Yong-Li Wen et al. (2026) experimentally test Feynman’s two path-integral postulates with single photons by measuring complex propagators and reconstructing 17^5 = 1,419,857 discrete path skeletons. This record accepts that experimental result within its declared paraxial domain and asks a different question: when a measurement architecture maps a richer source space into a reduced readout, which distinctions are actually measured, which are generated by deterministic composition, and which remain outside the jurisdiction of the declared task? ORIGAS Cabin 1/2 Device IX v9.5 formalizes this question as a measurement-architecture boundary. It develops task-relative representational jurisdiction, fibre-based sufficiency criteria, closure under intervention, covariance-aware model-manifold tests, frozen provenance, and independent null/recovery protocols. The public Wen/Dryad dataset is used as the empirical baseline; reconstruction depth is explicitly distinguished from independent source width and from representational completeness. The record freezes prospective tests rather than retrospectively fitting them: the P9-C/Q5/Q7 photon closure programme, a Point-0 balance prediction centered on an operationally definedμ = 1/2, +t/−t, K × T OFF/ON/recovery law, and the previously frozen Double RingCross outer-Solar-System prediction as a chronologically independent external adjudicator. A separate author-frozen layer records sociotechnical and AI-jurisdiction predictions, including the France 2026–2027 case study. These are explicitly separated from the empirical Wen photon results.** No Device IX calculation is presented as a measured validation of a physical World B, Complete EPR, \(+t/-t\), \(K\), \(T\), or the Double RingCross. Bell/Aspect, Connes and Wen are treated as valid within their declared tasks. The narrower claim is that success of a reduced representation for one task does not establish injectivity, sufficiency, or closure for every enlarged task. Device IX is therefore experimentally adjudicable, but its prospective physical branches remain open until independently tested. The central methodological rule is: a reduction may be valid without being complete; the relevant question is whether the representation preserves the distinctions required by the task.Direct experimental test of Feynman’s path integral postulates with single photons | Science Advances
Yong-Li Wen et al. (2026) experimentally test Feynman’s two path-integral postulates with single photons by measuring complex propagators and reconstructing 17^5 = 1,419,857 discrete path skeletons. This record accepts that experimental result within its declared paraxial domain and asks a different question: when a measurement architecture maps a richer source space into a reduced readout, which distinctions are actually measured, which are generated by deterministic composition, and which remain outside the jurisdiction of the declared task? ORIGAS Cabin 1/2 Device IX v9.5 formalizes this question as a measurement-architecture boundary. It develops task-relative representational jurisdiction, fibre-based sufficiency criteria, closure under intervention, covariance-aware model-manifold tests, frozen provenance, and independent null/recovery protocols. The public Wen/Dryad dataset is used as the empirical baseline; reconstruction depth is explicitly distinguished from independent source width and from representational completeness. The record freezes prospective tests rather than retrospectively fitting them: the P9-C/Q5/Q7 photon closure programme, a Point-0 balance prediction centered on an operationally definedμ = 1/2, +t/−t, K × T OFF/ON/recovery law, and the previously frozen Double RingCross outer-Solar-System prediction as a chronologically independent external adjudicator. A separate author-frozen layer records sociotechnical and AI-jurisdiction predictions, including the France 2026–2027 case study. These are explicitly separated from the empirical Wen photon results.** No Device IX calculation is presented as a measured validation of a physical World B, Complete EPR, (+t/-t), (K), (T), or the Double RingCross. Bell/Aspect, Connes and Wen are treated as valid within their declared tasks. The narrower claim is that success of a reduced representation for one task does not establish injectivity, sufficiency, or closure for every enlarged task. Device IX is therefore experimentally adjudicable, but its prospective physical branches remain open until independently tested. The central methodological rule is: a reduction may be valid without being complete; the relevant question is whether the representation preserves the distinctions required by the task.Direct experimental test of Feynman’s path integral postulates with single photons | Science Advances
Here is a polished version suitable for Zenodo, manuscript front matter, or a research-paper description: This work extends the Scretching Quantum Chain (SQC) into a new experimentally grounded domain: directly measured complex propagators rather than solely tabulated transition observables. The strongest defensible extension is a local phase-action reconstruction, Ŝₖ = ℏ Arg(Kₖ), followed by additive path closure, Ŝⱼ = Σₖ Ŝₖ mod 2πℏ. This construction permits experimentally measured propagator phases to be translated into local and path-integrated quantum-action quantities while preserving the phase periodicity inherent in complex amplitudes. The Maxwell–Scretching Chain (MSC) can be incorporated when calibrated optical transmission or absorption measurements are available, allowing attenuation to be related to absorption cross-section, extinction coefficient, and dielectric loss. The present free-space experiment, however, does not