{"data":[{"id":"10.5281/zenodo.20616626","type":"dois","attributes":{"doi":"10.5281/zenodo.20616626","identifiers":[],"creators":[{"name":"Azzarello, Sergio Facundo","nameType":"Personal","givenName":"Sergio Facundo","familyName":"Azzarello","affiliation":["Investigador Independiente"],"nameIdentifiers":[]}],"titles":[{"title":"Termodinámica de la Condensación de Fröhlich y el Aislamiento de la Decoherencia Cuántica en Sistemas Biológicos"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Sintergic Theory"},{"subject":"Quantum Biology"},{"subject":"Fröhlich Condensation"},{"subject":"Vicinal Water"},{"subject":"Decoherence-Free Subspace"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616626","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Este manuscrito aborda la paradoja de la decoherencia cuántica en entornos biológicos presurizados a temperatura ordinaria (310.15 K), proveyendo el blindaje biofísico y termodinámico complementario a la Teoría Sintérgica. Mediante el formalismo de sistemas cuánticos abiertos y la termodinámica de no-equilibrio, se demuestra matemáticamente cómo una tasa crítica de bombeo de energía metabólica (hidrólisis de ATP) induce una transición de fase hacia un estado condensado bosónico macroscópico en los polímeros de tubulina del citoesqueleto neuronal. \n\nAsimismo, se define la función de protección topológica provista por la capa de agua nano-estructurada adyacente (vicinal water), la cual reduce la constante dieléctrica local y actúa como un reflector electrodinámico contra el ruido térmico citoplasmático. Este mecanismo extiende las escalas temporales de coherencia de fase por múltiples órdenes de magnitud, facultando la emergencia del campo neuronal y su acoplamiento con la grilla informacional cuántica fundamental (el Lattice) indexada en nuestro vector teórico previo (doi:10.5281/zenodo.20615484).","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616626","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:09:20Z","registered":"2026-06-09T19:09:20Z","published":null,"updated":"2026-06-09T19:09:20Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616672","type":"dois","attributes":{"doi":"10.5281/zenodo.20616672","identifiers":[{"identifier":"oai:zenodo.org:20616672","identifierType":"oai"}],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","affiliation":["Independent Researcher"],"nameIdentifiers":[{"nameIdentifier":"0009-0002-8491-1612","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"A Horizon Boundary Normalization of the Cosmological Constant"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2025-09-05","dateType":"Available"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.18762247","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.17037988","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616672","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:08:44Z","registered":"2026-06-09T19:08:45Z","published":null,"updated":"2026-06-09T19:08:45Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.17037988","type":"dois","attributes":{"doi":"10.5281/zenodo.17037988","identifiers":[],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","affiliation":["Independent Researcher"],"nameIdentifiers":[{"nameIdentifier":"0009-0002-8491-1612","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"A Horizon Boundary Normalization of the Cosmological Constant"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2025-09-05","dateType":"Available"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.18762247","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.17037988","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.17037988","contentUrl":null,"metadataVersion":133,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":1,"citationCount":4,"partCount":2,"partOfCount":0,"versionCount":102,"versionOfCount":1,"created":"2025-09-02T14:57:51Z","registered":"2025-09-02T14:57:51Z","published":null,"updated":"2026-06-09T19:08:45Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616621","type":"dois","attributes":{"doi":"10.5281/zenodo.20616621","identifiers":[{"identifier":"oai:zenodo.org:20616621","identifierType":"oai"}],"creators":[{"name":"Valenzuela, Patricio E.","nameType":"Personal","givenName":"Patricio E.","familyName":"Valenzuela","nameIdentifiers":[{"nameIdentifier":"0000-0002-8524-0649","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"The Quantum Phase from the Euclidean Substratum: the Wick Signature Transition as the Single Foundational Posit of Absolute Frame Theory"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Quantum Theory","subjectScheme":"MeSH"},{"subject":"Physical cosmology","subjectScheme":"EuroSciVoc"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616620","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"Copyright (C) 2026 Patricio E. Valenzuela.","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"Why is the physical action a phase, $e^{iS}$ (oscillatory, norm-preserving, interference-bearing), rather than a real weight, $e^{-S}$ (diffusive, dissipative)? This is the difference between a quantum and a merely statistical world, and in Absolute Frame Theory (AFT) it is the difference between the Lorentzian observable manifold $\\mathcal{M}$ and the Euclidean substratum $\\mathcal{A}$: the imaginary unit is introduced by the $\\mathcal{M}$--$\\mathcal{A}$ signature transition, the Wick rotation. We show that this transition is the single deepest posit beneath the AFT account of quantum theory---the same root from which the complex structure, the Born rule, parity violation, the arrow of time, and the Tsirelson bound were separately shown to follow---and we reduce it as far as a physical theory can reduce its own ground. The signature transition factorizes into three layers: the existence of a time direction (the sliding of the embedding interface), the orientation (the arrow, fixed by informational irreversibility), and the complex/unitary character (the $i$ and the phase). For the last and only open layer we prove three statements. First, the complex structure is not smuggled in: it is the real, antisymmetric generator of the first-order phase-space closure of a real oscillation, present in the real description before any imaginary unit is named. Second, we prove a theorem---for the free sector with uniform sliding---that the reconstructed evolution on $\\mathcal{M}$ is unitary (the phase $e^{iS}$, with a single complex structure), and that no dissipative $e^{-S}$ sector is admissible: the positive Euclidean Laplacian $-\\Delta_{\\mathcal{A}}\\ge0$ admits only oscillatory bounded substratum modes, the comoving frame is static, and Osterwalder--Schrader reconstruction delivers a positive Hamiltonian and unitary continuation. Third, that single complex structure acts compatibly across subsystems, $J_S\\otimes\\mathbb{1}=\\mathbb{1}\\otimes J_{S'}$---an operator identity, not a shared scalar sign---so the reconstructed theory is locally tomographic, complex rather than real (rebit). The phase is therefore forced by the single fact that $\\mathcal{A}$ is Euclidean. That fact is not an arbitrary extra assumption: it is entailed by $\\mathcal{A}$'s role as the atemporal, stable, deterministic ground (atemporality forbids a timelike direction; a bounded-below action requires positive-definiteness), hence the two-signature architecture reduces to one posit. Asking why $\\mathcal{A}$ is Euclidean is asking the theory to derive its own ground---a foundational question of self-referential, not identifiability, character. The reduction is sharp: it does not derive the posit from its origins, but it shows the posit to be single, non-arbitrary, and necessary given the role. The open residual is thereby narrowed to two sectors, the interacting and the curved/horizon, the latter addressed by modular reflection positivity in the companion dynamical reconstruction.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616621","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:08:12Z","registered":"2026-06-09T19:08:13Z","published":null,"updated":"2026-06-09T19:08:13Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616620","type":"dois","attributes":{"doi":"10.5281/zenodo.20616620","identifiers":[],"creators":[{"name":"Valenzuela, Patricio E.","nameType":"Personal","givenName":"Patricio E.","familyName":"Valenzuela","nameIdentifiers":[{"nameIdentifier":"0000-0002-8524-0649","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"The Quantum Phase from the Euclidean Substratum: the Wick Signature Transition as the Single Foundational Posit of Absolute Frame Theory"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Quantum Theory","subjectScheme":"MeSH"},{"subject":"Physical cosmology","subjectScheme":"EuroSciVoc"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616620","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"Copyright (C) 2026 Patricio E. Valenzuela.","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"Why is the physical action a phase, $e^{iS}$ (oscillatory, norm-preserving, interference-bearing), rather than a real weight, $e^{-S}$ (diffusive, dissipative)? This is the difference between a quantum and a merely statistical world, and in Absolute Frame Theory (AFT) it is the difference between the Lorentzian observable manifold $\\mathcal{M}$ and the Euclidean substratum $\\mathcal{A}$: the imaginary unit is introduced by the $\\mathcal{M}$--$\\mathcal{A}$ signature transition, the Wick rotation. We show that this transition is the single deepest posit beneath the AFT account of quantum theory---the