References

XIST

N. Cheung, X-I-ST: A supported finite-order classical BV deformation on a prescribed conical Enter spacetime. Supplied source -I-ST.tex, with author field Ngo Cheung. Third-order compact scalar vertex, polynomial-lift residual, centered free-BV comparison, and complete finite supplied-report instruments. The supplied source is the version used here; no independent compilation or registration is inferred.

XEnterST

N. Cheung, X-Enter-ST: Readout closure of an obstructed convolution coefficient on a prescribed conical host. -Enter-ST.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/X-Enter-ST. Especially :amplitude, :secondorder, :TV, :matching, :relational, :clock, :locality, and :route. The second convolution reference is an additional hypothesis there, not an input silently supplied here.

XEnter

N. Cheung, X-Enter. -Enter.tex, version 1. Version-qualified passages supplied with the request. Enter Calculus Companion. https://enter.grok.me/browse/X-Enter. Selective amplitude visibility, retained-order tests, and conditional two-coefficient readout.

XHST

N. Cheung, X-H-ST: Relative classical BV structure and complete instruments for supplied residual reports. -H-ST.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/X-H-ST. Signed classical lift, non-descent, background tadpole, and complete finite report interfaces.

XGST

N. Cheung, X-G-ST: Free causal BRST compatibility and a variational upgrade obstruction. -G-ST.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/X-G-ST. Free auxiliary–ghost normalization, causal BRST, positive reciprocity diagnostic, and scoped fish and wavefront statements.

XG

N. Cheung, Landmark X-G: The normalized BRST multiplet and the one-loop background gate: proved compatibility conditions, an exact-upgrade obstruction, and the remaining nonlocal extension problem. -G.tex, version 1. Version-qualified source record supplied with the request. https://enter.grok.me/browse/X-G.

XFST

N. Cheung, X-F-ST: Three fixed-width retarded trees and the background identity. -F-ST.tex, version 1. Version-qualified supplied manuscript record. https://enter.grok.me/browse/X-F-ST. The retained three-tree packet is a comparison object, not reconstructed by the report instrument.

XConv

N. Cheung, X-A-conv. -A-conv.tex, version 1. Version-qualified supplied manuscript record. https://enter.grok.me/browse/X-A-conv. Frozen classical convolution prescription and its positive covariance defect.

XConvST

N. Cheung, X-A-conv-ST. Version 1, supplied manuscript record. Enter Calculus Companion. https://enter.grok.me/browse/X-A-conv-ST. Independent convolution obstruction, support certificates, and complete finite report locality.

IB

N. Cheung, I-B: A Finite Enter Spacetime: Calibrated Destructive Time Readout on a Prescribed Conical Product. -B-v1.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/I-B. Prescribed conical worldsheet, finite complete clock, calibration, scheduled locality, and regular transport.

XAST

N. Cheung, X-A-ST. Version 1, predecessor source record supplied with the request. https://enter.grok.me/browse/X-A-ST. Supported completion chart, fixed positive width, signature ledger, and plateau contract.

CheungEnter

N. Cheung, “The Enter Calculus: A Linear Quantum Lambda Calculus with an Operational Characterization of Measurement,” Frontiers in Physics, volume 14 (2026), doi:10.3389/fphy.2026.1954943. https://www.frontiersin.org/journals/physics/articles/10.3389/fphy.2026.1954943/abstract. Publisher advance article record; final pagination is not assumed. Specified Born semantics and the separate class-relative operational characterization are not identified.

EnterI

N. Cheung, Manuscript I. .tex, version 2. Version-qualified supplied manuscript record. https://enter.grok.me/browse/I. Finite operational characterization of destructive measurement inside its stated structural class; not continuum field acquisition.

EnterPhilosophy

N. Cheung, The Philosophy of Enter: Destructive Readout, Quantum Recovery, and the Refusal of Identification. -v2.tex, version 2. Introductory essay, Enter Calculus Companion. https://enter.grok.me/enter. Interpretive separation of readout, recovery, thermodynamic specification, and physical identification.

En09

N. Cheung, Realization of Relational Time by Destructive Enter on a Clock Register. 09-A.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/En09-A. Complete destructive-clock channel and arbitrary reference extension; dynamical interpretation has additional hypotheses.

En03

N. Cheung, En03-A. 03-A.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/En03-A. Complete scheduled block interfaces and exact backwards-support theorem.

VIIE

N. Cheung, VII-E. -E.tex, version 1. Version-qualified supplied manuscript record. https://enter.grok.me/browse/VII-E. Observation boundaries and prescribed schedule locality.

En08A

N. Cheung, En08-A. 08-A.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/En08-A. Scheduler consistency versus additional Lorentz-cone representation hypotheses.

En08B

N. Cheung, Resource-controlled operational approximation of null boundary transport. 08-B.tex, version 1. Enter Calculus Companion. https://enter.grok.me/browse/En08-B. Finite reference-preserving transport relative to prescribed geometric and operational data.

En02B

N. Cheung, En02-B. Version 1, supplied manuscript excerpts. Enter Calculus Companion. Finite complete-history channel soundness and live-name resource certificates.

En02C

N. Cheung, En02-C. Version 1, supplied manuscript excerpts. Enter Calculus Companion. Reference-preserving sequential soundness and explicit storage ledgers. No radiation recovery task is imported here.

FRBV

K. Fredenhagen and K. Rejzner, “Batalin–Vilkovisky formalism in the functional approach to classical field theory,” Communications in Mathematical Physics 314 (2012), 93–127. https://arxiv.org/abs/1101.5112. Classical functional BV framework. Its global hypotheses are not transferred to the regular conical product.

DaviesLewis

E. B. Davies and J. T. Lewis, “An operational approach to quantum probability,” Communications in Mathematical Physics 17 (1970), 239–260. doi:10.1007/BF01647093. https://link.springer.com/article/10.1007/BF01647093. External instrument framework; the finite maps used in this paper are proved directly.

Watrous

J. Watrous, The Theory of Quantum Information. Cambridge University Press, 2018. Author manuscript and errata: https://cs.uwaterloo.ca/ watrous/TQI/. Finite channels, complete references, trace distance, and diamond-norm comparison.

CharacteristicRecords

N. Cheung, XIV-H, XIV-I, and XIV-J, version 1, and technical XV-B, version 2. Version-qualified manuscript passages supplied with the request. Internal-amplitude constructions, reconstruction descent, partial characteristic references, and the unconstructed full-map/admission boundaries.

PreparedRecords

N. Cheung, XVI-N, revision r12, and XVI-O, revision o70-sync. Version-qualified passages supplied with the request. Prepared-insertion and prescription-qualified kernel boundaries only; no calculation from those programmes is performed here.

OpenAIRecords

OpenAI, Mathematics catalogue and finite-interface manuscript descriptions. Supplied documentary descriptions, including Families 282, 362, and 376. No family theorem or reported formalization is used as a premise or independently verified here.