This work provides a conceptual clarification of central concepts in quantum mechanics within the framework of the Time–Energy–Universe (TEU). The focus lies on superposition, entanglement, and wave function collapse, and their relation to the concept of instantiation. The aim is not to introduce additional physical mechanisms or to modify existing theories, but to consider established phenomena from a unified conceptual perspective. Quantum states are understood as structures of possible instantiations, while their determination is not interpreted as a physical process, but as a logical form of determinability within an underlying order. The analysis builds upon the conceptual framework developed within the TEU and represents its application to a specific domain of physics. It thereby offers a perspective that allows known physical phenomena to be reconsidered in terms of the relation between possibility and definiteness, and to be further examined within this framework.
This work provides a conceptual clarification of central concepts in quantum mechanics within the framework of the Time–Energy–Universe (TEU). The focus lies on superposition, entanglement, and wave function collapse, and their relation to the concept of instantiation. The aim is not to introduce additional physical mechanisms or to modify existing theories, but to consider established phenomena from a unified conceptual perspective. Quantum states are understood as structures of possible instantiations, while their determination is not interpreted as a physical process, but as a logical form of determinability within an underlying order. The analysis builds upon the conceptual framework developed within the TEU and represents its application to a specific domain of physics. It thereby offers a perspective that allows known physical phenomena to be reconsidered in terms of the relation between possibility and definiteness, and to be further examined within this framework.
This work presents an extension to Paper 3 of the Time–Energy–Universe and serves the conceptual clarification of the notion of instantiation. Starting from the distinction between possible and definite states, instantiation is not understood as a physical process, but as the logical fixation of a concrete state within an existing order. It possesses neither duration nor dynamics and is not part of temporal sequences. The extension shows that instantiation does not affect physical quantities and, in particular, does not conflict with the conservation of energy. Energy remains fully determined by the known physical laws, while instantiation describes exclusively the determinacy of a state. Furthermore, it is argued that instantiation cannot occur locally but must be global, since only a global determination ensures a consistent physical total structure. Multiple competing or partially determined realities are thereby excluded. This work does not modify the statements of Paper 3, but supplements and clarifies its conceptual foundation. It is intended as a contribution to the clarification of fundamental concepts within a non-dynamical, conceptual framework in accordance with established physics.
This work presents an extension to Paper 3 of the Time–Energy–Universe and serves the conceptual clarification of the notion of instantiation. Starting from the distinction between possible and definite states, instantiation is not understood as a physical process, but as the logical fixation of a concrete state within an existing order. It possesses neither duration nor dynamics and is not part of temporal sequences. The extension shows that instantiation does not affect physical quantities and, in particular, does not conflict with the conservation of energy. Energy remains fully determined by the known physical laws, while instantiation describes exclusively the determinacy of a state. Furthermore, it is argued that instantiation cannot occur locally but must be global, since only a global determination ensures a consistent physical total structure. Multiple competing or partially determined realities are thereby excluded. This work does not modify the statements of Paper 3, but supplements and clarifies its conceptual foundation. It is intended as a contribution to the clarification of fundamental concepts within a non-dynamical, conceptual framework in accordance with established physics.
