This paper presents a unified framework connecting quantum measurement theory with neurocognitive phenomena, particularly blindsight. Drawing upon the Perceptual Tangent Space (PTS), we model conscious and subconscious states as projections on a quantum perceptual manifold. Weak measurement theory is employed to interpret blindsight behavior as a non-collapsing interaction with visual stimuli, mediated by decoherence-resistant perceptual channels. We introduce quantum path integrals over cognitive geodesics, category-theoretic mappings of perceptual state transitions, and entangled cross-modal constructs to represent synesthetic and unconscious processing. Concepts from quantum error correction, noncommutative geometry, and spin networks are adapted to model resilience and granularity of perceptual awareness. Additionally, we explore topos logic, holography, and renormalization principles to mathematically reconstruct observer-dependent cognition from incomplete sensory boundaries. Altogether, the paper situates consciousness within a quantum information-geometric topology, offering a rigorous treatment of perception as a quantum-inferential, decoherence-bound phenomenon conditioned by attention, awareness, and contextual measurement bases.
This paper presents a unified framework connecting quantum measurement theory with neurocognitive phenomena, particularly blindsight. Drawing upon the Perceptual Tangent Space (PTS), we model conscious and subconscious states as projections on a quantum perceptual manifold. Weak measurement theory is employed to interpret blindsight behavior as a non-collapsing interaction with visual stimuli, mediated by decoherence-resistant perceptual channels. We introduce quantum path integrals over cognitive geodesics, category-theoretic mappings of perceptual state transitions, and entangled cross-modal constructs to represent synesthetic and unconscious processing. Concepts from quantum error correction, noncommutative geometry, and spin networks are adapted to model resilience and granularity of perceptual awareness. Additionally, we explore topos logic, holography, and renormalization principles to mathematically reconstruct observer-dependent cognition from incomplete sensory boundaries. Altogether, the paper situates consciousness within a quantum information-geometric topology, offering a rigorous treatment of perception as a quantum-inferential, decoherence-bound phenomenon conditioned by attention, awareness, and contextual measurement bases.
Our visual perception places us at the origin of a 3-dimensional cartesian coordinate system. On a cosmological scale, the consciousness (as manifested in the brain) can be approximated as point like. It is proposed that perceptual experiences can be regarded as occurring on a tangent space at the point where the consciousness is located. A differential geometric framework is developed, for consciousness propagating on a curved space-time manifold. Interaction between consciousnesses is discussed at classical and quantum mechanical level. Quantum mechanical experiments such as those of Schrodinger’s cat in Many World Interpretation, are examined in this framework
This paper proposes a "Consciousness Decoherence Model" grounded in a structured metaphor drawn from quantum decoherence theory. The model frames pre-conscious states as a superposition of multiple possible contents, and characterizes the formation of conscious awareness as a process of decoherence—triggered by internal and external "environments" (including sensory input, interoception, and attention)—that stabilizes one specific classical state into reportable awareness. Through systematic conceptual mapping and comparative analysis with Global Neuronal Workspace Theory, Integrated Information Theory, and other recent decoherence-inspired frameworks, the model unifies diverse cognitive phenomena such as creative insight, decision paralysis, and psychopathological states under a single dynamical logic.
This work introduces a rigorous operator-theoretic framework for Projection Mechanics, Projection Dynamics, Qualia Mechanics, Qualia Dynamics, and Quantum Psychology. The manuscript formalizes psychology as a partial-state estimation problem on adaptive projection manifolds rather than a purely heuristic interpretive discipline. Consciousness is modeled as an internally accessible but externally projected experiential state system evolving under constrained observability. Core contributions include: Formal definition of projection operators mapping latent internal states into observable behavioral space Projection fiber geometry and inverse inference structure Adaptive projection dynamics governing masking, signaling, and observer-dependent behavioral modulation Qualia-state manifolds and experiential evolution equations Stability and resonance analysis for conscious trajectories Noncommuting psychological observables and contextual measurement structure Operator-theoretic formulation of Quantum Psychology Structural bridges between psychology, consciousness studies, measurement theory, and quantum operator frameworks The framework does not claim that consciousness is literally quantum mechanical. Instead, it demonstrates that conscious and psychological systems share deep structural similarities with partially observable operator systems studied in quantum measurement theory. The manuscript aims to provide a mathematically structured foundation for future work in: computational psychology, consciousness studies, cognitive dynamics, operator geometry, adaptive behavioral systems, and measurement-theoretic models of mind.
