We develop Quantum Normative Dynamics (QND), a quantum field theory extension of classical ethicodynamics. Just as Quantum Electrodynamics (QED) extends classical electromagnetism, QND extends the classical ethical field theory in which harm accounting must be representation-invariant. We introduce the ( ) as the quantum of the ethical field---the discrete carrier of moral influence. The framework incorporates moral superposition (situations existing in multiple ethical states simultaneously), ethical entanglement (non-classical correlations between morally linked agents), moral interference (constructive and destructive combination of ethical amplitudes), and ethical decoherence (the emergence of definite moral judgments from quantum possibilities). We derive the QND Lagrangian, establish canonical commutation relations, and develop Feynman rules for ethical interactions. The theory makes testable predictions via quantum cognition experiments: order effects in moral judgment, conjunction fallacies in ethical reasoning, and non-classical correlations in collective responsibility. We explore profound philosophical implications: the measurement problem becomes the problem of moral judgment, wave function collapse becomes the moment of ethical decision, and the quantum vacuum becomes the ground state of moral possibility. In appendices, we examine theological implications---the quantum ethical vacuum as the ``moral fabric of reality,'' entanglement as the basis of universal moral connection, and measurement as the interface between possibility and actuality that many traditions identify with consciousness or divine action. Throughout, we maintain that this is a formal framework---a tool for organizing thought about the structure of ethical reasoning---not a claim about metaphysical necessity. Author preprint deposited for archival and citation. Draft — pending author review.
We develop Quantum Normative Dynamics (QND), a quantum field theory extension of classical ethicodynamics. Just as Quantum Electrodynamics (QED) extends classical electromagnetism, QND extends the classical ethical field theory in which harm accounting must be representation-invariant. We introduce the ( ) as the quantum of the ethical field---the discrete carrier of moral influence. The framework incorporates moral superposition (situations existing in multiple ethical states simultaneously), ethical entanglement (non-classical correlations between morally linked agents), moral interference (constructive and destructive combination of ethical amplitudes), and ethical decoherence (the emergence of definite moral judgments from quantum possibilities). We derive the QND Lagrangian, establish canonical commutation relations, and develop Feynman rules for ethical interactions. The theory makes testable predictions via quantum cognition experiments: order effects in moral judgment, conjunction fallacies in ethical reasoning, and non-classical correlations in collective responsibility. We explore profound philosophical implications: the measurement problem becomes the problem of moral judgment, wave function collapse becomes the moment of ethical decision, and the quantum vacuum becomes the ground state of moral possibility. In appendices, we examine theological implications---the quantum ethical vacuum as the ``moral fabric of reality,'' entanglement as the basis of universal moral connection, and measurement as the interface between possibility and actuality that many traditions identify with consciousness or divine action. Throughout, we maintain that this is a formal framework---a tool for organizing thought about the structure of ethical reasoning---not a claim about metaphysical necessity. Author preprint deposited for archival and citation. Draft — pending author review.
This paper establishes a complete formal correspondence between quantum mechanics and Cognitive Field Dynamics (CFD), demonstrating that quantum mechanics constitutes the mathematical description of how consciousness interfaces with physical reality. EXTENDS: Gaconnet, D. L. (2025). Cognitive Field Dynamics: A Unified Theory of Consciousness, Expectation, and Experiential Geometry. DOI: 10.5281/zenodo.18012483 CORE THESIS: Quantum mechanics and Cognitive Field Dynamics describe the same phenomenon from different vantage points—quantum mechanics from external measurement, CFD from internal structure. The wave function describes uncommitted expectation-fields. Wave function collapse describes directional actualization. Measurement describes the forcing of directional commitment between expectation-structures. COMPLETE MAPPING ESTABLISHED:- Wave