Wheeler-Feynman Generalized Bohm Quantum Potential for Open Far-From-Equilibrium Biological Dissipative Structures with Non-Unitary Post-Quantum Retro-Causal Signal Nonlocality
Bohm's micro-quantum ontological interpretation for closed systems in sub-quantal thermal equilibrium is generalized to open macro-quantum coherent systems using the Wheeler-Feynman-Cramer Ansatz. A connection to the Freeman-Vitiello model of the brain is suggested.
In this paper, we extend our previous discussion on ontological determinism, non-locality and quantum mechanics to that of the Sarfatti post-quantum mechanics perspective. We examine the nature of quantum equilibrium and non-equilibrium and uncertainty following the Sarfatti description of this theoretical development, which serves to extend the statistical linear unitary quantum mechanics for closed systems to a locally-retrocausal, non-statistical, non-linear, non-unitary theory for open systems. We discuss how the Bohmian quantum potential has a dependence upon the position of its Bell beable and how Complexity mathematics describes the self-organizing feedback between the quantum potential and its beable allowing nonlocal communication.
Quantum mechanics is the most successful theory to describe microscopic phenomena. It was derived in different ways over the past 100 years by Heisenberg, Schrödinger, and Feynman. At the same time, other interpretations have been suggested, including the Bohm-De Broglie interpretation and the so-called Bohmian mechanics. Here, we show that Bohmian mechanics, which utilizes the concept of the Bohm quantum potential, can also serve as a starting point for quantizing classical non-relativistic systems. By incorporating the Bohm quantum potential into the Vlasov framework, we obtain a mean-field theory that captures the corpuscular nature of matter, in agreement with quantum mechanics within the Random Phase Approximation (RPA).
Abstract We present a framework of Quantum Homeostasis wherein temporal modes (Past, Present, Future) are thermodynamic attractors, not external parameters. The “Dead Cat” (Past) represents terminal stasis (high-entropy eigenstate); the “Live Cat” (Future) represents maintained disequilibrium via metabolic work; the “Unknown Cat” (Present) represents the timeless Wheeler-DeWitt constraint. By extending the Connes-Rovelli thermal time hypothesis with a non-equilibrium chemical potential for coherence (Λ), we derive a homeostatic Lindbladian that actively maintains quantum superposition against environmental decoherence. This provides the ontological foundation for error-prevention architectures in quantum systems. Keywords: quantum homeostasis, thermal time hypothesis, decoherence, Lindbladian dynamics, Wheeler-DeWitt equation, non-equilibrium thermodynamics, quantum error prevention
Mainstream cognitive neuroscience typically ignores the role of quantum physical effects in the neural processes underlying cognition and consciousness. However, many unsolved problems remain, suggesting the need to consider new approaches. We propose that quantum theory, especially through an ontological interpretation due to Bohm and Hiley, provides a fruitful framework for addressing the neural correlates of cognition and consciousness. In particular, the ontological interpretation suggests that a novel type of “active information”, connected with a novel type of “quantum potential energy”, plays a key role in quantum physical processes. After introducing the ontological interpretation we illustrate its value for cognitive neuroscience bydiscussing it in the light of a proposal by Beck and Eccles about how quantum tunneling could play a role in controlling the frequency of synaptic exocytosis. In this proposal, quantum tunneling would enable the “self” to control its brain without violating the energyconserv ation law. We argue that the ontological interpretation provides a sharper picture of what actuallycould be taking place in quantum tunneling in general and in synaptic exocytosis in particular. Based on the notions of active information and quantum potential energy, we propose a coherent way of understanding how mental processes (understood as involving non-classical physical processes) can act on traditional, classicallydescribable neural processes without violating the energy conservation law.