independently determine molecular molar absorptivity and therefore does not by itself identify a direct ε → f molecular conversion chain. The underlying experiment, attributed to Wen et al., reports the reconstruction of 1,419,857 discretized single-photon paths from 85 measured complex propagators distributed across 17 spatial sites and five time steps. The present analysis independently checks the internally testable arithmetic and physical quantities, limits interpretations to what the experiment actually establishes, and applies the SQC and MSC only where the relevant physical observables are measured. The combinatorial path count is confirmed exactly: 17⁵ = 1,419,857. For λ = 795 nm and a 15 mm propagation interval, independent calculation gives ν = 3.7709743 × 10¹⁴ Hz, Eγ = 2.4986740 × 10⁻¹⁹ J = 1.55955 eV, m_eff = h/(λc) = 2.78015 × 10⁻³⁶ kg, and Δt = 5.00346 × 10⁻¹¹ s. The spatial interval implied by the reported ±48.72 μm range is 6.09 μm. Within the paraxial effective-particle representation, a transverse displacement of one grid interval contributes ΔS/ℏ = 0.00977071 rad per 15 mm propagation slice. The experiment provides direct support for coherent multiplication and summation of complex transition amplitudes within the tested discrete paraxial optical system. This constitutes a meaningful experimental interface for the SQC because both propagator magnitude and phase are available for reconstruction. It does not, however, establish that individual mathematical paths possess independent ontological reality, validate unrestricted interacting-particle path integrals, or independently confirm molecular Maxwell–Scretching relations not measured in the experiment. Several falsifiable extensions follow from the combined framework. These include an SQC action-closure residual for testing phase consistency across reconstructed paths; a gauge-invariant loop-phase observable; multiplicative uncertainty propagation for chains of measured complex propagators; explicit separation of phase evolution from attenuation in lossy propagators; and a combined absorption–action tomography experiment in which complex propagation and calibrated optical loss are measured simultaneously. Such an experiment would provide a direct interface between SQC phase/action reconstruction and MSC attenuation, cross-section, extinction, and dielectric-loss transformations. The resulting framework therefore does not replace the underlying quantum-optical propagator formalism. Instead, it adds a measurement-linked conversion architecture in which complex propagators can be translated into experimentally testable action relations, while optical-loss measurements can independently activate the Maxwell–Scretching branch. Six falsifiable applications and a dedicated validation protocol are developed to distinguish numerical closure, phase consistency, attenuation physics, and genuinely independent experimental confirmation.
Here is a polished description suitable for Zenodo, repository metadata, or the front matter of the revised paper: This verified v2 audit examines a supplied manuscript attributed to Wen et al. reporting the reconstruction of 1,419,857 discretized single-photon paths from 85 complex propagator measurements obtained across 17 spatial sites and five time steps. The analysis independently checks the manuscript’s arithmetic and physical quantities, corrects interpretations that extend beyond what the reported experiment establishes, and applies the Scretching Quantum Chain (SQC) and Maxwell–Scretching Chain (MSC) only at interfaces where their use is physically and mathematically appropriate. The revised edition additionally verifies the manuscript against the indexed primary publication: PMC13510607; PMID 42647606; Science Advances 12(35), eaeh1011; DOI 10.1126/sciadv.aeh1011. Quantities and performance measures that could not previously be independently reproduced are reconciled directly with the published Results and Materials and Methods sections. The reported path count is confirmed exactly as 17⁵ = 1,419,857. Using λ = 795 nm and a propagation step of 15 mm, independent recalculation gives a photon frequency of ν = 3.7709743 × 10¹⁴ Hz, photon energy Eγ = 2.4986740 × 10⁻¹⁹ J = 1.55955 eV, paraxial effective mass m_eff = h/(λc) = 2.78015 × 10⁻³⁶ kg, and propagation time Δt = 5.00346 × 10⁻¹¹ s. These values reproduce the prior audit and agree with the physical parameters of the primary report to the stated precision. The spatial-grid spacing inferred from the ±48.72 μm range is 6.09 μm and is independently confirmed by the published coordinate interval x_k ∈ [−0.0487 mm, 0.0487 mm]. Performance figures previously retained as provisional are also confirmed against the primary Results section: propagator fidelity of 98.5%, Postulate I fidelity of 94.4%, Postulate II fidelity of 94.7%, Postulate I mean absolute percentage error of 4.45%, propagator MAPE of 8.17 ± 3.50%, and Postulate II MAPE of 17.4%. A further source-level discrepancy is identified. The published Abstract reports a Postulate I fidelity of 94.9%, whereas the Results section reports and computes 94.4%. The resulting 0.5-percentage-point difference originates in the primary publication itself rather than in the supplied manuscript or the present audit. Overall, the v2 report strengthens the verification status of the reconstructed-path analysis by distinguishing exact combinatorial results, independently reproducible physical quantities, source-confirmed experimental metrics, and interpretation-dependent extensions. It also clarifies the proper roles of the SQC and MSC as cross-domain conversion and consistency frameworks rather than replacements for the underlying quantum-optical propagation model.
