Quantum Field Theory (QFT) is among the most successful theoretical frameworks in modern science, providing extremely accurate predictions for particle interactions and underpinning much of contemporary technology. Despite this success, QFT remains conceptually incomplete, relying on mathematical procedures such as renormalization and probabilistic interpretation without a unified explanatory foundation. This paper presents a systems-level interpretation of QFT using the Universal Formula, grounded in three natural laws: system integrity, balance, and feedback mechanisms. Rather than replacing QFT, this framework explains why QFT works and why its conceptual difficulties persist. The analysis reframes quantum phenomena as lawful processes of balance regulation within natural systems.
Quantum Field Theory (QFT) is among the most successful theoretical frameworks in modern science, providing extremely accurate predictions for particle interactions and underpinning much of contemporary technology. Despite this success, QFT remains conceptually incomplete, relying on mathematical procedures such as renormalization and probabilistic interpretation without a unified explanatory foundation. This paper presents a systems-level interpretation of QFT using the Universal Formula, grounded in three natural laws: system integrity, balance, and feedback mechanisms. Rather than replacing QFT, this framework explains why QFT works and why its conceptual difficulties persist. The analysis reframes quantum phenomena as lawful processes of balance regulation within natural systems.
Quantum Field Theory (QFT) is among the most successful theoretical frameworks in modern science, providing extremely accurate predictions for particle interactions and underpinning much of contemporary technology. Despite this success, QFT remains conceptually incomplete, relying on mathematical procedures such as renormalization and probabilistic interpretation without a unified explanatory foundation. This paper presents a systems-level interpretation of QFT using the Universal Formula, grounded in three natural laws: system integrity, balance, and feedback mechanisms. Rather than replacing QFT, this framework explains why QFT works and why its conceptual difficulties persist. The analysis reframes quantum phenomena as lawful processes of balance regulation within natural systems.
Quantum mechanics has been remarkably successful in predicting experimental outcomes, yet foundational questions—such as the nature of wave function collapse and the mechanism of quantum entanglement—remain unresolved. Standard interpretations invoke observer-dependence, intrinsic randomness, or non-local interactions, leading to conceptual difficulties. This work proposes a unifying explanation based on a universal balance-based system framework. Within this approach, quantum systems are treated as interconnected, defect-free systems whose behavior emerges through feedback mechanisms. Wave function collapse corresponds to the enforcement of systemic balance under new constraints, while entanglement arises from globally enforced balance across spatially separated nodes. This framework preserves empirical predictions of quantum mechanics, is consistent with relativistic causality, and provides a coherent conceptual foundation that links microscopic quantum phenomena to universal system dynamics.
Quantum mechanics has been remarkably successful in predicting experimental outcomes, yet foundational questions—such as the nature of wave function collapse and the mechanism of quantum entanglement—remain unresolved. Standard interpretations invoke observer-dependence, intrinsic randomness, or non-local interactions, leading to conceptual difficulties. This work proposes a unifying explanation based on a universal balance-based system framework. Within this approach, quantum systems are treated as interconnected, defect-free systems whose behavior emerges through feedback mechanisms. Wave function collapse corresponds to the enforcement of systemic balance under new constraints, while entanglement arises from globally enforced balance across spatially separated nodes. This framework preserves empirical predictions of quantum mechanics, is consistent with relativistic causality, and provides a coherent conceptual foundation that links microscopic quantum phenomena to universal system dynamics.
One of the foundational challenges in both Quantum Field Theory and the philosophy of physics lies in the traditional binary classification of entities as either real or unreal. The classical view posits that material entities are real, while mental constructs or theoretical entities are unreal. However, quantum phenomena such as virtual particles challenge this simplistic dichotomy. These unobservable entities, by influencing measurable phenomena, raise profound questions about the nature and modes of existence. To address this, we propose a four-level ontological hierarchy that spans from the quantum vacuum and the virtual level to the quantum level and phenomenal reality, providing a coherent continuum from potentiality to actualization. This framework not only clarifies the interpretation of quantum theory but also offers a unified perspective linking the unobservable with the observable. In QFT, virtual particles play a crucial role in mediating forces and in correcting the measurable properties of real particles. They arise within the mathematical structure of Feynman diagrams and, despite being unobservable, produce real, measurable effects such as the Lamb shift and the Casimir effect. Philosophically, this raises deep ontological questions: if unobservable entities affect measurable phenomena, can they truly be dismissed as unreal? Conversely, if they are real, what mode of existence do they possess? The traditional dichotomy of real versus unreal is thus insufficient for interpreting the ontological implications of quantum processes. To overcome these limitations, we propose a four-level ontological hierarchy.
Quantum field theory (QFT) can be analyzed in terms of its mathematical structure, its conceptual system for physical descriptions, or its basic ontology. The analysis can be done logically or historically. In this chapter, only the genesis of the conceptual foundations of QFT relevant to its basic ontology will be treated; no discussion of its mathematical structures or its epistemological underpinnings will be given. Some conceptual problems, such as those related to probability and measurement, will be discussed, but only because of their relevance to the basic ontology of QFT, rather than their intrinsic philosophical interest. Here, by basic ontology I mean the irreducible entities that QFT is invented to describe. The often mentioned candidates for the basic ontology of QFT, in fact of the physical world, are the discrete particle and the continuous field. Another possible candidate (the spacetime point) has also been suggested recently (Redhead, 1983). Since the aim of this chapter is to analyze the historical process in which the conceptual foundations of QFT were laid down, rather than the logical structure of QFT which philosophers of the present day treat, no discussion of the last possibility will be given. The content of this chapter involves the formation and interpretation, in a roughly chronological order, of the concepts of the wave function, quantization, quantization of the field, the vacuum, interactions between fields, and renormalization. The first two topics will be discussed in relation to the quantization of the field, with their role being taken as the starting point of the conceptual development of QFT.
Quantum Mechanics, almost 80 years after its arrival, is a well established and experimentally not falsified theory. It has predicted and explained a whole series of natural phenomena of a very delicate nature. But its interpretation has not gained universal acceptance. Many scientists have considered the conceptual framework of quantum theory to be unsatisfactory. The very foundations of Quantum Mechanics is a matter that needs to be resolved in order to achieve and gain a deep physical understanding of the underlying physical procedures that constitute our world.