This work explores a unified metaphysical and mathematical framework for causality, perception, and observer-based reality, bridging foundational insights from physics and neuroscience. A central thesis is the modeling of conscious observers as Dirac delta functions anchored in perceptual and semantic manifolds, whose collapse events instantiate decoherence and give rise to empirical phenomena. We investigate Micro-Mini-Black Holes in the Brain (MMBHBs), proposing them as cognitive analogues of Kerr-type rotating black holes, whose inner horizons host closed timelike curves (CTCs), enabling acausal ontological dynamics and memory loops. Spacetime models such as S3 × S1 and the Gödel universe G3,1 are shown to admit global CTCs, which, when coupled with local Kerr-like MMBHBs, result in nested temporal structures and equivalence classes of observers. This coupling is explored through Lense–Thirring frame dragging, holonomy effects, and quantum resonance, suggesting mechanisms for observer synchronization, reincarnation paths, and cognitive phase transitions. Through rigorous mathematical modeling— including emotional tensors, gauge theory of identity, memory homology, and semantic Ricci curvature—this paper defines an extended Quantum Measurement Chain (QMC) across multiple observer networks. The resulting formalism admits structures like affective descent gradients, cognitive wormholes, and informational echoes in memory topology. We derive equations for entropy flux, decoherence actions, and perception-curvature dynamics, demonstrating the emergence of identity, emotion, and memory as geometrical and thermodynamical phenomena. This work proposes a novel synthesis of quantum cognition, field-theoretic metaphysics, and observer-centric cosmology.
The study of consciousness and subjective experience represents one of the most intricate frontiers in contemporary philosophy, psychology, and cognitive science. For decades, dominant paradigms have characterized the mind through two reductive lenses: as a passive receptor of sensory data or as a computational system processing information through fixed algorithmic operations. While useful in specific contexts, these models consistently fail to capture the dynamic, participatory nature of conscious experience—the recursive relationship between awareness and reality construction. Recent theoretical developments challenge these frameworks by integrating diverse conceptual domains: quantum mechanics metaphors, classical mindfulness traditions, and cognitive behavioral theory. These emerging approaches propose a fundamentally transformative role for the observer, suggesting consciousness does not merely witness reality but actively participates in shaping it.
To arbitrate theories of consciousness, scientists need mathematical models of consciousness or qualia. The dominant view regards qualia as points in a dimensional space. Implicit in this view is that qualia can be in principle measured without any effects on it. This contrasts with intuitions and various empirical findings about qualia that they can change when they are measured. How can we deal with entities that are affected by the act of measurement? We argue that mathematical formalisms of quantum theory are precisely developed to deal with such situations. Here, we propose qualia as “observables” (i.e., entities that can be in principle observed), sensory inputs and internal attention as “states” that specify the context that a measurement takes place, and “measurement outcomes” as expected values of qualia observables in a certain state. We propose to call this formalism as the Quantum Qualia (QQ) hypothesis. QQ proposes that qualia observables in a state interact with the world, as if through an interface of sensory inputs and internal attention. This qualia-interface-world scheme has the same mathematical structure as observables-states-environment in quantum theory. Within this framework, mathematical concepts of “instruments” can precisely formalize how measurements can affect (or update) qualia observables and states. QQ naturally explains intuitions about qualia, such as the nature of qualia as indeterminate entities. Finally, QQ leads to empirical predictions that challenge traditional models, such as order effects and violations of Bell inequalities. With further confirmation of such predictions, we believe that QQ will emerge as a viable alternate mathematical model of qualia, offering an important step towards understanding the nature and structures of consciousness.