same root from which the complex structure, the Born rule, parity violation, the arrow of time, and the Tsirelson bound were separately shown to follow---and we reduce it as far as a physical theory can reduce its own ground. The signature transition factorizes into three layers: the existence of a time direction (the sliding of the embedding interface), the orientation (the arrow, fixed by informational irreversibility), and the complex/unitary character (the $i$ and the phase). For the last and only open layer we prove three statements. First, the complex structure is not smuggled in: it is the real, antisymmetric generator of the first-order phase-space closure of a real oscillation, present in the real description before any imaginary unit is named. Second, we prove a theorem---for the free sector with uniform sliding---that the reconstructed evolution on $\\mathcal{M}$ is unitary (the phase $e^{iS}$, with a single complex structure), and that no dissipative $e^{-S}$ sector is admissible: the positive Euclidean Laplacian $-\\Delta_{\\mathcal{A}}\\ge0$ admits only oscillatory bounded substratum modes, the comoving frame is static, and Osterwalder--Schrader reconstruction delivers a positive Hamiltonian and unitary continuation. Third, that single complex structure acts compatibly across subsystems, $J_S\\otimes\\mathbb{1}=\\mathbb{1}\\otimes J_{S'}$---an operator identity, not a shared scalar sign---so the reconstructed theory is locally tomographic, complex rather than real (rebit). The phase is therefore forced by the single fact that $\\mathcal{A}$ is Euclidean. That fact is not an arbitrary extra assumption: it is entailed by $\\mathcal{A}$'s role as the atemporal, stable, deterministic ground (atemporality forbids a timelike direction; a bounded-below action requires positive-definiteness), hence the two-signature architecture reduces to one posit. Asking why $\\mathcal{A}$ is Euclidean is asking the theory to derive its own ground---a foundational question of self-referential, not identifiability, character. The reduction is sharp: it does not derive the posit from its origins, but it shows the posit to be single, non-arbitrary, and necessary given the role. The open residual is thereby narrowed to two sectors, the interacting and the curved/horizon, the latter addressed by modular reflection positivity in the companion dynamical reconstruction.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616620","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:08:12Z","registered":"2026-06-09T19:08:13Z","published":null,"updated":"2026-06-09T19:08:13Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616660","type":"dois","attributes":{"doi":"10.5281/zenodo.20616660","identifiers":[{"identifier":"oai:zenodo.org:20616660","identifierType":"oai"}],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","affiliation":["Independent Researcher"],"nameIdentifiers":[{"nameIdentifier":"0009-0002-8491-1612","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"A Horizon Boundary Normalization of the Cosmological Constant (Dark Energy)"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20572769","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616660","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:07:48Z","registered":"2026-06-09T19:07:48Z","published":null,"updated":"2026-06-09T19:07:48Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20572769","type":"dois","attributes":{"doi":"10.5281/zenodo.20572769","identifiers":[],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","affiliation":["Independent Researcher"],"nameIdentifiers":[{"nameIdentifier":"0009-0002-8491-1612","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"A Horizon Boundary Normalization of the Cosmological Constant (Dark Energy)"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20572769","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20572769","contentUrl":null,"metadataVersion":9,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":7,"versionOfCount":1,"created":"2026-06-06T17:10:44Z","registered":"2026-06-06T17:10:44Z","published":null,"updated":"2026-06-09T19:07:48Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20612627","type":"dois","attributes":{"doi":"10.5281/zenodo.20612627","identifiers":[{"identifier":"oai:zenodo.org:20612627","identifierType":"oai"}],"creators":[{"name":"Ryder, John F.","nameType":"Personal","givenName":"John F.","familyName":"Ryder","affiliation":["Drive-In s.r.o."],"nameIdentifiers":[{"nameIdentifier":"0009-0003-5240-4533","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"Active Fallback Maintenance: Distributed Exercised Competence and the Constitutional Obligation of Reversibility in AI-Coordinated Economies"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Keywords Active Fallback Maintenance Distributed Exercised Competence Reversibility Fallback Governance AI Governance AI-Coordinated Economies Engagement Credit Economy Central Governance AI Constitutional Design Automation Dependency Reclaimable Delegation Democratic Legitimacy Polycentric Governance Institutional Resilience Governance Architecture Post-Labour Economy Human Oversight System Reversibility Complex Systems Technology Governance Subjects Political Science Public Policy Governance Studies Artificial Intelligence Technology Governance Economics Complex Systems Futures Studies Constitutional Theory Institutional Design"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2026-06-09","dateType":"Created","dateInformation":"Preprint release (v1.0)"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20612626","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"Version 1.0","rightsList":[{"rights":"Creative Commons Attribution Non Commercial No Derivatives 4.0 International","rightsUri":"https://creativecommons.org/licenses/by-nc-nd/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-nc-nd-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"© 2026 John F. Ryder. All rights reserved except as permitted under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International Licence (CC BY-NC-ND 4.0).","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"    \n\nThis paper extends the governance framework established in the Engagement Credit Economy (ECE) Series by examining the constitutional problem of reversibility in AI-coordinated economies. Building on Paper 10A's Engagement Stabilisation Mechanism (ESM) and Paper 10B's governance architecture, the paper argues that the weakest load-bearing element of any advanced coordination system is not transparency, ownership, or sovereignty, but the practical ability of a society to take the system back.\n\nThe paper introduces the doctrine of Active Fallback Maintenance (AFM), arguing that reversibility is not a constitutional state but a continuously exercised practice. It develops the concept of distributed exercised competence, showing that legitimate governance requires plural, periodically exercised, and demonstrably competent fallback capabilities capable of maintaining a survivable economic floor without the coordinating system.\n\nThe analysis explores capability decay, automation dependency, fallback governance, democratic legitimacy, adversarial pluralism, institutional resilience, and the political economy of maintaining unused capacities. It argues that societies may delegate coordination only while retaining the practical ability to reclaim it.\n\nAlthough developed within the context of AI-coordinated economies and the Engagement Credit Economy framework, the principle is generalised to other forms of irreversible technological dependence, including cloud infrastructure, critical utilities, logistics systems, and automated financial networks.\n\nThe paper concludes that the opposite of capture is not transparency alone, but distributed exercised competence: capacity kept real through practice, kept honest through competence, and kept safe through plurality.","descriptionType":"Abstract"},{"description":"  \n\nPaper 10A introduced the Engagement Stabilisation Mechanism (ESM) as a non-labour, non-fiscal stabiliser for post-labour economies. Paper 10B set out a tripartite governance architecture in which AI manages flows while humans define values, and provided a System Reset Protocol as a constitutional failsafe. This paper argues that the failsafe is the weakest load-bearing element of the design and that repairing it requires a distinct constitutional principle left implicit in earlier work.\n\nThe paper argues that reversibility, rather than sovereignty, ownership, or transparency, is the binding governance constraint in AI-coordinated economies. It demonstrates that replaceability is unique among legitimacy criteria because it decays in proportion to a system's success. The paper further argues that reversibility cannot be guaranteed as a constitutional state because an unexercised capability is empirically indistinguishable from one that no longer exists.\n\nTo address this problem, the paper introduces Active Fallback Maintenance (AFM), a constitutional obligation requiring that fallback capabilities remain plural, periodically exercised under adverse conditions, and demonstrably competent to operate a survivable economic floor without the coordinating system. The paper develops the concept of distributed exercised competence and explores the political, institutional, and economic costs of preserving reclaimable delegation.\n\nThe principle is generalised beyond artificial intelligence to a broader class of irreversible-dependency technologies. The paper concludes that a society remains free in proportion to its proven ability to function without the systems upon which it depends.