This article presents a critical–propositional analysis of Nickolas Patrick Joseph Schoff and Claude/Anthropic’s 2026 work, The Self-Identifying Universe: Black Holes as the Cosmological Boundary of a Single Closed Topology, published on Zenodo with DOI: https://doi.org/10.5281/zenodo.20221902. The study examines Schoff and Claude’s hypothesis that the observable universe may be understood as Region III of the Kruskal–Szekeres maximal extension, that is, the white-hole region whose causal structure expands away from a past singularity. This proposal is analyzed in dialogue with the Theory of Objectivity, especially its seven absolute truths, modal ontology, phenomenic elements, Inducer Effects, cosmogonic theorem, and cosmological Eras. The article gives special attention to the themes of boundary, causal topology, convergence, expansion, time reversal, the Ω-singularity, non-infinite regress, and the relation between relativistic geometry and modal necessity. It argues that the self-identifying universe hypothesis offers a significant operational bridge for dialogue with the Theory of Objectivity, particularly through its emphasis on closed topology, causal boundary, Region III expansion, and the identification between beginning and end. At the same time, the analysis identifies important tensions, especially the fact that the analyzed hypothesis begins from relativistic geometry rather than from the primitive mathematical Nothing of the Theory of Objectivity, and does not yet formulate information, knowledge, or atomic radiation as the transcendent element required by TO. This analytical text counted on the analytical support of ChatGPT. Keywords: Theory of Objectivity; Vidamor Cabannas; Denivaldo Silva; Theory of Objectivity; Nickolas Patrick Joseph Schoff; Claude/Anthropic; Self-Identifying Universe; Kruskal–Szekeres extension; white hole cosmology; black holes; Region III; Ω-singularity; modal ontology; causal topology; cosmological boundary; Inducer Effects; cosmogonic theorem; cosmological Eras; atomic information; atomic radiation; non-infinite regress.
Cabannas et al. (Sat,) studied this question.