Metastable Quantum Cavitation — Technical Supplement No. 1 This technical supplement accompanies the original publication Metastable Quantum Cavitation as a Continuous Bidirectional Transport Framework (L. Benedettini, A.M. Sabatini, 2026; DOI: https://doi.org/10.5281/zenodo.22944164). It extends the original theoretical framework through explicitly specified and reproducible numerical investigations of continuous bidirectional quantum transport in a three-part B–I–C architecture. The study introduces a fully defined Hamiltonian, phase-dependent modulation, matched META/NO-META controls, open-system Lindblad dynamics, and dissipative load models with explicit energy accounting. The computational investigation includes 76 open-system simulations, 38 matched comparisons, and six closed-system trajectories, supported by numerical convergence tests, analytical benchmarks, and sensitivity analyses. Results demonstrate phase-dependent transport behavior, bidirectional current activity, and genuine load back-action. The energetic response depends on the chosen parameters and load model; no universal enhancement or independent energy source is established. The numerical implementations presented here differ from the exploratory calculations in the original publication. Consequently, they neither confirm nor refute the previously reported approximately +0.8% load enhancement under its original protocol. A separate semiclassical discussion retains the illustrative weak-field gravitational scaling as a theoretical hypothesis, without claiming an experimentally demonstrated spacetime effect. Reproducibility: The accompanying BIC_reproducibility_package.zip provides Python source code, simulation parameters, numerical datasets, validation tests, and integrity hashes, enabling independent inspection and reproduction of the reported computational results. This publication is intended as an independent technical and computational supplement to the original framework, not as a replacement or revised version of the primary paper. Licensing: The scientific manuscript (PDF), figures, and accompanying documentation are licensed under Creative Commons Attribution 4.0 International (CC BY 4.0). The original Python source code included in the reproducibility archive is licensed under the MIT License. Third-party dependencies retain their respective licenses.
Metastable Quantum Cavitation — Technical Supplement No. 1 This technical supplement accompanies the original publication Metastable Quantum Cavitation as a Continuous Bidirectional Transport Framework (L. Benedettini, A.M. Sabatini, 2026; DOI: https://doi.org/10.5281/zenodo.22944164). It extends the original theoretical framework through explicitly specified and reproducible numerical investigations of continuous bidirectional quantum transport in a three-part B–I–C architecture. The study introduces a fully defined Hamiltonian, phase-dependent modulation, matched META/NO-META controls, open-system Lindblad dynamics, and dissipative load models with explicit energy accounting. The computational investigation includes 76 open-system simulations, 38 matched comparisons, and six closed-system trajectories, supported by numerical convergence tests, analytical benchmarks, and sensitivity analyses. Results demonstrate phase-dependent transport behavior, bidirectional current activity, and genuine load back-action. The energetic response depends on the chosen parameters and load model; no universal enhancement or independent energy source is established. The numerical implementations presented here differ from the exploratory calculations in the original publication. Consequently, they neither confirm nor refute the previously reported approximately +0.8% load enhancement under its original protocol. A separate semiclassical discussion retains the illustrative weak-field gravitational scaling as a theoretical hypothesis, without claiming an experimentally demonstrated spacetime effect. Reproducibility: The accompanying BIC_reproducibility_package.zip provides Python source code, simulation parameters, numerical datasets, validation tests, and integrity hashes, enabling independent inspection and reproduction of the reported computational results. This publication is intended as an independent technical and computational supplement to the original framework, not as a replacement or revised version of the primary paper. Licensing: The scientific manuscript (PDF), figures, and accompanying documentation are licensed under Creative Commons Attribution 4.0 International (CC BY 4.0). The original Python source code included in the reproducibility archive is licensed under the MIT License. Third-party dependencies retain their respective licenses.
Overview This consolidated technical addendum accompanies Metastable Quantum Cavitation as a Continuous Bidirectional Transport Framework (DOI: 10.5281/zenodo.22944164). It integrates, revises, and extends the computational and methodological material presented in two previously published supplements: Beyond Mean Subsystem Distinguishability: A Distributional Heterogeneity of Local-Perturbation Accessibility (DOI: 10.5281/zenodo.23196395). Metastable Quantum Cavitation Technical Supplement No. 1 (DOI: 10.5281/zenodo.23305447). Scope and methodology The addendum examines phase-dependent transport and information-accessibility properties through complementary computational frameworks, including a three-qubit open quantum system governed by Lindblad dynamics, a separate classical continuous-time Markov model, and distributional distinguishability analyses using local perturbations. The quantum and classical models are treated as distinct constructions; no microscopic derivation of one from the other is claimed. The accompanying computational archive contains supporting data, numerical results, implementation materials, and reproducibility documentation. Main findings and limitations The analyses identify parameter-dependent transport responses and distributional distinctions that are not fully characterized by mean subsystem distinguishability alone. However, favorable changes in selected transport observables do not establish a general net energetic advantage. The reported accessibility tests likewise do not demonstrate universal superiority of the proposed measurement approach. The results are model-specific computational findings. They do not constitute experimental confirmation of metastable quantum cavitation, a demonstrated microscopic mechanism for the proposed physical framework, or evidence of gravitational effects. Relationship to previous publications This consolidated edition supersedes the two earlier supplements as the preferred technical and computational reference. Both preceding publications remain independently accessible and retain their historical provenance, original attribution, and bibliographic identity. The original framework paper remains the primary conceptual publication. This addendum provides its updated technical and computational supporting material. Reproducibility The deposited computational archive is provided to facilitate independent inspection and reproduction of the reported analyses. An accompanying SHA-256 checksum enables verification of archive integrity.