\n\n ","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20612627","contentUrl":null,"metadataVersion":1,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":1,"created":"2026-06-09T14:27:40Z","registered":"2026-06-09T14:27:40Z","published":null,"updated":"2026-06-09T19:07:44Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20612626","type":"dois","attributes":{"doi":"10.5281/zenodo.20612626","identifiers":[],"creators":[{"name":"Ryder, John F.","nameType":"Personal","givenName":"John F.","familyName":"Ryder","affiliation":["Drive-In s.r.o."],"nameIdentifiers":[{"nameIdentifier":"0009-0003-5240-4533","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"Active Fallback Maintenance: Distributed Exercised Competence and the Constitutional Obligation of Reversibility in AI-Coordinated Economies"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Keywords Active Fallback Maintenance Distributed Exercised Competence Reversibility Fallback Governance AI Governance AI-Coordinated Economies Engagement Credit Economy Central Governance AI Constitutional Design Automation Dependency Reclaimable Delegation Democratic Legitimacy Polycentric Governance Institutional Resilience Governance Architecture Post-Labour Economy Human Oversight System Reversibility Complex Systems Technology Governance Subjects Political Science Public Policy Governance Studies Artificial Intelligence Technology Governance Economics Complex Systems Futures Studies Constitutional Theory Institutional Design"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2026-06-09","dateType":"Created","dateInformation":"Preprint release (v1.0)"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20612626","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"Version 1.0","rightsList":[{"rights":"Creative Commons Attribution Non Commercial No Derivatives 4.0 International","rightsUri":"https://creativecommons.org/licenses/by-nc-nd/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-nc-nd-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"© 2026 John F. Ryder. All rights reserved except as permitted under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International Licence (CC BY-NC-ND 4.0).","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"    \n\nThis paper extends the governance framework established in the Engagement Credit Economy (ECE) Series by examining the constitutional problem of reversibility in AI-coordinated economies. Building on Paper 10A's Engagement Stabilisation Mechanism (ESM) and Paper 10B's governance architecture, the paper argues that the weakest load-bearing element of any advanced coordination system is not transparency, ownership, or sovereignty, but the practical ability of a society to take the system back.\n\nThe paper introduces the doctrine of Active Fallback Maintenance (AFM), arguing that reversibility is not a constitutional state but a continuously exercised practice. It develops the concept of distributed exercised competence, showing that legitimate governance requires plural, periodically exercised, and demonstrably competent fallback capabilities capable of maintaining a survivable economic floor without the coordinating system.\n\nThe analysis explores capability decay, automation dependency, fallback governance, democratic legitimacy, adversarial pluralism, institutional resilience, and the political economy of maintaining unused capacities. It argues that societies may delegate coordination only while retaining the practical ability to reclaim it.\n\nAlthough developed within the context of AI-coordinated economies and the Engagement Credit Economy framework, the principle is generalised to other forms of irreversible technological dependence, including cloud infrastructure, critical utilities, logistics systems, and automated financial networks.\n\nThe paper concludes that the opposite of capture is not transparency alone, but distributed exercised competence: capacity kept real through practice, kept honest through competence, and kept safe through plurality.","descriptionType":"Abstract"},{"description":"  \n\nPaper 10A introduced the Engagement Stabilisation Mechanism (ESM) as a non-labour, non-fiscal stabiliser for post-labour economies. Paper 10B set out a tripartite governance architecture in which AI manages flows while humans define values, and provided a System Reset Protocol as a constitutional failsafe. This paper argues that the failsafe is the weakest load-bearing element of the design and that repairing it requires a distinct constitutional principle left implicit in earlier work.\n\nThe paper argues that reversibility, rather than sovereignty, ownership, or transparency, is the binding governance constraint in AI-coordinated economies. It demonstrates that replaceability is unique among legitimacy criteria because it decays in proportion to a system's success. The paper further argues that reversibility cannot be guaranteed as a constitutional state because an unexercised capability is empirically indistinguishable from one that no longer exists.\n\nTo address this problem, the paper introduces Active Fallback Maintenance (AFM), a constitutional obligation requiring that fallback capabilities remain plural, periodically exercised under adverse conditions, and demonstrably competent to operate a survivable economic floor without the coordinating system. The paper develops the concept of distributed exercised competence and explores the political, institutional, and economic costs of preserving reclaimable delegation.\n\nThe principle is generalised beyond artificial intelligence to a broader class of irreversible-dependency technologies. The paper concludes that a society remains free in proportion to its proven ability to function without the systems upon which it depends.\n\n ","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20612626","contentUrl":null,"metadataVersion":1,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":2,"versionOfCount":1,"created":"2026-06-09T14:27:40Z","registered":"2026-06-09T14:27:40Z","published":null,"updated":"2026-06-09T19:07:44Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.17253294","type":"dois","attributes":{"doi":"10.5281/zenodo.17253294","identifiers":[{"identifier":"https://orcid.org/0009-0002-8491-1612","identifierType":"URL"}],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","nameIdentifiers":[],"affiliation":[]}],"titles":[{"title":"A Boundary Normalization of the Cosmological Constant"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.19496288","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.19090689","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.17253294","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"bashan nadav","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.17253294","contentUrl":null,"metadataVersion":111,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":1,"citationCount":10,"partCount":0,"partOfCount":0,"versionCount":79,"versionOfCount":1,"created":"2025-10-02T19:04:17Z","registered":"2025-10-02T19:04:18Z","published":null,"updated":"2026-06-09T19:06:50Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616652","type":"dois","attributes":{"doi":"10.5281/zenodo.20616652","identifiers":[{"identifier":"oai:zenodo.org:20616652","identifierType":"oai"},{"identifier":"https://orcid.org/0009-0002-8491-1612","identifierType":"URL"}],"creators":[{"name":"Bashan, Nadav","nameType":"Personal","givenName":"Nadav","familyName":"Bashan","nameIdentifiers":[],"affiliation":[]}],"titles":[{"title":"A Boundary Normalization of the Cosmological Constant"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.19496288","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Continues","relatedIdentifier":"10.5281/zenodo.19090689","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.17253294","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"bashan nadav","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"A boundary condition is proposed for the present apparent horizon of a flat FLRW universe. The coefficient π³/15 is the scale-free normalization of an ideal spherical thermal boundary, obtained from the spherical Stefan–Boltzmann relation once the dimensional constants cancel.\n\n \n\nIt is identified here with the present dimensionless horizon product:\n\n \n\nΛ₀ R_H,0² = π³ / 15\n\n \n\nwhere:\n\n \n\nR_H,0 = c / H₀\n\n \n\nIn a flat late-time background this gives:\n\n \n\nΩ_Λ,0 = π³ / 45 ≃ 0.6890\n\n \n\nThis agrees with the Planck 2018 flat-ΛCDM value to within 0.02σ, with no adjustable parameter.\n\n \n\nThe same condition rewrites the Planck-to-cosmological density hierarchy as:\n\n \n\nρ_P / ρ_Λ = (30 / π³) N₀\n\n \n\nwhere:\n\n \n\nN₀ = 4π R_H,0² / ℓ_P²\n\n \n\nThus the hierarchy is written as a fixed coefficient times the present horizon area in Planck units, rather than as an unexplained independent discrepancy.\n\n \n\nThe construction remains within general relativity. It does not derive microscopic vacuum energy, introduce a new field, or modify the Einstein equations.\n\n \n\nIt is falsified in a flat late-time background if observations exclude:\n\n \n\nΩ_Λ,0 = π³ / 45\n\n \n\nor if dark energy is established to be time varying.