Manuscript En04-A@1 · En04-A.tex · bibliography · bab77211
References
A submission package for a future physical bridge · lines 2409–2630
KnillLaflamme
E. Knill and R. Laflamme,
“Theory of quantum error-correcting codes,”
Physical Review A
55 (1997), 900–911.
doi: 10.1103/PhysRevA.55.900.
arXiv:quant-ph/9604034.
BraunsteinPati
S. L. Braunstein and A. K. Pati,
“Quantum information cannot be completely hidden in correlations:
Implications for the black-hole information paradox,”
Physical Review Letters
98 (2007), 080502.
doi: 10.1103/PhysRevLett.98.080502.
arXiv:gr-qc/0603046.
KSW
D. Kretschmann, D. Schlingemann, and R. F. Werner,
“The information-disturbance tradeoff and the continuity of
Stinespring's representation,”
IEEE Transactions on Information Theory
54 (2008), 1708–1717.
doi: 10.1109/TIT.2008.917696.
arXiv:quant-ph/0605009.
Watrous
J. Watrous, The Theory of Quantum Information, Cambridge University Press, 2018.
VeitchEtAl
V. Veitch, S. A. H. Mousavian, D. Gottesman, and J. Emerson,
“The resource theory of stabilizer quantum computation,”
New Journal of Physics
16 (2014), 013009.
doi: 10.1088/1367-2630/16/1/013009.
arXiv:1307.7171.
FattalEtAl
D. Fattal, T. S. Cubitt, Y. Yamamoto, S. Bravyi, and I. L. Chuang, “Entanglement in the stabilizer formalism,” arXiv:quant-ph/0406168, 2004.
HorodeckiShorRuskai
M. Horodecki, P. W. Shor, and M. B. Ruskai,
“Entanglement breaking channels,”
Reviews in Mathematical Physics
15 (2003), 629–641.
doi: 10.1142/S0129055X03001709.
Preprint title: “General Entanglement Breaking Channels,”
arXiv:quant-ph/0302031.
Kato
T. Kato,
Perturbation Theory for Linear Operators,
Classics in Mathematics, Springer, 1995.
Reprint of the second edition.
doi: 10.1007/978-3-642-66282-9.
Cao2024
C. Cao,
“Non-trivial area operators require non-local magic,”
Journal of High Energy Physics
11 (2024), 105.
doi: 10.1007/JHEP11(2024)105.
arXiv:2306.14996.
Cited with its operator-algebra and code hypotheses, not as a
generic magic-to-complement-nonconstancy theorem.
CaoEtAl2026
C. Cao, G. Cheng, K. Karthikeyan, C. Li, and J. Preskill, “State-dependent geometries from magic-enriched quantum codes,” arXiv:2603.13475v1, 2026. Perturbative skewed subsystem codes, proto-area entropy, and tripartite non-local Choi magic. No generic identification with is imported.
Moosa2026
M. Moosa, “Type III von Neumann algebras are magical,” arXiv:2608.12512v1, 2026. Continuum/thermodynamic-limit comparison only; no finite-carrier residual-response conclusion is imported.
CheungI
N. Cheung,
Landmark I, version 2.
Supplied unpublished manuscript excerpts, n.d.
Source identifiers I.tex and I_v2.tex
in the supplied records.
In particular, thm:main, “Characterization.”
Born probabilities and positive-branch destructive residuals
within the declared strategy class.
CheungEn03A
N. Cheung,
En03-A, version 1.
Supplied unpublished manuscript excerpts
En03-A.tex, n.d.
Minimal linear typed interface and relation to a larger calculus.
No field preparation or gate-library universality is imported.
CheungHawk04A
N. Cheung,
Hawk04-A: Unitary Information Preservation and Radiation
Recovery: A Complete-Complement Formulation of the Black-Hole
Information Problem, version 1.
Supplied unpublished manuscript record and excerpts, n.d.
In particular, thm:global, thm:exact,
cor:nohiding, thm:four-majorana,
and the endpoint and recurrence interfaces.
The required channel statements are proved locally.
CheungHawk04B
N. Cheung, Hawk04-B: Quantum Recovery, Destructive Readout, and Complete Residuals, supplied manuscript and revised typed-program source, n.d. Quantum return, readout-and-drop, apparatus dilation, exact four-Majorana residual accounting, certificates, and access-preserving endpoints.
CheungHawk02E
N. Cheung,
Hawk02-E: Coherent Diaries and Complete-Residual Certification
in a Regulated Interacting SYK–Scalar Model, version 1.
Supplied unpublished manuscript
Hawk02-E-v1.tex, n.d.
Regulated architecture, finite-proxy comparisons,
source-energy separation, and fixed-proxy recurrence.
CheungEn02B
N. Cheung,
En02-B, version 1.
Supplied unpublished manuscript excerpts
En02-B-v1.tex, n.d.
In particular, thm:B1, resource-certified decoder soundness,
complete branch maps, and live-name accounting.
CheungEn02C
N. Cheung,
En02-C, version 1.
Supplied unpublished manuscript excerpts
En02-C-v1.tex, n.d.
Reference-preserving sequential soundness and the separation of
availability, decoder existence, and executable recovery.
CheungEn02E
N. Cheung,
En02-E, version 2.
Supplied unpublished manuscript excerpts
En02-E-v2.tex, n.d.
Gaussian packet states and flagged-cutoff comparisons;
commuting-state hypotheses are retained.
CheungEm03C
N. Cheung,
Em03-C, version 1.
Supplied unpublished manuscript excerpts
Em03-C-v1.tex, n.d.
Joint apparatus interfaces, finite records, coherent comparisons,
and physical receiver boundaries.
CheungXIVH
N. Cheung,
Landmark XIV-H: Internal kernel relations on the operator route,
version 1.
Supplied unpublished manuscript excerpts
XIV-H.tex, n.d.
Internal maps, regular charts, and the stated H2 stop.
Documentary separation only.
CheungXIVI
N. Cheung,
Landmark XIV-I, version 1.
Supplied unpublished manuscript excerpts
XIV-I.tex, n.d.
Constructed I2 internal amplitude module and unresolved I3
joint characteristic map.
Documentary separation only.
CheungXIVJ
N. Cheung,
Landmark XIV-J, version 1.
Supplied unpublished manuscript excerpts
XIV-J.tex, n.d.
In particular, prop:descent, lem:null,
thm:reference, thm:conditionalextension,
thm:J2, and cor:noadmission.
Supported-sector references do not admit the full coefficient.
CheungXVB
N. Cheung,
Landmark XV-B, version 1.
Supplied unpublished manuscript excerpts
XV-B.tex, n.d.
Relative-lifting and extension interfaces; no inherited full
characteristic contraction or quantum admission is supplied.
CheungXVIN
N. Cheung,
Landmark XVI-N, version r12.
Supplied unpublished manuscript excerpts
XVI-N.tex, n.d.
In particular, thm:massless-obstruction.
Conditional specified-instance result, not a universal completion
or the missing characteristic-map construction.
SuppliedCatalogue
OpenAI, as attributed in the supplied companion record,
Enter Calculus Companion: OpenAI family catalogue excerpts.
Supplied documentary record describing Families 227, 279,
274, and 276; the supplied Family 279 record is labelled
rem:oai-279 and dated 7 October 2026.
Attribution, proofs, and publication status are not independently
verified here. No family is a theorem premise.