FORMAL FALSIFICATION, MODAL DISCIPLINE, AND THE PERFECT SPHERE: a critical-propositional analysis of Keefe Reeves's report in confrontation with the Theory of Objectivity

This article presents a critical-propositional analysis of Keefe Reeves’s 2025 report, Informal rigorous referee-like report, with a formal analysis on the theory of objectivity and a testing framework written in python v2, in confrontation with the Theory of Objectivity (TO). The analysis argues that Reeves’s critique is methodologically valuable, especially for its demand for formalization, computational testing, and falsifiability, but that it evaluates a reduced existential reconstruction of the TO rather than its proper modal, ontological, and cosmogonic structure. The article emphasizes that the Seven Absolute Truths of the Theory of Objectivity should not be interpreted as merely existential first-order predicates, but as modal conditions of possibility for objectivity. It also discusses the Theorem of the Perfect Sphere, according to which the maximum circumference of the Perfect Sphere has 64 logical parts that can simultaneously tangent the plane, requiring analysis through graphs and modal logic rather than physical polyhedral geometry. The study further articulates Reeves’s critique with the phenomenic elements, the Inducing Effects, the cosmogonic theorem, the cosmological Eras of the Theory of Objectivity, and the conception of transcendent substance as knowledge or information produced in atomic relations, equivalent to atomic radiations. The article concludes that Reeves’s report should be understood not as a definitive falsification of the Theory of Objectivity, but as a methodological stimulus for its modal, graphical, computational, and operational formalization. This analytical work received analytical support from ChatGPT. Keywords: Theory of Objectivity; Vidamor Cabannas; Denivaldo Silva; Keefe Reeves; formal falsification; modal logic; Perfect Sphere; 64 logical parts; graphs; modal ontology; radiation-information; atomic radiation; Inducing Effects; cosmogonic theorem; cosmological Eras; falsifiability; computational formalization; Zenodo.