Manuscript IV-B@1 · IV-B-v1.tex · bibliography · dfb66408
References
Declarations · lines 2273–2480
CheungEnter
N. Cheung, The Enter Calculus: A Linear Quantum Lambda Calculus with an Operational Characterization of Measurement. Frontiers in Physics 14 (2026), doi:\,10.3389/fphy.2026.1954943. Publisher abstract record: accepted 28 September 2026; the displayed record describes the final formatted version as forthcoming. Used for operational background, not as a field-theoretic premise.
CheungPhil
N. Cheung,
The Philosophy of Enter: Destructive Readout, Quantum Recovery,
and the Refusal of Identification.
EntPhil, version 2, introductory essay.
https://enter.grok.me/enter.
Documentary philosophical source, not a theorem premise.
CheungI
N. Cheung,
Manuscript I, version 2.
Enter Calculus Companion.
https://enter.grok.me/browse/I.
Operational measurement characterization within its stated class;
no uniqueness theorem is transferred here.
CheungIB
N. Cheung,
I-B-v1: A Finite Enter Spacetime:
Calibrated Destructive Time Readout on a Prescribed Conical Product.
Version 1, source file I-B-v1.tex.
https://enter.grok.me/browse/I-B.
Geometric and interface provenance; all assertions used in the present
construction are restated and proved here.
CheungIV
N. Cheung,
Represented records for three named scalar-field models:
Finite-plane corrections, dense-TT corrections, and sourced curvature
pairings.
Manuscript IV, version 1, source file IV.tex.
https://enter.grok.me/browse/IV.
Source of the three represented-model conventions and their distinct
cutoff grammar.
CheungEn09
N. Cheung,
Manuscript En09-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/En09-A.
Supplied complete relational Enter instrument, covariance,
stationarity, and refinement comparisons. Documentary comparison;
the needed identities are proved in this paper.
CheungEn03
N. Cheung,
Manuscript En03-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/En03-A.
Supplied scheduled-block locality and record/residual interface
comparisons; not an imported premise.
CheungEn05
N. Cheung,
Manuscript En05-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/En05-A.
Supplied schedule-past and metric-envelope comparisons;
not a derivation of a metric and not an imported premise.
CheungEn08B
N. Cheung,
En08-B: Resource-controlled operational approximation of null
boundary transport.
Version 1.
https://enter.grok.me/browse/En08-B.
Different lattice-refinement transport contract; documentary only.
CheungIII
N. Cheung,
Manuscript III, version 2.
Enter Calculus Companion.
https://enter.grok.me/browse/III.
Classical descent and equation-space separations; documentary only.
CheungV
N. Cheung,
Manuscript V, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/V.
Admissible-current, retarded-product, and Newton–wave cubic
comparisons; documentary only.
CheungVIIIB
N. Cheung,
Manuscript VIII-B, version 3.
Enter Calculus Companion.
https://enter.grok.me/browse/VIII-B.
Conical-family, source, collar, and lapse non-identifications;
documentary only.
CheungEm02E
N. Cheung,
Manuscript Em02-E, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/Em02-E.
Supplied classical relational-lapse expansion on its own background;
documentary only.
CheungXIXA
N. Cheung,
Manuscript XIX-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/XIX-A.
Clock separation before coordinate identification; documentary only.
CheungXXA
N. Cheung,
Manuscript XX-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/XX-A.
Classical original-rod lapse and separate quantum-admission boundary;
documentary only.
CheungOai282
N. Cheung,
Manuscript Oai282-A, version 1.
Enter Calculus Companion.
https://enter.grok.me/browse/Oai282-A.
Supplied finite local-Ward residual interface.
A separation comparison, not a premise for Model 3 or Einstein dynamics.
CheungHawk
N. Cheung, Manuscripts Hawk04-C, Hawk04-D, Hawk05-A–Hawk05-C, Hawk06-A, Hawk07-A, and Hawk07-B. Enter Calculus Companion; supplied source excerpts. Complete-complement, recovery, operational-island, and operational-wormhole comparisons on separately declared interfaces. Documentary negative bearings only.
CheungEn02Em03
N. Cheung, En02 and Em03 manuscript series. Enter Calculus Companion; supplied version-specific excerpts. Decoder ledgers, packet and apparatus models, and entanglement-breaking channel comparisons. Documentary negative controls only; no model identification or theorem transfer.
CheungXIVIJ
N. Cheung,
Manuscripts XIV-I and XIV-J, versions 1.
Enter Calculus Companion.
https://enter.grok.me/browse/XIV-I;
https://enter.grok.me/browse/XIV-J.
Internal-amplitude construction and the separate unresolved full
characteristic-map and admission boundaries. Documentary only.
CheungXVB
N. Cheung,
Manuscript XV-B, version 2.
Enter Calculus Companion; supplied text.
https://enter.grok.me/browse/XV-B.
Relative-lifting and reconstruction-descent interfaces; the supplied
technical manuscript does not itself supply the inherited full graph
or quantum admission. Documentary only.
CheungXVIN
N. Cheung,
Manuscript XVI-N, revision r12.
Enter Calculus Companion; supplied conditional obstruction statement.
https://enter.grok.me/browse/XVI-N.
Not discharged or identified with the present measurement models.
OpenAICatalogue
OpenAI,
OpenAI mathematical manuscript catalogue.
Separate documentary collection displayed by the Enter Calculus
Companion.
https://enter.grok.me/openai.
Catalogue attribution only. Not independently verified here and not
a premise. No OpenAI family is identified with a Cheung manuscript
or with the present represented instruments.
Nelson
E. Nelson, “Analytic vectors,” Annals of Mathematics, second series, 70 (1959), 572–615. doi:\,10.2307/1970331. External analytic-vector theorem used in Proposition prop:A1 after explicit sector estimates.
PageWootters
D. N. Page and W. K. Wootters, “Evolution without evolution: Dynamics described by stationary observables,” Physical Review D 27 (1983), 2885–2892. doi:\,10.1103/PhysRevD.27.2885. External conditioning context; not a premise for geometric emergence or an unscheduled Ramsey implementation.