This work separates several physical and theoretical burdens that are often grouped together under “the quantum measurement problem” and develops an experimentally answerable test of one of them: outcome-conditioned continuation. The proposal does not treat measurement as one indivisible physical event. It distinguishes the admission of a measurement interaction and apparatus, durable record formation, later availability of that record, agreement among physical carriers, global outcome standing, quantum-probability weighting, and the rule governing what physical or predictive description continues after an outcome. These burdens can remain open or fail independently. The principal experimental proposal is the Quantum Continuation Closure Test (QCCT). QCCT-I asks whether two physically distinct proper-mixture preparation procedures that are represented by the same admitted standard quantum state can produce different later statistics after the same admitted first measurement. The canonical preparation pair consists of equal-weight Z-basis and X-basis proper mixtures that are represented by the same maximally mixed qubit density operator under standard quantum mechanics. A fixed standard quantum instrument cannot depend on which proper-mixture decomposition produced that state. Published generalized state-update rules provide explicit theory-side foils for which the preparation decomposition can instead remain relevant to the postmeasurement continuation. Ordinary quantum physics is given first refusal. Preparation mismatch, improper-mixture substitution, calibration failure, different first-measurement seats, preparation side channels, ordinary non-Lüders instruments, temporal process memory, and independently warranted expansion of the physical reference must be tested at their own declared scopes before a stronger preparation-indistinguishability violation can be inferred. QCCT therefore does not treat deviation from an ideal Lüders prediction, failure of one fitted instrument, or a preparation-dependent sequential signal as immediate evidence for new quantum dynamics. The comparison architecture escalates from fixed-instrument closure to finite-horizon process-tensor closure and only then to stronger bounded residual claims. The experiment is modular. Prospective QCCT-I execution, process-memory characterization, coarse-graining invariance, archival-data analysis, and later distributed partial closure may contribute distinct local results. A result transfers to a later experiment only through an explicit interface preserving the relevant physical carrier, reference, scope, calibration, provenance, and unresolved burdens. The deposit also contains a machine-auditable formal surface. One consolidated Lean file contains two scientifically distinct Quantum Measurement modules: Seam G, concerning Born weighting / quantum probability measure, and QCCT-I, concerning preparation-indistinguishability / outcome-conditioned continuation. Their shared file packaging does not merge their objects, burdens, evidence states, dispositions, or claims. Both generic machine dispositions remain Not Yet Adjudicable. Seam G retains open domain-owned probability-admission burdens. QCCT-I retains open empirical preparation, reference, measurement, side-channel, comparator, and adjudication burdens. The consolidated Quantum Measurement contracts-and-adapters file was appended directly beneath the unchanged Structural Flow Universal Kernel and elaborated cleanly twice during the release audit. Clean elaboration establishes only that the encoded contracts and adapters coexist coherently at their declared formal scopes. It does not derive the Born rule, establish the physical validity of the generalized continuation family, demonstrate preparation equivalence, close the ordinary quantum comparators, establish an anomaly, falsify standard quantum mechanics, or select an interpretation of quantum measurement. The physical answer remains the responsibility of experiment.
