This article presents a critical–propositional analysis of Dennis Berkla’s The Viscous Field: Entropic Asymmetry as the Ground of Recursive Becoming in confrontation with the Theory of Objectivity. The study examines Berkla’s proposal that entropic asymmetry should be understood not merely as a thermodynamic phenomenon, but as an ontological ground for recursive becoming, temporal formation, and the emergence of identity. From the perspective of the Theory of Objectivity, the article argues that Berkla’s “viscous field” may be interpreted as a phenomenic expression of resistance produced by the modal necessity of boundaries between distinct elements. Entropic asymmetry is therefore not treated as the ultimate foundation of reality, but as a dynamic manifestation of a deeper objective structure grounded in distinction, boundary, observation, composition, and transcendence beyond the quantum. The analysis articulates Berkla’s concepts with the modal axioms of the Theory of Objectivity, the phenomenic elements, the Inductive Effects, the cosmogonic theorem of TO, and the cosmological Eras of the Theory of Objectivity. Special attention is given to the TO thesis that the transcendent element consists of knowledge or information produced in atomic relations and equivalent to atomic radiations. The article concludes that Berkla’s work offers a fertile conceptual language for thinking resistance, recursivity, memory, and threshold temporality, while the Theory of Objectivity provides a modal-axiomatic framework capable of reinscribing these notions within an objective ontology of cosmic genesis. This analytical text received analytical support from ChatGPT. Keywords Theory of Objectivity; Dennis Berkla; The Viscous Field; entropic asymmetry; recursive becoming; viscous field; modal ontology; phenomenic elements; Inductive Effects; threshold temporality; atomic radiation; information; knowledge; cosmology; philosophy of physics; ontology of time; critical–propositional analysis.
Cabannas et al. (2026) studied this question.