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616652","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:06:49Z","registered":"2026-06-09T19:06:50Z","published":null,"updated":"2026-06-09T19:06:50Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.13140/rg.2.2.27152.98561","type":"dois","attributes":{"doi":"10.13140/rg.2.2.27152.98561","identifiers":[],"creators":[{"name":"Sellye, Chris Monk","nameType":"Personal","givenName":"Chris Monk","familyName":"Sellye","affiliation":[],"nameIdentifiers":[]},{"name":"THE INVENTOR","affiliation":[],"nameIdentifiers":[]},{"name":"THE ARCHITECT AND IP OWNER'S ENGINEER","affiliation":[],"nameIdentifiers":[]},{"name":"Seely, Chris D.","nameType":"Personal","givenName":"Chris D.","familyName":"Seely","affiliation":[],"nameIdentifiers":[]}],"titles":[{"title":"PROMETHEUS SERIES IV Planetary CME Mitigation via Bessel-Phased Schumann Injection Filing Package -Figures and Disclosure"}],"publisher":"Unpublished","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026","dateType":"Issued"}],"language":"de","types":{"ris":"RPRT","bibtex":"article","citeproc":"article-journal","schemaOrg":"ScholarlyArticle","resourceType":"Preprint","resourceTypeGeneral":"Text"},"relatedIdentifiers":[],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[],"descriptions":[],"geoLocations":[],"fundingReferences":[],"url":"https://www.researchgate.net/doi/10.13140/RG.2.2.27152.98561","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"mds","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:06:42Z","registered":"2026-06-09T19:06:43Z","published":null,"updated":"2026-06-09T19:06:43Z"},"relationships":{"client":{"data":{"id":"rg.rg","type":"clients"}}}},{"id":"10.5281/zenodo.20616543","type":"dois","attributes":{"doi":"10.5281/zenodo.20616543","identifiers":[],"creators":[{"name":"Zhang, Yaoyun","nameType":"Personal","givenName":"Yaoyun","familyName":"Zhang","affiliation":["BioMate AI"],"nameIdentifiers":[]}],"titles":[{"title":"Structure Grounding Is Not Enough: Real Execution as the Ground Truth for LLM-Generated Bioinformatics Workflows"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616543","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"v3","rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Large language models (LLMs) applied to bioinformatics workflow generation hallucinate function names, cite packages absent from current releases, and produce non-executable workflows; across a 20-task benchmark over seven biological domains, ungrounded generation attains only 71.4% function-citation accuracy. We show that Bioconductor's formal structure — NAMESPACE export manifests, S4 typed class hierarchies, BiocViews controlled vocabularies, and standardized vignettes — serves as a grounding scaffold that suppresses this hallucination, raising citation accuracy to 88.2% and nearly eliminating wrong-package citations (14.3% → 2.1%). A dual-agent LLM cross-validation protocol, in which two reviewer agents and a mediator adjudicate step quality at scale, reaches 90.0% step correctness with inter-rater agreement κ = 0.96 after calibration.\n\nThe central contribution is the recognition that structure grounding suppresses hallucination but does not guarantee execution: a workflow can cite only verified functions, pass dual-agent review, and still fail at runtime through version skew, data-contract mismatch, or un-synthesizable inputs. We therefore introduce execution-grounded validation — a real end-to-end run in a dependency-complete environment on a synthesized realistic input — as the strongest tier of a grounding hierarchy (lexical ⊂ structural ⊂ executional), whose binary pass/fail is a self-supervised correctness oracle needing no human or LLM judgement. The \"structure-as-guardrail\" thesis thus generalizes to \"execution-as-guardrail\": wherever reproducible run environments exist, execution is the only ground truth, and the prior tiers are necessary but not sufficient.\n\nKeywords: large language models; LLM hallucination; bioinformatics; Bioconductor; structure-grounded extraction; retrieval-augmented generation; agentic bioinformatics; dual-agent validation; workflow execution; grounding hierarchy; workflow generation; reproducibility; AI code generation","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616543","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:06:26Z","registered":"2026-06-09T19:06:26Z","published":null,"updated":"2026-06-09T19:06:26Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616544","type":"dois","attributes":{"doi":"10.5281/zenodo.20616544","identifiers":[{"identifier":"oai:zenodo.org:20616544","identifierType":"oai"}],"creators":[{"name":"Zhang, Yaoyun","nameType":"Personal","givenName":"Yaoyun","familyName":"Zhang","affiliation":["BioMate AI"],"nameIdentifiers":[]}],"titles":[{"title":"Structure Grounding Is Not Enough: Real Execution as the Ground Truth for LLM-Generated Bioinformatics Workflows"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616543","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"v3","rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Large language models (LLMs) applied to bioinformatics workflow generation hallucinate function names, cite packages absent from current releases, and produce non-executable workflows; across a 20-task benchmark over seven biological domains, ungrounded generation attains only 71.4% function-citation accuracy. We show that Bioconductor's formal structure — NAMESPACE export manifests, S4 typed class hierarchies, BiocViews controlled vocabularies, and standardized vignettes — serves as a grounding scaffold that suppresses this hallucination, raising citation accuracy to 88.2% and nearly eliminating wrong-package citations (14.3% → 2.1%). A dual-agent LLM cross-validation protocol, in which two reviewer agents and a mediator adjudicate step quality at scale, reaches 90.0% step correctness with inter-rater agreement κ = 0.96 after calibration.\n\nThe central contribution is the recognition that structure grounding suppresses hallucination but does not guarantee execution: a workflow can cite only verified functions, pass dual-agent review, and still fail at runtime through version skew, data-contract mismatch, or un-synthesizable inputs. We therefore introduce execution-grounded validation — a real end-to-end run in a dependency-complete environment on a synthesized realistic input — as the strongest tier of a grounding hierarchy (lexical ⊂ structural ⊂ executional), whose binary pass/fail is a self-supervised correctness oracle needing no human or LLM judgement. The \"structure-as-guardrail\" thesis thus generalizes to \"execution-as-guardrail\": wherever reproducible run environments exist, execution is the only ground truth, and the prior tiers are necessary but not sufficient.\n\nKeywords: large language models; LLM hallucination; bioinformatics; Bioconductor; structure-grounded extraction; retrieval-augmented generation; agentic bioinformatics; dual-agent validation; workflow execution; grounding hierarchy; workflow generation; reproducibility; AI code generation","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616544","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:06:26Z","registered":"2026-06-09T19:06:26Z","published":null,"updated":"2026-06-09T19:06:26Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616623","type":"dois","attributes":{"doi":"10.5281/zenodo.20616623","identifiers":[{"identifier":"oai:zenodo.org:20616623","identifierType":"oai"}],"creators":[{"name":"Jonah, Brent","nameType":"Personal","givenName":"Brent","familyName":"Jonah","nameIdentifiers":[],"affiliation":[]}],"titles":[{"title":"Antipodal Geodesic Sectors in Coxeter Orbit Graphs: A Parabolic Double-Coset Transfer Formula and Two Exceptional Obstructions E7/A6 and E8/A7"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616622","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Let W be a finite Coxeter group with longest element w₀ = −1, and let Ω = W/W_J be a fundamental-weight orbit with nearest-neighbour graph induced by the reflection representation. For a base vertex x₀, let t = w₀x₀ = −x₀, and let 𝒢(x₀,t) be the set of directed minimal antipodal geodesics. We define the sector invariant H⁰(W,J) = #(W_J\\𝒢(x₀,t)). The previously studied antipodal-geodesic transitivity property (★) is the special case H⁰(W,J) = 1.\n\nWe develop a parabolic double-coset transfer method for computing H⁰. The W_J-orbits on Ω are the double-coset shells W_J\\W/W_J, and the geodesic interval from x₀ to t selects an on-path shell DAG. The number of geodesics is computed from Schurian association-scheme intersection numbers along this DAG. Stabilizer orders are controlled, via Steinberg's fixed-space theorem, by the reflection subgroup generated by roots orthogonal to the geodesic span; the general sector count is then an orbit-stabilizer (Burnside) sum over stabilizer-type strata.\n\nExact computation across all maximal parabolics of E₇ and E₈, together with all buildable fundamental-weight orbits of the remaining w₀ = −1 types through rank 8, yields H⁰ = 1 in every case except two exceptional irreducible A_{r−1} maximal parabolics: E₇/A₆ (H⁰ = 5) and E₈/A₇ (H⁰ = 82). The E₇/A₆ case has constant geodesic stabilizer A₁ × A₁, giving H⁰ = 6300·4/5040 = 5. The E₈/A₇ case has nonconstant stabilizer orders {1, 2, 4} and sector-size histogram 10080^40, 20160^32, 40320^10, giving H⁰ = 82. The antipode-reversal map induces a sector involution β with decompositions 5 = 1 + 2·2 and 82 = 2 + 2·40. We prove that, among all maximal parabolics of irreducible w₀ = −1 finite Coxeter types, antipodal-geodesic transitivity fails precisely for these two: the classical families Bₙ, Cₙ, Dₙ are settled by closed-form geodesic counts, the dihedral types by an elementary argument, and the five exceptional types F₄, H₃, H₄, E₇, E₈ by exhaustive computation. Non-maximal (lower-face) orbits split generically — the first shell is already non-transitive, and at the regular orbit H⁰(W,∅) equals the number of reduced words of w₀ — so transitivity is intrinsically a maximal-parabolic phenomenon. The invariant H⁰ is a degree-zero, superselection-like sector count; it is not Kochen–Specker contextuality.