This repository archives the preprint and supporting numerical resources for RENASCENT-Q, an advanced extension of the TET–CVTL theoretical framework. RENASCENT-Q investigates time-symmetric quantum dynamics in open systems, with a focus on retrocausal mechanisms capable of inducing local negentropic effects (damping parameter β ≈ φ⁻² ≈ 0.382) that counteract standard decoherence.Through custom Lindblad master equation integrations (using QuTiP for quantum simulations), the work demonstrates: Convergence of concurrence toward maximal entanglement (C → 1) and reduction of von Neumann entropy (S → 0) in two-qubit embodied systems under weak retrocausal feedback. Topological protection and lattice stabilization via anyon braiding (Fibonacci/Ising categories), Majorana zero modes (MZMs), and toric code thresholds. Scaling behavior of weak values in the two-state vector formalism (TSVF), showing power-law amplification beyond classical bounds. Ginzburg-Landau vortex dynamics and microtubule-nanowire interface models as potential substrates for room-temperature quantum coherence. The framework bridges quantum information, topological quantum computation, and quantum biology, offering testable predictions for extended Orch-OR-like models of consciousness and novel protocols toward radical biological longevity through sustained quantum effects and negentropic stabilization.Included materials: Compiled preprint PDF Full LaTeX source (.tex) with embedded simulation code listings Bibliography (BibTeX) All generated figures (concurrence trajectories, entropic plots, vortex snapshots, braiding schematics, weak-value scaling, MT-nanowire structures, etc.) Citation metadata (CITATION.cff) and CC BY-NC-ND 4.0 license The simulations are designed for reproducibility within the theoretical context; standalone Python scripts are not provided separately, as the listings in the LaTeX document preserve the exact computational narrative.This deposit preserves the numerical evidence and visual outputs of RENASCENT-Q (preprint dated February 2026) for long-term citability and open-science purposes, linked to the live GitHub repository at https://github.com/TETcollective/RENASCENT-Q." Tetcollective.org tetcollective@proton.me Quest'opera è rilasciata sotto licenza Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0). Non è consentito l'uso commerciale Non è permesso modificare l'opera né crearne versioni derivate Testo legale completo: https://creativecommons.org/licenses/by-nc-nd/4.0/
Shortcuts to adiabaticity with a quantum control field — Code & data========================================================== This repository contains a Jupyter notebook and supporting data files (csv) to reproduce the numerical results and figures in our manuscript (arXiv 2508.06304), which investigates adiabatic shortcuts mediated by a quantum control field.The code implements a Landau–Zener two-level system coupled to a spectator qubit, time evolution of the full system (LZ qubit + spectator) via QuTiP, parameter sweeps (parallelized with joblib), and plotting utilities for the manuscript figures. Related publication----------------------------This code is complementary to the preprint: https://arxiv.org/abs/2508.06304. Requirements---------------------The simulations were developed for and tested on Python 3.9+. Recommended packages and minimum versions: - Python >= 3.9- numpy >= 1.22- scipy >= 1.8- matplotlib >= 3.5- qutip >= 4.6 (install a recent stable qutip; some installations require `pip install qutip` or `conda` channels)- joblib >= 1.2- tqdm >= 4.60- pandas (optional, for CSV handling)- jupyterlab / notebook (for interactive use) Running the notebook (interactive) Open the notebook with JupyterLab or Jupyter Notebook. Execute cells sequentially in the order indicated by the notebook outline.The sections “Definitions” and “Figure imports and setup” must be executed before generating any data or figures, as they define all operators, and helper functions. The notebook is organized into separate sections for each figure of the manuscript, allowing you to re-run only the figure(s) of interest. Note: Figure 4 (Density plot) is configured to load precomputed data files to reduce computational cost. To reproduce Figure 4 without recomputing the full dataset, ensure the required .csv files are downloaded and located in the same directory as the notebook. To explore different parameter regimes: Modify the relevant parameter definitions (e.g., anneal_window, g, epsilon, omega_c, x0, x0_vals, q_vals). To include dissipation of the spectator (ancilla) qubit, set the parameter kappa> 0. For questions about reproducing the figures or about parameter choices used in the paper, contact the corresponding authors listed in the preprint. If you reuse this data/code, please cite the associated preprint and this code archive.
