References

Em03A

N. Cheung, Em03-A: A Fixed-Background Hawking Emission Theorem, version 1, 8 October 2026. Supplied manuscript and excerpts. The selected stationary scalar prescription and packet occupation law are inherited inputs, not microscopic source dynamics.

Em03B

N. Cheung, Em03-B: A Certified Apparatus-Model Readout of One Hawking Packet, version 2, 8 October 2026. Supplied manuscript account. Effective capture and finite readout context; not a premise for local coherent scalar access here.

Em03C

N. Cheung, Em03-C: Joint Hawking-Packet Correlations and Certified Tests of Semiclassical Departures, version 1, 8 October 2026. Supplied source 03-C.tex. Joint Gaussian states, bounded diagnostics, and complete-record comparison context.

Em03D

N. Cheung, Em03-D: A Local System–Probe Realization of a Hawking-Packet Observable, version 1, 8 October 2026. Supplied source 03-D-v1.tex. Filtered compact s-wave packet approximation and growing full-shell local probe architecture. The sine-effect adaptation and source-state verification are proved here.

Em03E

N. Cheung, Em03-E: Microscopic Input Dependence and Certified Recovery in a Dynamical Radiation Model, version 1, 8 October 2026. Supplied source 03-E.tex. Finite payload model used only for the architectural comparison.

Tjoa

E. Tjoa, Non-perturbative simple-generated interactions with a quantum field for arbitrary Gaussian states, Physical Review D 108 (2023), 045003. arXiv:2207.01141. doi:10.1103/PhysRevD.108.045003. Exact qubit–field and Gaussian-state methodological precedent; not the Schwarzschild packet or local-error proof of this paper.

DMP

C. Dappiaggi, V. Moretti, and N. Pinamonti, Rigorous construction and Hadamard property of the Unruh state in Schwarzschild spacetime, Advances in Theoretical and Mathematical Physics 15 (2011), 355–447. arXiv:0907.1034. Declared bulk state existence and Hadamard input.

Dimock

J. Dimock, Scattering for the wave equation on the Schwarzschild metric, General Relativity and Gravitation 17 (1985), 353–369. doi:10.1007/BF00759679. Complete classical scattering and horizon/infinity channels.

BGP

C. Bär, N. Ginoux, and F. Pfäffle, Wave Equations on Lorentzian Manifolds and Quantization, European Mathematical Society, 2007. arXiv:0806.1036. Normally hyperbolic Cauchy theory, Green operators, and causal support.

FewsterVerch

C. J. Fewster and R. Verch, Quantum fields and local measurements, Communications in Mathematical Physics 378 (2020), 851–899. arXiv:1810.06512. doi:10.1007/s00220-020-03800-6. Local system–probe scattering and induced-observable framework.

FewsterJubbRuep

C. J. Fewster, I. Jubb, and M. H. Ruep, Asymptotic measurement schemes for every observable of a quantum field theory, Annales Henri Poincaré 24 (2023), 1137–1184. arXiv:2203.09529. doi:10.1007/s00023-022-01239-0. Weyl-algebra measurement and asymptotic local-observable context; not an independently assumed outgoing-packet bridge.

EntanglementBreaking

M. Horodecki, P. W. Shor, and M. B. Ruskai, General Entanglement Breaking Channels, Reviews in Mathematical Physics 15 (2003), 629–641. arXiv:quant-ph/0302031. doi:10.1142/S0129055X03001709. Measure-and-prepare and separability characterization. The qubit recovery constants for this channel are proved directly.

HorizonEFT

W. D. Goldberger and I. Z. Rothstein, An Effective Field Theory of Quantum Mechanical Black Hole Horizons, arXiv:1912.13435. Response-matching programme in a stated effective-theory regime; not a derivation of the exterior qubit or its message channel.