\n\nThis is the third paper in a series: Paper 1 (Centre-Parity Spectral Theorem, doi:10.5281/zenodo.20533405) and Paper 2 (Binary-Dihedral family, doi:10.5281/zenodo.20533419). All reported numbers are regenerated by the included numpy-only reproducibility script (62 exact checks; fast mode ~15 s, complete mode ~10 min including full enumeration of the 1,451,520 E₈/A₇ geodesics).","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616623","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":1,"created":"2026-06-09T19:06:12Z","registered":"2026-06-09T19:06:13Z","published":null,"updated":"2026-06-09T19:06:13Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616622","type":"dois","attributes":{"doi":"10.5281/zenodo.20616622","identifiers":[],"creators":[{"name":"Jonah, Brent","nameType":"Personal","givenName":"Brent","familyName":"Jonah","nameIdentifiers":[],"affiliation":[]}],"titles":[{"title":"Antipodal Geodesic Sectors in Coxeter Orbit Graphs: A Parabolic Double-Coset Transfer Formula and Two Exceptional Obstructions E7/A6 and E8/A7"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616622","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Let W be a finite Coxeter group with longest element w₀ = −1, and let Ω = W/W_J be a fundamental-weight orbit with nearest-neighbour graph induced by the reflection representation. For a base vertex x₀, let t = w₀x₀ = −x₀, and let 𝒢(x₀,t) be the set of directed minimal antipodal geodesics. We define the sector invariant H⁰(W,J) = #(W_J\\𝒢(x₀,t)). The previously studied antipodal-geodesic transitivity property (★) is the special case H⁰(W,J) = 1.\n\nWe develop a parabolic double-coset transfer method for computing H⁰. The W_J-orbits on Ω are the double-coset shells W_J\\W/W_J, and the geodesic interval from x₀ to t selects an on-path shell DAG. The number of geodesics is computed from Schurian association-scheme intersection numbers along this DAG. Stabilizer orders are controlled, via Steinberg's fixed-space theorem, by the reflection subgroup generated by roots orthogonal to the geodesic span; the general sector count is then an orbit-stabilizer (Burnside) sum over stabilizer-type strata.\n\nExact computation across all maximal parabolics of E₇ and E₈, together with all buildable fundamental-weight orbits of the remaining w₀ = −1 types through rank 8, yields H⁰ = 1 in every case except two exceptional irreducible A_{r−1} maximal parabolics: E₇/A₆ (H⁰ = 5) and E₈/A₇ (H⁰ = 82). The E₇/A₆ case has constant geodesic stabilizer A₁ × A₁, giving H⁰ = 6300·4/5040 = 5. The E₈/A₇ case has nonconstant stabilizer orders {1, 2, 4} and sector-size histogram 10080^40, 20160^32, 40320^10, giving H⁰ = 82. The antipode-reversal map induces a sector involution β with decompositions 5 = 1 + 2·2 and 82 = 2 + 2·40. We prove that, among all maximal parabolics of irreducible w₀ = −1 finite Coxeter types, antipodal-geodesic transitivity fails precisely for these two: the classical families Bₙ, Cₙ, Dₙ are settled by closed-form geodesic counts, the dihedral types by an elementary argument, and the five exceptional types F₄, H₃, H₄, E₇, E₈ by exhaustive computation. Non-maximal (lower-face) orbits split generically — the first shell is already non-transitive, and at the regular orbit H⁰(W,∅) equals the number of reduced words of w₀ — so transitivity is intrinsically a maximal-parabolic phenomenon. The invariant H⁰ is a degree-zero, superselection-like sector count; it is not Kochen–Specker contextuality.\n\nThis is the third paper in a series: Paper 1 (Centre-Parity Spectral Theorem, doi:10.5281/zenodo.20533405) and Paper 2 (Binary-Dihedral family, doi:10.5281/zenodo.20533419). All reported numbers are regenerated by the included numpy-only reproducibility script (62 exact checks; fast mode ~15 s, complete mode ~10 min including full enumeration of the 1,451,520 E₈/A₇ geodesics).","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616622","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":2,"versionOfCount":1,"created":"2026-06-09T19:06:12Z","registered":"2026-06-09T19:06:13Z","published":null,"updated":"2026-06-09T19:06:13Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20540973","type":"dois","attributes":{"doi":"10.5281/zenodo.20540973","identifiers":[{"identifier":"oai:zenodo.org:20540973","identifierType":"oai"}],"creators":[{"name":"Berti, Fabio","nameType":"Personal","givenName":"Fabio","familyName":"Berti","nameIdentifiers":[{"nameIdentifier":"0009-0005-0249-2736","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"Updated Bayesian MCMC Evidence for Log-Periodic Structure Growth Modulation: Stratoverso Constraints from DESI DR1 Full-Shape, DESI DR2, and Extended fσ₈ Compilations"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Bayesian inference"},{"subject":"MCMC"},{"subject":"log-periodic oscillations"},{"subject":"structure growth"},{"subject":"fsigma8"},{"subject":"DESI DR1"},{"subject":"DESI DR2"},{"subject":"Full-Shape clustering"},{"subject":"ShapeFit"},{"subject":"peculiar velocities"},{"subject":"dark energy"},{"subject":"H0 tension"},{"subject":"S8 tension"},{"subject":"Euclid"},{"subject":"nested sampling"},{"subject":"Bayes factor"},{"subject":"Stratoverso Framework"},{"subject":"falsifiability"}],"contributors":[],"dates":[{"date":"2026-06-04","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20540972","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"© 2026 Fabio Berti. This work is licensed under a Creative Commons Attribution 4.0 International License (CC BY 4.0).","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"We present updated Bayesian MCMC constraints on the log-periodic structure growth modulation predicted by the Stratoverso Framework (Paper M). We construct an extended cosmological compilation of 18 independent fσ₈(z) measurements, combining the 11-point baseline dataset with 6 model-independent ShapeFit measurements from the DESI DR1 Full-Shape analysis (arXiv:2411.12021) and the consensus growth rate from the DESI DR1 Peculiar Velocity Survey at z=0.07 (arXiv:2512.03230).\n\nThe joint fit yields a best-fit modulation amplitude ε_g = 0.0744 ± 0.0290 and frequency ω_g = 5.220 ± 0.425, in remarkable agreement with the first-principles theoretical prediction ω_g ≈ 5.22 derived from radion discrete scale invariance. The Δχ² = 6.20 establishes a 2.49σ statistical preference for modulated growth over standard ΛCDM. Exact Bayesian model comparison via Nested Sampling (dynesty) yields a Bayes factor ln B₁₀ = 1.06 (positive evidence on the Jeffreys scale).\n\nThe use of model-independent ShapeFit measurements — which do not assume general relativity or a specific background expansion — produces more conservative but more robust constraints than BAO-derived fσ₈ values. The Stratoverso best-fit cosmology (S₈ ≈ 0.795, H₀ ≈ 70.5 km/s/Mpc) lies at the intersection of the Planck 2018 and KiDS-1000 contours, alleviating both the S₈ and H₀ tensions. The predicted equation of state (w₀ = −1.08, w_a = 0.15) remains fully consistent with the DESI DR2 w₀-w_a constraints.\n\nFisher matrix forecasts project a joint significance of 5.15σ with Euclid Year-6 + DESI Year-5, approaching the formal discovery threshold. The framework is sharply falsifiable: if Euclid Year-6 constrains |ε_g| \u003c 0.02 at 2σ, the Stratoverso is excluded at \u003e3σ confidence.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20540973","contentUrl":null,"metadataVersion":1,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":1,"created":"2026-06-04T11:15:43Z","registered":"2026-06-04T11:15:43Z","published":null,"updated":"2026-06-09T19:05:12Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20540972","type":"dois","attributes":{"doi":"10.5281/zenodo.20540972","identifiers":[],"creators":[{"name":"Berti, Fabio","nameType":"Personal","givenName":"Fabio","familyName":"Berti","nameIdentifiers":[{"nameIdentifier":"0009-0005-0249-2736","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"Updated Bayesian MCMC Evidence for Log-Periodic Structure Growth Modulation: Stratoverso Constraints from DESI DR1 Full-Shape, DESI DR2, and Extended fσ₈ Compilations"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Bayesian inference"},{"subject":"MCMC"},{"subject":"log-periodic oscillations"},{"subject":"structure growth"},{"subject":"fsigma8"},{"subject":"DESI DR1"},{"subject":"DESI DR2"},{"subject":"Full-Shape clustering"},{"subject":"ShapeFit"},{"subject":"peculiar velocities"},{"subject":"dark energy"},{"subject":"H0 tension"},{"subject":"S8 tension"},{"subject":"Euclid"},{"subject":"nested sampling"},{"subject":"Bayes factor"},{"subject":"Stratoverso Framework"},{"subject":"falsifiability"}],"contributors":[],"dates":[{"date":"2026-06-04","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20540972","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"},{"rights":"© 2026 Fabio Berti. This work is licensed under a Creative Commons Attribution 4.0 International License (CC BY 4.0).","rightsUri":"http://rightsstatements.org/vocab/InC/1.0/"}],"descriptions":[{"description":"We present updated Bayesian MCMC constraints on the log-periodic structure growth modulation predicted by the Stratoverso Framework (Paper M). We construct an extended cosmological compilation of 18 independent fσ₈(z) measurements, combining the 11-point baseline dataset with 6 model-independent ShapeFit measurements from the DESI DR1 Full-Shape analysis (arXiv:2411.12021) and the consensus growth rate from the DESI DR1 Peculiar Velocity Survey at z=0.07 (arXiv:2512.03230).