This article presents a critical–propositional analysis of Abbey Gougouch’s Quantum Systems Taxonomy: Unifying Domains through Structured Classification Models in confrontation with the Theory of Objectivity (TO). The study examines Gougouch’s proposal for a unified taxonomy of the quantum sciences, including both established domains—such as Quantum Mechanics, Quantum Logic, Quantum Computing, Quantum Field Theory, and Quantum Cosmology—and proposed domains such as Quantumelics, Quantumonics, Quansosys, Miscellaneatum, Quantum Standard, and Quantum State. The article argues that Gougouch’s taxonomy has genuine metatheoretical value as an effort to restore structural intelligibility, classificatory coherence, and interdisciplinary legibility to the fragmented quantum field. At the same time, it contends that the proposal remains ontologically insufficient when assessed under the modal discipline of the Theory of Objectivity. In particular, the study highlights both compatibilities and tensions between Gougouch’s classificatory architecture and the absolute axioms of TO, especially regarding boundary, relation, composition, transcendence, and the modal grounding of reality. The paper further articulates Gougouch’s taxonomy with the phenomenic elements, Inductive Effects, the cosmogonic theorem, and the cosmological Eras of the Theory of Objectivity. In this way, the study does not merely reject the proposed taxonomy, but reinterprets it as a valuable phenomenological and structural map that can be reinscribed within a stronger ontological and modal framework. This work is intended as a respectful contribution to contemporary dialogue on quantum foundations, scientific classification, ontology, and the philosophical conditions of intelligibility in modern physics. Observation: this analysis benefited from the analytical support of ChatGPT. Keywords:Theory of Objectivity; quantum taxonomy; Abbey Gougouch; modal ontology; quantum logic; quantum cosmology; quantum foundations; scientific classification; phenomenic elements; Inductive Effects; ontology of physics; philosophy of science
Cabannas et al. (Thu,) studied this question.