source-reported one-slot error is , while a two-slot protocol is exact; these model-specific values are not premises here CheungEn02C.
En02-D@4Its prepared entropy sequence is a finite-model turnover, not an identified gravitational Page curve. No emission law or transmission parameter from that model is imported CheungEn02D.

Publication of the journal article CheungEnter does not assign publication dates or journal status to the separately versioned companion manuscripts. The Philosophy essay is an introductory source, not a registered gravitational theorem. No claim is made that the present source has been machine checked.