\n\nThe joint fit yields a best-fit modulation amplitude ε_g = 0.0744 ± 0.0290 and frequency ω_g = 5.220 ± 0.425, in remarkable agreement with the first-principles theoretical prediction ω_g ≈ 5.22 derived from radion discrete scale invariance. The Δχ² = 6.20 establishes a 2.49σ statistical preference for modulated growth over standard ΛCDM. Exact Bayesian model comparison via Nested Sampling (dynesty) yields a Bayes factor ln B₁₀ = 1.06 (positive evidence on the Jeffreys scale).\n\nThe use of model-independent ShapeFit measurements — which do not assume general relativity or a specific background expansion — produces more conservative but more robust constraints than BAO-derived fσ₈ values. The Stratoverso best-fit cosmology (S₈ ≈ 0.795, H₀ ≈ 70.5 km/s/Mpc) lies at the intersection of the Planck 2018 and KiDS-1000 contours, alleviating both the S₈ and H₀ tensions. The predicted equation of state (w₀ = −1.08, w_a = 0.15) remains fully consistent with the DESI DR2 w₀-w_a constraints.\n\nFisher matrix forecasts project a joint significance of 5.15σ with Euclid Year-6 + DESI Year-5, approaching the formal discovery threshold. The framework is sharply falsifiable: if Euclid Year-6 constrains |ε_g| \u003c 0.02 at 2σ, the Stratoverso is excluded at \u003e3σ confidence.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20540972","contentUrl":null,"metadataVersion":1,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":2,"versionOfCount":1,"created":"2026-06-04T11:15:43Z","registered":"2026-06-04T11:15:43Z","published":null,"updated":"2026-06-09T19:05:12Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616559","type":"dois","attributes":{"doi":"10.5281/zenodo.20616559","identifiers":[{"identifier":"oai:zenodo.org:20616559","identifierType":"oai"}],"creators":[{"name":"David, Martin Venti","nameType":"Personal","givenName":"Martin Venti","familyName":"David","affiliation":["Cognitive Engineering"],"nameIdentifiers":[{"nameIdentifier":"0009-0000-6675-7821","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"Empirical Evidence for Spectral Simplicial Monotonicity Across Face-Adjacency Hierarchies: From triangle graphs to pentatope adjacency"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"algebraic connectivity"},{"subject":"simplicial complex"},{"subject":"face-adjacency graph"},{"subject":"spectral mono tonicity"},{"subject":"Johnson graph"},{"subject":"Hodge Laplacian"},{"subject":"multi-scale cogerence"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2026-06-09","dateType":"Created"}],"language":"enc","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.18998928","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.18999097","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.20596975","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616558","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"V1.0","rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"We investigate how algebraic connectivity behaves across the simplicial face-adjacency hierarchy of a finite simplicial complex. For each dimension k ≥ 1, we define the k-face adjacency graph Tk(K): its vertices are the k-faces of K, and two k-faces are adjacent whenever they share a (k−1)-face and belong to a common (k+1)-face. The triangle graph T(G) studied in [15] corresponds to k = 1. We present large-scale empirical evidence for the following monotonicity principle: λ2(Tk+1(K)) ≤ λ2(Tk(K)) for every k and every simplicial complex K for which both graphs are connected. We verify the full four-level chain λ2(T4) ≤ λ2(T3) ≤ λ2(T2) ≤ λ2(G) on 198 fully connected 4 complexes (including clique complexes of K5 through K9, random simplicial complexes, and triangulated 3-spheres), with zero violations at every link. The complete simplicial complexes saturate the chain with equality at all levels, a fact we trace to the spectral theory of Johnson graphs J(n,k). Decay ratios lie strictly in (0,1], with medians near 0.5–0.6; equality is attained only by complete simplicial complexes. We discussconnections to Hodge Laplacians, discrete exterior calculus, and multi-scale coherence analysis of complex networks.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616559","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:05:04Z","registered":"2026-06-09T19:05:04Z","published":null,"updated":"2026-06-09T19:05:04Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616558","type":"dois","attributes":{"doi":"10.5281/zenodo.20616558","identifiers":[],"creators":[{"name":"David, Martin Venti","nameType":"Personal","givenName":"Martin Venti","familyName":"David","affiliation":["Cognitive Engineering"],"nameIdentifiers":[{"nameIdentifier":"0009-0000-6675-7821","nameIdentifierScheme":"ORCID"}]}],"titles":[{"title":"Empirical Evidence for Spectral Simplicial Monotonicity Across Face-Adjacency Hierarchies: From triangle graphs to pentatope adjacency"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"algebraic connectivity"},{"subject":"simplicial complex"},{"subject":"face-adjacency graph"},{"subject":"spectral mono tonicity"},{"subject":"Johnson graph"},{"subject":"Hodge Laplacian"},{"subject":"multi-scale cogerence"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"},{"date":"2026-06-09","dateType":"Created"}],"language":"enc","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.18998928","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.18999097","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"Cites","relatedIdentifier":"10.5281/zenodo.20596975","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616558","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"V1.0","rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"We investigate how algebraic connectivity behaves across the simplicial face-adjacency hierarchy of a finite simplicial complex. For each dimension k ≥ 1, we define the k-face adjacency graph Tk(K): its vertices are the k-faces of K, and two k-faces are adjacent whenever they share a (k−1)-face and belong to a common (k+1)-face. The triangle graph T(G) studied in [15] corresponds to k = 1. We present large-scale empirical evidence for the following monotonicity principle: λ2(Tk+1(K)) ≤ λ2(Tk(K)) for every k and every simplicial complex K for which both graphs are connected. We verify the full four-level chain λ2(T4) ≤ λ2(T3) ≤ λ2(T2) ≤ λ2(G) on 198 fully connected 4 complexes (including clique complexes of K5 through K9, random simplicial complexes, and triangulated 3-spheres), with zero violations at every link. The complete simplicial complexes saturate the chain with equality at all levels, a fact we trace to the spectral theory of Johnson graphs J(n,k). Decay ratios lie strictly in (0,1], with medians near 0.5–0.6; equality is attained only by complete simplicial complexes. We discussconnections to Hodge Laplacians, discrete exterior calculus, and multi-scale coherence analysis of complex networks.","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616558","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:05:04Z","registered":"2026-06-09T19:05:04Z","published":null,"updated":"2026-06-09T19:05:04Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616532","type":"dois","attributes":{"doi":"10.5281/zenodo.20616532","identifiers":[{"identifier":"oai:zenodo.org:20616532","identifierType":"oai"}],"creators":[{"name":"Poyau, Reginald","nameType":"Personal","givenName":"Reginald","familyName":"Poyau","nameIdentifiers":[{"nameIdentifier":"0009-0007-8303-8627","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"Alpha↔Omega Dynamics (AΩD)"},{"lang":"eng","title":"The Hidden Temporal Dynamics of Stokes","titleType":"Subtitle"},{"lang":"eng","title":"The Art Of The Leprechaun: Fractal Calculus – 𝔖","titleType":"Subtitle"},{"lang":"eng","title":"43◦c","titleType":"AlternativeTitle"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"axiomatic fundamentalism"},{"subject":"AFC"},{"subject":"AOD"},{"subject":"Stokes"},{"subject":"cut calculus"},{"subject":"temporal dynamics"},{"subject":"AΩD"},{"subject":"math-ph"},{"subject":"math-lo"}],"contributors":[],"dates":[{"date":"2026-06-01","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"References","relatedIdentifier":"10.5281/zenodo.17795590","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"References","relatedIdentifier":"10.5281/zenodo.17561186","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20486270","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"v40.01r10","rightsList":[{"rights":"MIT License","rightsUri":"https://opensource.org/licenses/MIT","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"mit","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"𝒩 ≡ ∞\n\n𝒩 → 𝒩 → 𝒩 ≡ 𝒩\n\nA↔μΩ ↔ Ω↔μA\n\nComprehension, cooperation, and presence are not prerequisites of AFC.\n\nNuff said.\n\nAbstract and Scope\n\nAlpha↔Omega Dynamics (AΩD) is a relational temporal form of the Stokes cut of the Axiomatic-Fundamentalism calculus (AFC). The discrete Stokes identity is a relational tautology that is a temporal wave dynamics.