function ↔ Uncommitted expectation-field- Wave function collapse ↔ Directional actualization- Superposition ↔ Pre-directional possibility- Quantum entanglement ↔ Shared expectation-field structure- Born rule probability ↔ Directional weighting distribution- Heisenberg uncertainty ↔ Orthogonal directional commitments- Planck's constant ↔ Minimum directional quantum- Hilbert space ↔ Possibility space geometry- Quantum phase ↔ Temporal operator signature- Decoherence ↔ Field stabilization feedback- Quantum tunneling ↔ Directional leakage across thresholds- Quantum spin ↔ Intrinsic directional orientation- Pauli exclusion ↔ Anti-symmetric directional signature- Quantum Zeno effect ↔ Forced duration extension- Delayed choice ↔ History determined at commitment PROBLEMS RESOLVED:- The Measurement Problem: Dissolves when expectation-structure is recognized as the collapse mechanism- The Hard Problem of Consciousness: Inverts when matter is understood as emergent from expectation-structure- The Arrow of Time: Emerges from cumulative directional collapse- The Cosmological Constant Problem: Resolved by distinguishing possibility from actuality- Black Hole Information Paradox: Reframed as relational inaccessibility COSMOLOGICAL IMPLICATIONS:- Dark matter interpreted as directionally-decoupled expectation-structure- Dark energy interpreted as baseline temporal gradient (TG:FI)- Fine-tuning reframed: consciousness produces universes, not vice versa QUANTUM INTERPRETATIONS ANALYZED:- Copenhagen Interpretation — Partial agreement- Many-Worlds Interpretation — Disagreement - QBism — Strong agreement- Relational Quantum Mechanics — Strong agreement- Bohmian Mechanics — Partial agreement Keywords: quantum mechanics, consciousness, wave function collapse, measurement problem, hard problem of consciousness, quantum entanglement, superposition, Born rule, Heisenberg uncertainty, decoherence, quantum tunneling, quantum Zeno effect, delayed choice experiment, Wigner's friend, arrow of time, dark matter, dark energy, cosmological constant, black hole information paradox, Cognitive Field Dynamics, expectation, temporal operators, directional weighting, Hilbert space, quantum phase, quantum spin, Pauli exclusion, unified theory, physics of consciousness, mind-matter relationship, quantum foundations, quantum interpretations, Copenhagen interpretation, many-worlds, QBism, relational quantum mechanics, Bohmian mechanics, ontology, metaphysics, theoretical physics, consciousness studies, philosophy of physics, philosophy of mind Author: Don L. GaconnetInstitution: LifePillar InstituteORCID: 0009-0001-6174-8384Date: December 23, 2025
This paper establishes a complete formal correspondence between quantum mechanics and Cognitive Field Dynamics (CFD), demonstrating that quantum mechanics constitutes the mathematical description of how consciousness interfaces with physical reality. EXTENDS: Gaconnet, D. L. (2025). Cognitive Field Dynamics: A Unified Theory of Consciousness, Expectation, and Experiential Geometry. DOI: 10.5281/zenodo.18012483 CORE THESIS: Quantum mechanics and Cognitive Field Dynamics describe the same phenomenon from different vantage points—quantum mechanics from external measurement, CFD from internal structure. The wave function describes uncommitted expectation-fields. Wave function collapse describes directional actualization. Measurement describes the forcing of directional commitment between expectation-structures. COMPLETE MAPPING ESTABLISHED:- Wave function ↔ Uncommitted expectation-field- Wave function collapse ↔ Directional actualization- Superposition ↔ Pre-directional possibility- Quantum entanglement ↔ Shared expectation-field structure- Born rule probability ↔ Directional weighting distribution- Heisenberg uncertainty ↔ Orthogonal directional commitments- Planck's constant ↔ Minimum directional quantum- Hilbert space ↔ Possibility space geometry- Quantum phase ↔ Temporal operator signature- Decoherence ↔ Field stabilization feedback- Quantum tunneling ↔ Directional leakage across thresholds- Quantum spin ↔ Intrinsic directional orientation- Pauli exclusion ↔ Anti-symmetric directional signature- Quantum Zeno effect ↔ Forced duration extension- Delayed choice ↔ History determined at commitment PROBLEMS RESOLVED:- The Measurement Problem: Dissolves when expectation-structure is recognized as the collapse mechanism- The Hard Problem of Consciousness: Inverts when matter is understood as emergent from expectation-structure- The Arrow of Time: Emerges from cumulative directional collapse- The Cosmological Constant Problem: Resolved by distinguishing possibility from actuality- Black