This article explores a framework integrating modal ontology with empirical physics, suggesting novel interdisciplinary bridges.
This record presents a full-length, formally structured scientific article that rewrites and expands a set of core ontological propositions from Vidamor Cabannas’s Theory of Objectivity (TO) into a bicameral research program designed for disciplined dialogue with contemporary physics. The paper articulates TO as a modal–ontological grammar (Chamber A) while preserving modern physics as a quantitative and testable language of regimes (Chamber B). The analysis develops TO’s key categories—boundary lines, convergence zones, aura/field, induction, and total plasma—and maps them onto established physical frameworks, including quantum atomic theory and QED, nuclear physics via QCD and chiral EFT, general relativity and observational cosmology, and plasma physics/MHD. A central addition is a dedicated and extended treatment of Light as a TO phenomenic element, translated through three operational layers: Maxwellian electrodynamics, Planck–Einstein quantization, and cosmological constraints from the CMB and spectral distortions. Methodologically, the paper proposes an AI-assisted operational-bridge architecture: a set of testable “translation gates” structured as PASS/HOLD audits. Each bridge is required to specify (i) a target regime and observables, (ii) a differential prediction, and (iii) an explicit failure criterion, preventing semantic renaming or unconstrained parameter tuning. The article provides a systematic roadmap of candidate empirical bridges (e.g., spectroscopy, medium effects, plasma transport, BAO/GW constraints), a failure-aware checklist, and a TO↔Physics glossary for reproducible interdisciplinary use. The work is intended as a rigorous template for transforming TO’s ontological claims into a controlled empirical-contact program, without positioning TO as a competing replacement for contemporary physics, but rather as a foundational modal framework capable of generating scientifically auditable bridges.
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Cabannas et al. (2026) studied this question.
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