This release presents the author-certified reference version of the Unified Coherence–Entropy Collapse (QCE) framework, describing quantum-consciousness collapse dynamics governed by entropy, Fisher information, and coherence constraints, with explicit falsifiability and reproducibility protocols. This deposit is associated with U.S. Provisional Patent Application No. 63/945,292 (filed 19 Dec 2025). This Zenodo record is provided for scholarly citation and scientific recordkeeping. It does not indicate that any patent has been granted and does not grant any license to practice any invention; patent rights, if any, are governed solely by applicable law and issued claims, if ever granted. This work introduces a formally defined coherence–entropy control variable and associated mathematical framework intended for independent falsification and validation. The paper presents explicit definitions, derivations, and testable predictions designed to support replication, simulation, and experimental evaluation by third parties. The contribution is purely scientific in scope. It does not describe a commercial product, implementation, or applied system. Instead, it provides a theoretical construct and validation pathway suitable for academic review, preregistration-style analysis, and institutional replication efforts. The work is assigned a DOI to support citation, versioning, and scholarly reference. The work is released to support open scientific scrutiny, error discovery, and independent verification.
Preprint: This work is a preprint, has not undergone peer review, and is made publicly available to establish a public scientific record. This publication presents operational one-dimensional scaling tests of the Dynamical Information Geometry (DIG) framework using the Twin-Test protocol. Dynamical Information Geometry assigns an effective, state-dependent geometry to quantum many-body dynamics based on the spatial organization of mutual information. Earlier parts of the DIG series established the theoretical framework, provided numerical validation, introduced hardened operational definitions, and clarified regime structure and necessity. The present work, DIG Part VI, does not introduce new theory, new observables, or new numerical modeling. Its role is strictly operational. It documents how the Twin-Test protocol behaves under controlled one-dimensional scaling variations along two independent axes: system-size increase in a simulator implementation and circuit-depth increase in a quantum hardware implementation. Both scaling axes are evaluated within the same operational framework, using the mandatory audit logic defined in DIG Part IV. No attempt is made to relate or map these axes onto one another. The analysis is restricted to structural sign behavior, audit classification (marker-stable versus marker-transfer), and the identification of an operational robustness limit (defect) at increased depth. No universal scaling laws are proposed. No fitting, extrapolation, or cross-platform amplitude matching is performed. All operational definitions and decision rules are stated explicitly in the manuscript. The accompanying dataset implements these rules verbatim and enables deterministic third-party reproduction without interpretation. Related works (for reference and context): DIG Part I (theoretical framework):https://doi.org/10.5281/zenodo.17983399 DIG Part II (numerical validation):https://doi.org/10.5281/zenodo.17982058 DIG Part III (hardware validation):https://doi.org/10.5281/zenodo.18100057 DIG Part IV (regime structure and operational necessity):https://doi.org/10.5281/zenodo.18202656 DIG Part V (multidimensional formulation):https://doi.org/10.5281/zenodo.18210315 DIG Part VI Data Set: https://doi.org/10.5281/zenodo.18226272 DIG Part VII Dynamical Information Geometry:Two-Dimensional Twin-Sign Validation under Fixed Audit and Regime Constraintshttps://doi.org/10.5281/zenodo.18313460 DIG — N1 (definitions, scope, and non-equivalences):https://doi.org/10.5281/zenodo.18001179 Correspondence regarding this work may be directed to:kaya@cab-film.com
Preprint: This work is a preprint, has not undergone peer review, and is made publicly available to establish a public scientific record. This publication presents a hardware validation of a minimal, sign-based operational consequence of the Dynamical Information Geometry (DIG) framework on real quantum devices. The work introduces no new theory and no numerical modeling. Instead, it tests a single operational hypothesis (OD-DIG-H1) on heterogeneous quantum hardware platforms, including IBM Quantum and AWS Braket (IonQ). The operational quantity tested is the sign of the leakage differenceΔLeak = Leak_LENS − Leak_CTRL,with leakage defined as Leak = 1 − P(b_ref). The reference bitstring is defined per run as b_ref = mode(CTRL), ensuring a hardware-agnostic reference choice. For all included hardware runs, the observed sign of ΔLeak is positive under the stated operational definition. The analysis is deliberately restricted to sign-only reporting and excludes fitting procedures, noise mitigation, or quantitative cross-platform comparisons. The results are supported by a publicly available, immutable hardware dataset archived on Zenodo. Related works (for reference and context): DIG Part I (theoretical framework):https://doi.org/10.5281/zenodo.17983399 DIG Part II (numerical validation):https://doi.org/10.5281/zenodo.17982058 DIG — N1 (definitions and scope):https://doi.org/10.5281/zenodo.18001179 Dynamical Information Geometry (DIG) – Hardware Validation Dataset:https://doi.org/10.5281/zenodo.18099420 DIG Part IV (regime structure and operational context):https://doi.org/10.5281/zenodo.18202656 DIG Part V (multidimensional formulation):https://doi.org/10.5281/zenodo.18210315 DIG Part VI (scaling 1D hardware validation): https://doi.org/10.5281/zenodo.18226369 DIG Part VII Dynamical Information Geometry:Two-Dimensional Twin-Sign Validation under Fixed Audit and Regime Constraintshttps://doi.org/10.5281/zenodo.18313460 DIG — N2 (definitions/interpretation/non-equivalences) https://doi.org/10.5281/zenodo.18380514 Correspondence regarding this work may be directed to:kaya@cab-film.com