This work presents a short conceptual analysis of quantum superposition with a focus on its physical realization rather than its mathematical formulation. While superposition is a fundamental principle in the formal structure of quantum mechanics, its physical manifestation depends on specific conditions related to interaction, coherence, and energy conservation. The paper emphasizes the distinction between mathematical possibility and physical representability. It argues that quantum superposition requires strict constraints to be physically maintained, and that in realistic environments—where interaction with internal degrees of freedom or external surroundings is unavoidable—coherent superposition cannot persist. The analysis also discusses extreme physical regimes, with particular attention to black hole event horizons. Instead of treating the event horizon as a region that naturally supports coherent quantum states, the paper examines it as a boundary where the physical representation of such states becomes problematic due to strong gravitational effects, redshift, and information scrambling. This discussion is intended as a conceptual clarification rather than a definitive statement about quantum gravity. The manuscript does not challenge the validity of quantum mechanics. Rather, it aims to clarify the physical conditions under which its core concepts can be meaningfully represented. The work is intended as a conceptual and critical note contributing to discussions in the foundations of quantum mechanics and the interpretation of quantum phenomena in extreme environments. KeywordsQuantum superposition; Physical representation; Decoherence; Event horizon; Foundations of quantum mechanics
Quantum mechanics is based on fundamental notions such as the wave function,superposition, probability, measurement, entanglement, and nonlocality. These no-tions are remarkably successful from both mathematical and experimental points ofview, yet they raise deep conceptual questions. Is the wave function a real physicalobject or only a computational tool? Does superposition mean that an object reallyexists in several states at once? Does entanglement imply an instantaneous actionat a distance? Is probability fundamental, or does it arise from partial information?In this article, we propose an exploratory relational interpretation of these no-tions within a discrete framework based on the additive group (nZ, +). In thisframework, the fundamental entities are not isolated objects, nor points of a pre-existing spacetime, but indexed relational degrees of freedom. A physical confgura-tion is described by a global relational scene, and admissible scenes are selected bya relational master equation derived from a coherence functional.The aim is not to deny the empirical success of quantum mechanics, but topropose a conceptual dictionary in which the wave function is interpreted as anefective representation of a deeper relational structure. In this perspective, su-perposition becomes a composition of compatible relations, entanglement becomesrelational non-separability, measurement becomes relational selection, and probabil-ity becomes an efective description associated with the observer’s partial access tothe global structure.
We present a new interpretation of the terms superposition, entanglement, and measurement that appear in quantum mechanics. We hypothesize that the structure of the wave function for a quantum system at the sub-Planck scale has a deterministic cyclic structure. Each cycle comprises a sequential succession of the eigenstates that comprise a given wave function. Between unitary operations or measurements on the wave function, the sequential arrangement of the current eigenstates chosen by the system is immaterial, but once chosen it remains fixed until another unitary operation or measurement changes the wave function. The probabilistic aspect of quantum mechanics is interpreted by hypothesizing a measurement mechanism which acts instantaneously but the instant of measurement is chosen randomly by the classical measuring apparatus over a small but finite interval from the time the measurement apparatus is activated. At the instant the measurement is made, the wave function irrevocably collapses to a new state (erasing some of the past quantum information) and continues from thereon in that state till changed by a unitary operation or a new measurement.
Wave function collapse has long been regarded as a fundamental element of the quantum measurement process, providing a mechanism by which a superposed quantum state yields a single observed outcome. Despite its widespread use, the physical meaning of collapse remains conceptually controversial. In particular, it is often assumed that the quantities associated with a quantum state before measurement and the values obtained after measurement belong to the same conceptual category. This assumption leads naturally to the image of a discontinuous transition in which one value is selected from a superposition of possibilities. In the present work, we reexamine the concept of quantum collapse from the perspective of observability. We argue that pre-measurement quantities do not constitute observable values in the ordinary operational sense. Rather, they represent a structure of potential observability associated with possible measurement outcomes. By contrast, post-measurement outcomes correspond to operationally realized observability, in which a specific result becomes accessible through measurement. From this viewpoint, the apparent collapse does not represent a physical jump of an already existing value, but a transition from potential observability to operationally realized observability. Based on this distinction, we propose that many conceptual difficulties traditionally associated with wave function collapse arise from treating these two fundamentally different forms of observability as if they were physically equivalent. The apparent discontinuity of collapse may therefore originate not from a discontinuous change in reality itself, but from a conceptual conflation of potential observability and operationally realized observability. Within the Intrinsic Observability Framework (IOF), this interpretation naturally leads to the concept of accessibility transition, in which the emergence of a definite outcome is understood as a change in accessible structure rather than as a fundamental non-unitary state reduction. The present analysis suggests that wave function collapse may not be a fundamental physical phenomenon, but instead a consequence of the transition from potential observability to operationally realized observability. This perspective provides a conceptual reorganization of the measurement problem and clarifies the role of observability in the emergence of definite quantum outcomes.