This article offers a critical–propositional examination of Rotem Maymon’s Quantum Density Limit Theory (QDL), with particular attention to the problem of gravitational collapse, the rejection of classical singularity, and the role of quantum constraints in extreme-density regimes. Written from the perspective of the Theory of Objectivity (TO), the study analyzes the conceptual scope of QDL in light of the Seven Absolute Truths, the Law of Logical Minimum, the cosmogonic theorem, the phenomenic elements, the Inductive Effects, and the cosmological Eras of TO. The paper argues that QDL is an important contemporary interlocutor because it challenges the ontological sufficiency of the classical singularity and restores a logic of limit, mediation, and structural admissibility in extreme gravitational physics. At the same time, the article shows that QDL remains a regional physical theory rather than a complete modal ontology of the universe. In this sense, the study proposes that the quantum density limit may be reinterpreted as a regional manifestation of a deeper principle of non-absolute collapse, compatible with the modal grammar of the Theory of Objectivity. By placing QDL in confrontation with the foundational bibliography of TO, its recent developments, and a broader support bibliography in physics and philosophy of science, the article seeks to build a rigorous bridge between modal ontology, quantum gravity debates, and the philosophical problem of physical infinity. The text also includes a TO-style appendix synthesizing the main convergences and tensions between QDL and the Theory of Objectivity. Authors’ note: this analytical study was developed with the analytical support of ChatGPT. Keywords: Theory of Objectivity; Quantum Density Limit; Rotem Maymon; singularity; gravitational collapse; quantum gravity; modal ontology; cosmology; philosophy of physics; Law of Logical Minimum; phenomenic elements; Inductive Effects; cosmogonic theorem; physical infinity; non-absolute collapse.
Cabannas et al. (Sun,) studied this question.