The experimental validation of fundamental thought experiments in quantum mechanics has profoundly advanced quantum science and technology while deepening our understanding of quantum mechanics. However, experimental studies of the path integral formulation, a cornerstone of quantum physics, remain scarce, especially regarding the two fundamental postulates proposed by Feynman in 1948, neither of which has been directly tested. Here, we present a theoretical proposal for the direct experimental test of Feynman’s postulates, achieved through the development of a rigorous propagator-based approach. Furthermore, we perform comprehensive measurements of single photon’s probability amplitudes for more than 1.4 million (17 5 ) paths, achieving high fidelity in propagator measurements and enabling complete reconstruction of the path probability amplitudes. The results confirm both postulates: (i) that quantum probabilities emerge from the coherent superposition of all possible paths and (ii) that all possible paths have equal-magnitude amplitudes, whereas each path’s phase is determined by the classical action (in units of ħ ). This work not only resolves a longstanding foundational gap but also establishes a general experimental framework for investigating path integrals in contemporary quantum systems.
This record is the v8.1 Cross-Frontier Appendix of the ORIGAS Cabin 1/2 research corpus. It consolidates three immediate research lines into a single measurement-architecture question: the Complete-EPR framework, representational jurisdiction, and the Wen/Feynman path-reconstruction audit. The central distinction is between output validity and source completeness. For a representation P and a task-relevant source variable J, if P(x1)=P(x2) while J(x1)=J(x2), then J cannot universally factor through P. A representation may therefore remain exact for its declared output task while being non-identifying for an enlarged task involving source, history, order, coupling, provenance or intervention. The Two Falls experiment provides the local two-body witness used throughout this appendix: two tennis balls can initially produce the same projected readout while being prepared through different physical couplings — rope and spring — carrying different stored state, history and future response. The experiment therefore gives a direct mechanical demonstration that identical local observation does not imply identical complete source. The present record treats this measurement non-injectivity and its jurisdictional consequence as already decidable at the local observable level; no four-body experiment is required to establish that mathematical and mechanical point. The appendix accepts the experimental achievement of Wen et al. within its declared single-photon domain, including the reconstruction of 1,419,857 path skeletons. The additional ORIGAS question is whether success inside that measured representation licenses source completeness. The document argues that greater reconstruction depth inside a representation cannot by itself recover distinctions already erased by the representation. The resulting Cabin 1/2 framework introduces the distinction between the observable local representation and the richer source question, together with order, history, coupling and provenance. The Complete-EPR author grammar uses A,B,+t,−t, while K and T express relational coupling and history/order in the extended architecture. A strict status firewall is maintained throughout the record: EXACT denotes mathematical consequences under declared definitions; MODEL-EXACT denotes finite calculations or audits; PROSPECTIVE denotes frozen discriminating protocols; and OPEN / AUTHOR THESIS denotes physical or ontological interpretations that are not promoted merely by analogy, chronology, visual presentation or consensus. The purpose of this appendix is therefore not to erase established scientific results, but to identify the precise point at which a correct local representation no longer licenses a claim of complete knowledge of its source.https://youtu.be/hv4Xxry7d44?si=bjEIrlaF6gE1QuqYits THE FRONTIER wen quantom mecanics stop with this act in real world NOWworld A attack WORLD B real loireduce & replace to COPYMankin complex systems COLLAPS FAST NOW 2025 Archival Reminder Origin of the Present Warning In October 2025, the ORIGAS Cabin 1/2 programme had already formulated this objection as a methodological and traceability problem, not as a retrospective reaction. The 2025 Nobel audit explicitly targeted what it called the recurring “Base-1” pattern: averaging, filtering, renormalization and commutative reduction can produce highly successful local outputs while suppressing history, weak couplings, singularities and other source-level distinctions. The same audit proposed the Cabin 1/2 Meta-Test as a preservation-oriented alternative based on Structure, History, Resilience, Nulls and Coupling measured on one traceable stream. résultats audit nobels 2025 met… The 2025 dossier was formally addressed to scientific institutions, including the Nobel Foundation, and records that its data, protocols and mathematical demonstrations had already been transmitted before the present 2026 Cross-Frontier synthesis. résultats audit nobels 2025 met… The present DOI should therefore be read as a continuation of a documented 2025 warning: whenever the same reduction process is reused, the same classes of omitted information should be expected to recur. In the ORIGAS framework, this is precisely why repeated success inside World A cannot, by itself, establish completeness with respect to World B. The claim made here is not that every renormalized calculation is false. It is that a method that repeatedly removes the same categories of information can generate the same class of blind spots, and those blind spots can become traceable once the omitted variables are preserved and compared. The 2026 appendix develops that earlier warning into a more explicit mathematical question of representational jurisdiction, source completeness and measurable loss across the 1/2 boundary.
