This article presents a critical–propositional analysis of Aleš Kováč’s Triadic Mesh Dynamics: A Discrete Ontology of Space Based on Oriented 2-Simplices in dialogue with the Theory of Objectivity (TO) by Vidamor Cabannas and Denivaldo Silva. The study examines the degree of compatibility between Kováč’s discrete triadic ontology of space and the modal-ontological foundations of TO, especially its axioms, phenomenic elements, Inducer Effects, cosmogonic theorem, and cosmological Eras. The article argues that Triadic Mesh Dynamics (TMD) offers a highly relevant framework for dialogue with TO because it proposes a discrete, relational, emergentist, and triadic model in which curvature, torsion, matter, time, geodesics, quantum-like behavior, and gauge-like structures arise from local orientation dynamics. In this sense, TMD can be interpreted, from the standpoint of TO, as a possible formalization of a post-cosmogonic layer of objectivation, particularly close to the notions of logical tracks, phenomenic currents, convergence zones, elemental aura, emergent time, and informational production. At the same time, the analysis identifies important modal tensions: TMD does not begin from the logical Nothing, does not demonstrate the modal necessity of triads, does not explicitly formulate infinity as non-element, and does not define information/radiation as a substance transcending the quantum. Therefore, the article concludes that TMD should not be read as an absolute theory of origin, but rather as a promising discrete physical-mathematical model that may enrich the operational and phenomenological bridges of the Theory of Objectivity. This analytical text received analytical support from ChatGPT. Keywords: Theory of Objectivity; Vidamor Cabannas; Denivaldo Silva; Aleš Kováč; Triadic Mesh Dynamics; TMD; discrete ontology; triads; oriented 2-simplices; modal ontology; Inducer Effects; cosmogonic theorem; cosmological Eras; phenomenic elements; logical tracks; convergence zones; emergent time; information; atomic radiation; quantum-like behavior; emergent geometry.
Cabannas et al. (Fri,) studied this question.