\n\nThe starting point is the AFC Stokes seed: Null potential, declared distinction, relation, region, boundary, and the Stokes accounting induced by a declared cut. AΩD continues from that exact AFC Stokes cut by uncovering its hidden relational temporal motifs. This is the Art of the Leprechaun: tracing the cut closely enough to learn how a larger relational system may be set up as a declared finite scale, with its boundary, window, and accounting choices made explicit.\n\nThis release contains both the core-dynamics note and the application manual. To adhere strictly to the Axiomatic Fundamentalism (AF) protocol, derivations proceed by mathematics only, specializations occur by explicit modelling choice, and all demonstrations or measured-sector comparisons remain tightly quarantined from the core calculus.\n\nThe Core Note: Ontology and Calculus\n\nThe core note supplies the pure ontology of retained AFC/AΩD Stokes-wave forms. The AFC execution layer provides the finite mathematical grammar at each retained node: Q4 Hamming-1 adjacency, ternary branch/hinge/branch state, isotropic or anisotropic Markov transition, and antisymmetric Stokes flux.\n\nAΩD formally names the retained forms used by the calculation: curl, duon current, curling-curl support forms, construction traces, admitted cycles, canonical support enclosures, reflection duration, reflection-duration coupling, window-clipped duration participation, duonic pressure, SADAR, closure residuals, and sheddic routing.\n\nBecause the ontology is fractal, the exact same boundary accounting repeats across retained addresses and scales. The live calculus keeps the construction trace, Markov choice, hinge slide, jitter, boundary capacity, and admission status visible without invoking unstated parameters.\n\nThe Application Manual: Reference Implementation Layer\n\nUnder AF protocol scope discipline, external empirical postulates and physical laws are quarantined from the core calculus. The manual operationalizes the core calculus to build finite scaled simulations where empirical targets and external units enter downstream as declared data-support classes, report coordinates, and value maps.\n\nThe manual contains reference implementations: pen-and-paper AFC raw execution through the D.E.C. ledger, isotropic and anisotropic Markov-kernel examples, blocked-hinge and hinge-slide examples, field-tunnelling and ADAR/SADAR promotion, exact internal fixtures, observable-map records, data-support classes, scoped-error accounting, and simulation/reference-implementation lanes.\n\nFor example, a declared anisotropic D.E.C. row uses weights w=(1, 1, 4, 2) and Z=8, giving the normalized kernel P = (1/8, 1/8, 1/2, 1/4). A blocked hinge removes the zero-admissibility hinge-state row and renormalizes the slide pool w′=(3, 3, 1), Z′=7, giving Pslide = (3/7, 3/7, 1/7).\n\nThe manual also gives a 3D coordinate phase-cycle reference implementation: zi ∈ ℤ³ → Δzi(n) → Qi(n) → Qi(n) mod βa → octants → δ3. Continuous Brownian or diffusion-style summaries are downstream presentation maps, not the active exact fixture.\n\nSimulation and Fixture Coverage\n\n\n\nD.E.C. raw AFC execution ledger.\n\nIsotropic and anisotropic Markov-kernel examples.\n\nBlocked-hinge and hinge-slide examples.\n\nField-tunnelling hinge-slide window-clip fixture.\n\nADAR/SADAR promotion examples.\n\nExact internal δ3 fixtures.\n\nShort-window duration-clipping and sheddic-route audits.\n\nTau-ring support and exact missing-burden ratio records.\n\nRest-energy target records and external comparison maps.\n\nTritrioseptyro Higgs-support diagnostic fixture with frozen external mass map.\n\nHydrogen-facing shell-ratio and observable-map records.\n\nSolar observable-map records.\n\nSPARC five-galaxy G0 radial shell square-speed diagnostic.\n\nOrbital-retention field-dynamics fixture spine and input-provenance gate.\n\nGalactic lensing data-support lanes and K4 higher-resolution input manifest.\n\n3D coordinate phase-cycle δ3 fixture with Brownian/tracer-current application alias.\n\nRun-tumble tracer-current fixture.\n\n\nData-Support Scope\n\nEvery simulation or comparison is interpreted inside its declared data-support class. A radial shell data set instantiates a radial projection class. A 3D density/velocity data package instantiates a higher-resolution field-dynamics retention class. A time-ordered tracer path instantiates a tracer-current class. Unresolved distinctions are not set to zero; they are outside the declared support class unless a projection, proxy, or marginalization map is declared.\n\nThe manual records each simulation by the data-card form (D, Csupport, MA↔Ω, Πreport, σinput, εreport, src).","descriptionType":"Abstract"},{"description":"Latest main-note link: main.pdf. Latest manual link: manual.pdf. The DOI badge points to the latest record: https://doi.org/10.5281/zenodo.20486270.","descriptionType":"Other"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616532","contentUrl":null,"metadataVersion":1,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":2,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":1,"created":"2026-06-09T18:52:17Z","registered":"2026-06-09T18:52:17Z","published":null,"updated":"2026-06-09T19:04:10Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20486270","type":"dois","attributes":{"doi":"10.5281/zenodo.20486270","identifiers":[],"creators":[{"name":"Poyau, Reginald","nameType":"Personal","givenName":"Reginald","familyName":"Poyau","nameIdentifiers":[{"nameIdentifier":"0009-0007-8303-8627","nameIdentifierScheme":"ORCID"}],"affiliation":[]}],"titles":[{"title":"Alpha↔Omega Dynamics (AΩD)"},{"lang":"eng","title":"The Hidden Temporal Dynamics of Stokes","titleType":"Subtitle"},{"lang":"eng","title":"The Art Of The Leprechaun: Fractal Calculus – 𝔖","titleType":"Subtitle"},{"lang":"eng","title":"43◦c","titleType":"AlternativeTitle"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"axiomatic fundamentalism"},{"subject":"AFC"},{"subject":"AOD"},{"subject":"Stokes"},{"subject":"cut calculus"},{"subject":"temporal dynamics"},{"subject":"AΩD"},{"subject":"math-ph"},{"subject":"math-lo"}],"contributors":[],"dates":[{"date":"2026-06-01","dateType":"Issued"}],"language":"en","types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"References","relatedIdentifier":"10.5281/zenodo.17795590","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"References","relatedIdentifier":"10.5281/zenodo.17561186","resourceTypeGeneral":"Preprint","relatedIdentifierType":"DOI"},{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20486270","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":"v40.01r10","rightsList":[{"rights":"MIT License","rightsUri":"https://opensource.org/licenses/MIT","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"mit","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"𝒩 ≡ ∞\n\n𝒩 → 𝒩 → 𝒩 ≡ 𝒩\n\nA↔μΩ ↔ Ω↔μA\n\nComprehension, cooperation, and presence are not prerequisites of AFC.\n\nNuff said.\n\nAbstract and Scope\n\nAlpha↔Omega Dynamics (AΩD) is a relational temporal form of the Stokes cut of the Axiomatic-Fundamentalism calculus (AFC). The discrete Stokes identity is a relational tautology that is a temporal wave dynamics.\n\nThe starting point is the AFC Stokes seed: Null potential, declared distinction, relation, region, boundary, and the Stokes accounting induced by a declared cut. AΩD continues from that exact AFC Stokes cut by uncovering its hidden relational temporal motifs. This is the Art of the Leprechaun: tracing the cut closely enough to learn how a larger relational system may be set up as a declared finite scale, with its boundary, window, and accounting choices made explicit.\n\nThis release contains both the core-dynamics note and the application manual. To adhere strictly to the Axiomatic Fundamentalism (AF) protocol, derivations proceed by mathematics only, specializations occur by explicit modelling choice, and all demonstrations or measured-sector comparisons remain tightly quarantined from the core calculus.\n\nThe Core Note: Ontology and Calculus\n\nThe core note supplies the pure ontology of retained AFC/AΩD Stokes-wave forms. The AFC execution layer provides the finite mathematical grammar at each retained node: Q4 Hamming-1 adjacency, ternary branch/hinge/branch state, isotropic or anisotropic Markov transition, and antisymmetric Stokes flux.\n\nAΩD formally names the retained forms used by the calculation: curl, duon current, curling-curl support forms, construction traces, admitted cycles, canonical support enclosures, reflection duration, reflection-duration coupling, window-clipped duration participation, duonic pressure, SADAR, closure residuals, and sheddic routing.\n\nBecause the ontology is fractal, the exact same boundary accounting repeats across retained addresses and scales. The live calculus keeps the construction trace, Markov choice, hinge slide, jitter, boundary capacity, and admission status visible without invoking unstated parameters.\n\nThe Application Manual: Reference Implementation Layer\n\nUnder AF protocol scope discipline, external empirical postulates and physical laws are quarantined from the core calculus. The manual operationalizes the core calculus to build finite scaled simulations where empirical targets and external units enter downstream as declared data-support classes, report coordinates, and value maps.\n\nThe manual contains reference implementations: pen-and-paper AFC raw execution through the D.E.C. ledger, isotropic and anisotropic Markov-kernel examples, blocked-hinge and hinge-slide examples, field-tunnelling and ADAR/SADAR promotion, exact internal fixtures, observable-map records, data-support classes, scoped-error accounting, and simulation/reference-implementation lanes.