Hole Information Paradox: Reframed as relational inaccessibility COSMOLOGICAL IMPLICATIONS:- Dark matter interpreted as directionally-decoupled expectation-structure- Dark energy interpreted as baseline temporal gradient (TG:FI)- Fine-tuning reframed: consciousness produces universes, not vice versa QUANTUM INTERPRETATIONS ANALYZED:- Copenhagen Interpretation — Partial agreement- Many-Worlds Interpretation — Disagreement - QBism — Strong agreement- Relational Quantum Mechanics — Strong agreement- Bohmian Mechanics — Partial agreement Keywords: quantum mechanics, consciousness, wave function collapse, measurement problem, hard problem of consciousness, quantum entanglement, superposition, Born rule, Heisenberg uncertainty, decoherence, quantum tunneling, quantum Zeno effect, delayed choice experiment, Wigner's friend, arrow of time, dark matter, dark energy, cosmological constant, black hole information paradox, Cognitive Field Dynamics, expectation, temporal operators, directional weighting, Hilbert space, quantum phase, quantum spin, Pauli exclusion, unified theory, physics of consciousness, mind-matter relationship, quantum foundations, quantum interpretations, Copenhagen interpretation, many-worlds, QBism, relational quantum mechanics, Bohmian mechanics, ontology, metaphysics, theoretical physics, consciousness studies, philosophy of physics, philosophy of mind Author: Don L. GaconnetInstitution: LifePillar InstituteORCID: 0009-0001-6174-8384Date: December 23, 2025
Since its emergence in the 1970s, behavioral economics has integrated psychological insights into economics—drawing on Kahneman and Tversky's prospect theory, Thaler's psychological accounting and boost theory, and Schiller's behavioral finance—thereby dismantling the myth of the "homo economicus" and revealing systematic cognitive biases inherent to human decision-making. However, classical behavioral economics has been constructed from a collection of fragmented "effects" and "biases," lacking a unified, axiomatic mathematical framework; moreover, the frequent practice among researchers to selectively apply individual effects has undermined the discipline's predictive power and theoretical coherence. This book is the first academic monograph in the world to systematically expound on quantum behavioral economics—a new paradigm devised specifically to overcome this fundamental dilemma. It introduces concepts such as Hilbert spaces, state vectors, superposition, entanglement, measurement collapse, quantum probability, interference effects, unitary evolution, decoherence, non-commutative observables, and quantum phase transitions into the foundational bedrock of behavioral economics: that preferences and beliefs coexist in a superposition prior to decision-making; that decision-making consists of constructing measurements to extract definite preferences via measurement collapse; and that the beliefs and behaviors of individuals are entangled, exhibiting non-local quantum correlations. Furthermore, it posits that the sequence in which information is presented and the framing effects are intrinsic properties of quantum decision-making—rather than mere "biases." This book comprises six parts and thirty chapters: Part I, "Paradigm Revolution," establishes the philosophical foundations, the quantum subject hypothesis, and the analytical framework; Part II develops quantum probabilistic judgments, quantum heuristics, quantum prospect theory, quantum decision-making under uncertainty, and quantum framing effects; Part III explores quantum preferences, quantum utility, quantum choice theory, quantum endowment effects and loss aversion, as well as the current state of quantum research and default effects; Part IV extends the scope to quantum social preferences, quantum altruism, quantum trust and cooperation, quantum game theory, and quantum public goods games; Part V examines quantum intertemporal choice, quantum hyperbolic discounting, quantum self-control, quantum procrastination and addiction, and quantum habit formation and behavioral change across temporal dimensions; Part VI demonstrates the application of framing in finance, markets, public policy, and health domains, while offering insights into the future of this discipline. This work pursues three overarching objectives: theoretical unification and depth, originality and authority, and seamless readability. It is intended for graduate students, faculty, and researchers in behavioral economics, decision science, psychology, and finance, as well as for public policy makers and practitioners in financial markets to provide new paradigm-based analytical tools.