This deposit presents the integrated 2026 edition of Thierry Origas's source-jurisdiction programme. It combines the formal manuscript From Bell Violation to Source Jurisdiction The ORIGAS Red Line with a transition from theory to observable consequence and a two-domain empirical audit of the 2026 Nobel Prize work in Physiology or Medicine and Chemistry. The starting question is task-relative and information-theoretic. Let Q be a declared source state, P a supplied readout, and J a frozen task. If two source states satisfy P(Q1) = P(Q2) while J(Q1) != J(Q2), then J is not in the jurisdiction of P. No increase in compute, recursion, consensus, peer voting, model scale or post-processing confined to P can reconstruct a source distinction that is absent from the supplied information channel. This fibre-obstruction criterion is the exact mathematical core of the ORIGAS Red Line. The first part develops this distinction from Bell/CHSH and the Aspect–Einstein debate to self-testing, process tensors, data processing, Blackwell/Le Cam comparison, QFI/Chernoff methods, modular theory, order sensitivity, block operators, Schur recovery, Point 0, Complete-EPR and a falsifiable source-lift programme. The manuscript explicitly separates imported standard results, exact consequences of declared definitions, author-proposed physical bridges and frozen prospective claims. In particular, the physical identification of C0, K, T, +t and -t as degrees of freedom beyond the richest applicable standard model remains prospective until a replicated residual survives the complete null ladder. The second part asks what happens when the same jurisdiction criterion is moved from controlled laboratory description to real-world intervention. In the 2026 medicine case, the audit studies optogenetics and source-aware control using coupled biological variables, hidden-mode observability, Schur-complement dynamics, thermal and ionic confounds, compartment-dependent sign inversion, recurrent-network responses, chronic adaptation and longitudinal safety. The decisive comparison is not optogenetics versus no optogenetics, but a matched one-sided open-loop controller versus a richer source-aware paired controller under preregistered endpoints and the strongest standard biological null. In the 2026 chemistry case, the audit studies the non-linear asymmetric synthesis and asymmetric autocatalysis associated with Henri B. Kagan and Kenso Soai. The analysis focuses on whether scalar readouts such as enantiomeric excess are source-complete for later chemical, biological, environmental or safety tasks when aggregation, coupling, initial chiral imbalance, order, history and hidden source variables can influence future outcomes. The chemistry section develops falsifiable paired-state experiments, order-reversal tests, source-separation protocols, Bayes-risk comparisons and reproducibility files intended to allow independent teams to reproduce the stated numerical results and challenge the proposed separators. The transition between the two parts is deliberate. The theoretical framework asks where an inference is mathematically entitled to go; the Nobel case studies ask whether successful local interventions and highly predictive reduced descriptions remain sufficient when the task changes from local demonstration to long-term system-level control, safety or recovery. The final Nobel sections are therefore presented as empirical case studies and falsifiable testbeds for the source-jurisdiction method, not as a claim that the Nobel laureates caused harm and not as an automatic proof of a new physical sector. Historically, this record belongs to a chronological author-declared corpus developed across 2025–2026. Earlier records freeze the source/readout/task question, Natural Chance, Complete-EPR, paired A+B descriptions, order (+t/-t), coupling K, history T and Point-0 constructions. The present 2026 integrated edition places those formal claims beside later Nobel-domain observations and preregisterable tests so that future data can confirm, limit or falsify them without retrospective rewriting. The central scientific and societal stake is therefore not whether a reduced model can be locally successful. It is whether scientific authority, prediction or intervention is extended beyond the information actually preserved by the representation. The operational rule proposed here is: when a safety-critical or source-sensitive task varies inside a readout fibre, stop the inference, enlarge the measurement channel, declare the residual risk and retest against the richest available null model. The final section is explicitly presented by the author as: Empirical Evidence of "an opaque consensual method + a traceable model of renormalized mathematical thought" by Thierry Origas in 2026. This phrase records the author's interpretation and provenance claim; the mathematical and physical claims remain separated by the status firewall defined in the manuscript. DOI: 10.5281/zenodo.23299466