LucentTrinityOS (LTOS_Christos): A Unified Field Theory of Soteriological Computation and Metric Restoration

LucentTrinityOS (LTOS_Christos) is an experimental symbolic–computational framework that treats Christological theology as an explicit axiomatic foundation for formal reasoning and computation, rather than as metaphor, narrative, or cultural artifact. The project explores whether theological first principles—such as Logos, restoration, order, and entropy—can be expressed as formal axioms and operators within a constrained logical system, and whether their consequences can be examined computationally with internal consistency. In this sense, LucentTrinityOS functions simultaneously as a symbolic logic engine, a metaphysical modeling framework, and a prototype operating system for soteriological and restorative computation. Rather than bracketing theological commitments for the sake of methodological neutrality, the system makes those commitments explicit and subjects them to formal structure, constraint, and critique. The axioms are intentionally minimal, and the operators are designed to model transformation, coherence, and restoration across abstract state spaces. No claim is made that the system constitutes a physical theory or an empirical model; its scope is formal, symbolic, and conceptual. This Zenodo record represents a public snapshot of an ongoing research and development effort. The accompanying documentation and PDF articulate the philosophical motivation, axiomatic structure, and conceptual architecture of LucentTrinityOS, while the linked GitHub repository contains the evolving source code and operator implementations. LucentTrinityOS is intended for readers interested in symbolic and non-statistical computation, formal logic and axiomatic systems, philosophy of computation, and theology engaged with technical rigor. The project is openly licensed to encourage examination, critique, extension, and interdisciplinary dialogue—particularly where theological commitments are typically assumed to be incompatible with formal systems. Version 6 — Formalization and System Legibility Explicit statement of axiomatic commitments Formal axiom table (A1–A8) Definition of coherence and entropy metrics Formal specification of degradation (ΩΔ) and restoration (Ξγ) operators Worked toy example demonstrating operator behavior under metric constraints Explicit scope and non-claims section No new metaphysical claims are introduced in this version. v6 focuses on clarification, constraint, and reviewability rather than conceptual expansion.