We extend Stratified Quantum Normative Dynamics (SQND) from its original U(1) abelian gauge structure to a non-abelian framework. The key insight is that moral bonds come in distinct types that can *mix* under boundary transitions—a phenomenon requiring Yang-Mills theory. We identify **SU(2)_I × U(1)_H** as the gauge group: SU(2)_I governs *incident* relations (obligation-claim mixing) while U(1)_H tracks harm-benefit magnitude. Gauge invariance is preserved at boundaries via a **boundary Higgs mechanism**: a scalar field ϕij acquires a VEV, generating effective masses for gauge bosons without explicit symmetry breaking. This mechanism admits **stratified moral phase transitions**: because critical temperature depends on stratum dimension, boundaries near decision points (low-D) melt before boundaries in deliberation space (high-D), producing a "moral triage" regime where abstract principles remain clear but concrete applications become ambiguous. We derive non-abelian junction conditions, demonstrate an area law for the Wilson loop in the strong-coupling lattice regime, and provide a complete worked example showing bond-type rotation through a moral threshold. The theory predicts enhanced contextuality quantified via the Abramsky-Brandenburger sheaf-theoretic framework. We propose five experimental protocols with explicit operationalizations, including a POVM measurement model that maps the four Hohfeldian incidents onto a 2D state space. **Keywords:** non-abelian gauge theory, Yang-Mills, stratified spaces, quantum ethics, bond algebra, Hohfeldian analysis, contextuality, Wilson loop, holonomy, boundary Higgs mechanism, moral phase transition, symmetry restoration --- Author preprint deposited for archival and citation. Draft — pending author review.
Quantum information technologies, covering quantum computing, quantum communication and quantum sensing, are among the most significant technologies to emerge in recent decades, offering the promise of paradigm-shifting computational capacity with significant ethical consequences. On a technical level, the unique features of quantum information processing have potential consequences for the imposition of fairness and ethical constraints on computation. Despite their significance, structured research is only beginning to be undertaken into the ethical implications of such quantum technologies, much of it piecemeal and unsystematic. In this work, we present a roadmap for prospective research programs focused upon the ethics of quantum computing. We summarize the key elements of quantum information processing (concentrating on quantum computation) relevant to ethical analysis and set out taxonomies for use by researchers considering the ethics of quantum technologies. We show how the unique features of quantum information processing may give rise to distinct ethical consequences (including in the context of machine learning). We situate quantum ethics at the cross-disciplinary intersection of quantum information science, technology ethics and moral philosophy to assess the impacts of this newly emerging technology. We provide specific examples of how the emergence of quantum technologies gives rise to normative and distributional ethical challenges. To this end, we propose a three-pillar research roadmap spanning technical foundations, governance and stakeholder responsibility, and risk management. Central to this approach is the need to integrate ethical constraints within the design and control of quantum systems, reflecting the close relationship between normative reasoning and physical implementation. We further introduce the “four C’s” (computability, complexity, consistency, and controllability) as a framework for assessing the feasibility of ethically constrained quantum computation, and illustrate how quantum technologies reshape established domains such as fair machine learning, privacy, and cryptography. Finally, we set out prospective research directions to help contribute to the development of the field. By integrating quantum information science with ethical theory and governance, this chapter provides a foundation for interdisciplinary research in quantum ethics.
We present the Dynamical Scalar Field Theory (DSFT), a complete and self- consistent framework that explains quantum entanglement as a topological remnant of the pre-Big Bang Euclidean phase. In this theory, entanglement is not a nonlocal correlation but a geometric property of spacetime: two entangled particles are connected by a static topological soliton (phase-locking filament) within which the effective metric becomes Euclidean (Ω = 0, dt = 0), rendering spatial separation meaningless. We derive the full Lagrangian from first principles, including non-minimal cou- pling to matter (ξϕ2ρm) and curvature (αϕ2R), and demonstrate the existence of stable soliton solutions via the Bogomol’nyi bound. The decoherence process is identified as a sudden geometric phase transition (Ω : 0 → 1) occurring on the Planck time scale (∼ 10−43 s), independent of spatial distance. A detailed numerical analysis resolves previous dimensional inconsistencies: the correct prediction for the soliton response time is τresp ≈ 5.4 × 10−42 s, not 85 as. The attosecond time scale can be recovered only by introducing a perturbative term γϕ˙2ϕ 2 with γ ∼ 1050, which acts as a dynamical slowing mechanism. We further derive a dynamic cancellation mechanism via α(ϕ) that maintains soliton stability across a wide range of matter densities. Our model predicts FQ ∼ 1049 for a macroscopic crystal at T ∼ 10 K, in quantitative agreement with the recent Nature Physics observation of multipartite entanglement in the strange metal CePdSi (Mazza et al., 2026). The framework offers seven distinct predictions, five of which are experimentally testable with current or near-future technology. This work establishes DSFT as a mathematically rigorous, falsifiable theory that bridges quantum information, condensed matter, and gravitational physics, providing a physical mechanism for entanglement without violating causality or Lorentz invariance. https://doi.org/10.5281/zenodo.20724433 New version of this DOI