\n\nFor example, a declared anisotropic D.E.C. row uses weights w=(1, 1, 4, 2) and Z=8, giving the normalized kernel P = (1/8, 1/8, 1/2, 1/4). A blocked hinge removes the zero-admissibility hinge-state row and renormalizes the slide pool w′=(3, 3, 1), Z′=7, giving Pslide = (3/7, 3/7, 1/7).\n\nThe manual also gives a 3D coordinate phase-cycle reference implementation: zi ∈ ℤ³ → Δzi(n) → Qi(n) → Qi(n) mod βa → octants → δ3. Continuous Brownian or diffusion-style summaries are downstream presentation maps, not the active exact fixture.\n\nSimulation and Fixture Coverage\n\n\n\nD.E.C. raw AFC execution ledger.\n\nIsotropic and anisotropic Markov-kernel examples.\n\nBlocked-hinge and hinge-slide examples.\n\nField-tunnelling hinge-slide window-clip fixture.\n\nADAR/SADAR promotion examples.\n\nExact internal δ3 fixtures.\n\nShort-window duration-clipping and sheddic-route audits.\n\nTau-ring support and exact missing-burden ratio records.\n\nRest-energy target records and external comparison maps.\n\nTritrioseptyro Higgs-support diagnostic fixture with frozen external mass map.\n\nHydrogen-facing shell-ratio and observable-map records.\n\nSolar observable-map records.\n\nSPARC five-galaxy G0 radial shell square-speed diagnostic.\n\nOrbital-retention field-dynamics fixture spine and input-provenance gate.\n\nGalactic lensing data-support lanes and K4 higher-resolution input manifest.\n\n3D coordinate phase-cycle δ3 fixture with Brownian/tracer-current application alias.\n\nRun-tumble tracer-current fixture.\n\n\nData-Support Scope\n\nEvery simulation or comparison is interpreted inside its declared data-support class. A radial shell data set instantiates a radial projection class. A 3D density/velocity data package instantiates a higher-resolution field-dynamics retention class. A time-ordered tracer path instantiates a tracer-current class. Unresolved distinctions are not set to zero; they are outside the declared support class unless a projection, proxy, or marginalization map is declared.\n\nThe manual records each simulation by the data-card form (D, Csupport, MA↔Ω, Πreport, σinput, εreport, src).","descriptionType":"Abstract"},{"description":"Latest main-note link: main.pdf. Latest manual link: manual.pdf. The DOI badge points to the latest record: https://doi.org/10.5281/zenodo.20486270.","descriptionType":"Other"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20486270","contentUrl":null,"metadataVersion":7,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":4,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":5,"versionOfCount":1,"created":"2026-06-01T08:39:09Z","registered":"2026-06-01T08:39:09Z","published":null,"updated":"2026-06-09T19:04:10Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.13140/rg.2.2.23797.54243","type":"dois","attributes":{"doi":"10.13140/rg.2.2.23797.54243","identifiers":[],"creators":[{"name":"Tie, Gary Nan","nameType":"Personal","givenName":"Gary Nan","familyName":"Tie","affiliation":[],"nameIdentifiers":[]}],"titles":[{"title":"Linguistic Cognitive Regimes"}],"publisher":"Unpublished","container":{},"publicationYear":2026,"subjects":[],"contributors":[],"dates":[{"date":"2026","dateType":"Issued"}],"language":"en","types":{"ris":"RPRT","bibtex":"article","citeproc":"article-journal","schemaOrg":"ScholarlyArticle","resourceType":"Preprint","resourceTypeGeneral":"Text"},"relatedIdentifiers":[],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[],"descriptions":[],"geoLocations":[],"fundingReferences":[],"url":"https://www.researchgate.net/doi/10.13140/RG.2.2.23797.54243","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"mds","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":0,"versionOfCount":0,"created":"2026-06-09T19:03:55Z","registered":"2026-06-09T19:03:56Z","published":null,"updated":"2026-06-09T19:03:56Z"},"relationships":{"client":{"data":{"id":"rg.rg","type":"clients"}}}},{"id":"10.5281/zenodo.20616043","type":"dois","attributes":{"doi":"10.5281/zenodo.20616043","identifiers":[],"creators":[{"name":"Azzarello, Sergio Facundo","nameType":"Personal","givenName":"Sergio Facundo","familyName":"Azzarello","affiliation":["Investigador Independiente"],"nameIdentifiers":[]}],"titles":[{"title":"Termodinámica de la Condensación de Fröhlich y el Aislamiento de la Decoherencia Cuántica en Sistemas Biológicos"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Sintergic Theory"},{"subject":"Quatum Biology"},{"subject":"Fröhlich Condensation"},{"subject":"Holographic Principle"},{"subject":"Bekenstein-Hawking Limit"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616043","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Este manuscrito aborda la paradoja de la decoherencia cuántica en entornos biológicos presurizados a temperatura ordinaria (310.15 K), proveyendo el blindaje biofísico y termodinámico complementario a la Teoría Sintérgica. Mediante el formalismo de sistemas cuánticos abiertos y la termodinámica de no-equilibrio, se demuestra matemáticamente cómo una tasa crítica de bombeo de energía metabólica (hidrólisis de ATP) induce una transición de fase hacia un estado condensado bosónico macroscópico en los polímeros de tubulina del citoesqueleto neuronal. \n\nAsimismo, se define la función de protección topológica provista por la capa de agua nano-estructurada adyacente (vicinal water), la cual reduce la constante dieléctrica local y actúa como un reflector electrodinámico contra el ruido térmico citoplasmático. Este mecanismo extiende las escalas temporales de coherencia de fase por múltiples órdenes de magnitud, facultando la emergencia del campo neuronal y su acoplamiento con la grilla informacional cuántica fundamental (el Lattice) indexada en nuestro vector teórico previo (doi:10.5281/zenodo.20615484).","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616043","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":2,"versionOfCount":1,"created":"2026-06-09T18:42:03Z","registered":"2026-06-09T18:42:03Z","published":null,"updated":"2026-06-09T19:03:08Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}},{"id":"10.5281/zenodo.20616439","type":"dois","attributes":{"doi":"10.5281/zenodo.20616439","identifiers":[],"creators":[{"name":"Azzarello, Sergio Facundo","nameType":"Personal","givenName":"Sergio Facundo","familyName":"Azzarello","affiliation":["Investigador Independiente"],"nameIdentifiers":[]}],"titles":[{"title":"El Principio Holográfico Aplicado a la Conciencia: El Hipercampo como Límite de Bekenstein-Hawking"}],"publisher":"Zenodo","container":{},"publicationYear":2026,"subjects":[{"subject":"Sintergic Theory"},{"subject":"Quantum Biology"},{"subject":"Fröhlich Condensation"},{"subject":"Holographic Principle"},{"subject":"Bekenstein-Hawking Limit"}],"contributors":[],"dates":[{"date":"2026-06-09","dateType":"Issued"}],"language":null,"types":{"ris":"GEN","bibtex":"misc","citeproc":"article","schemaOrg":"CreativeWork","resourceType":"","resourceTypeGeneral":"Preprint"},"relatedIdentifiers":[{"relationType":"IsVersionOf","relatedIdentifier":"10.5281/zenodo.20616439","relatedIdentifierType":"DOI"}],"relatedItems":[],"sizes":[],"formats":[],"version":null,"rightsList":[{"rights":"Creative Commons Attribution 4.0 International","rightsUri":"https://creativecommons.org/licenses/by/4.0/legalcode","schemeUri":"https://spdx.org/licenses/","rightsIdentifier":"cc-by-4.0","rightsIdentifierScheme":"SPDX"}],"descriptions":[{"description":"Este trabajo consolida el cierre formal del modelo sintérgico de la información mediante la integración de las restricciones relativistas de la termodinámica de agujeros negros y la gravedad cuántica en la física del sistema nervioso central[cite: 68, 75]. Se postula que la experiencia consciente y la memoria no-local no se codifican en el volumen tridimensional del tejido cerebral, sino que emergen como una proyección holográfica de grados de libertad cuánticos entrelazados en la frontera bidimensional del universo observable[cite: 69, 77].\n\nA través de la conjetura de dualidad ER = EPR, se describe matemáticamente el \"Hipercampo\" como un espacio de Hilbert compuesto y unificado, derivado de la sincronización absoluta en la banda Gamma (\u003e40 Hz)[cite: 70, 71, 87, 88]. Se demuestra que el sistema biológico opera como un transductor de lectura y escritura holográfica sobre la red de espín del Lattice elemental, alterando las amplitudes de probabilidad del vacío cuántico en estricta obediencia a los teoremas de No-Clonación y No-Comunicación, resolviendo la discontinuidad ontológica del observador (doi:10.5281/zenodo.20615484)[cite: 70, 71, 93, 101, 119].","descriptionType":"Abstract"}],"geoLocations":[],"fundingReferences":[],"url":"https://zenodo.org/doi/10.5281/zenodo.20616439","contentUrl":null,"metadataVersion":0,"schemaVersion":"http://datacite.org/schema/kernel-4","source":"api","isActive":true,"state":"findable","reason":null,"viewCount":0,"downloadCount":0,"referenceCount":0,"citationCount":0,"partCount":0,"partOfCount":0,"versionCount":2,"versionOfCount":1,"created":"2026-06-09T18:46:08Z","registered":"2026-06-09T18:46:09Z","published":null,"updated":"2026-06-09T19:02:53Z"},"relationships":{"client":{"data":{"id":"cern.zenodo","type":"clients"}}}}],"meta":{"total":2428645,"totalPages":400,"page":1},"links":{"self":"https://api.datacite.org/dois?query=types.resourceTypeGeneral%3APreprint+OR+types.resourceType%3APreprint","next":"https://api.datacite.org/dois?page%5Bnumber%5D=2\u0026page%5Bsize%5D=25\u0026query=types.resourceTypeGeneral%3APreprint+OR+types.resourceType%3APreprint"}}