SEXA Unified Field Theory: The Structured Survivability Audit

SEXA Unified Field Theory: The Structured Survivability Audit is a computational and mathematical companion volume consolidating recursive admissibility analysis, dimensional reduction architecture, Sigmatics computational correspondence, recursive scaling survivability, reduction-recovery behavior, and falsifiability conditions across the uploaded SEXA Unified Field Theory research stack. CERN-Powered Open Research Repository — ZenodoSEXA Institute of Technology and Interdomain Galactic Advisorshttps://PHdProof.com Rather than presenting claims of experimentally completed physical unification, this work evaluates whether the recursive architecture survives structured mathematical and computational audit conditions, including: • dimensional bookkeeping• recursive closure• orbit arithmetic• admissibility filtering• reduction consistency• symbolic coherence• and computational traceability. The analysis incorporates direct correspondence evaluation through the Sigmatics 96-class geometric algebra framework, producing explicit recursive orbit structures, harmonic excitation averaging relations, quaternionic rotational cycles, dimensional thinning cascades, and recursive manifold reduction pathways connecting the proposed 2880-dimensional inheritance manifold to the operational five-dimensional exciter manifold. The framework is further evaluated against reviewer-oriented failure conditions including: • dimensional inconsistency• uncontrolled recursive divergence• arbitrary symbolic mutation• lack of falsifiability• reduction inconsistency• and computational emptiness. The audit concludes that the uploaded SEXA framework survives substantially more structured audit layers than most speculative recursive-field proposals while preserving reusable governing structures across admissibility theory, recursive manifold inheritance, computational correspondence analysis, and reduction-oriented recovery behavior. The strongest validated layer presently remains the recursive computational correspondence architecture, particularly: • orbit arithmetic• recursive thinning structures• quaternionic rotational cycling• harmonic excitation averaging• dimensional projection stability• and explicit reduction-recovery pathways across General Relativity, Quantum Field Theory, and Yukawa-style interaction regimes. The next-stage research objectives are not foundational rescue operations, but higher-order formalization and expansion pathways intended to elevate the recursive architecture toward theorem-grade completion and experimental maturation. Current active expansion pathways include: • covariance-preserving operator formalization• recursive Hilbert-space embedding structures• renormalization-compatible recursive scaling analysis• independent computational reproduction across alternate systems• recursive manifold simulation environments• higher-dimensional inheritance mapping• experimental gravitational-response validation• recursive engineering applications derived from SREF and RSBA frameworks• and generalized admissibility operators for recursive-state classification. Overall audit conclusion: The framework survives structured mathematical review without immediate symbolic collapse and behaves as a computationally coherent recursive admissibility architecture suitable for continued formal investigation and advanced theoretical development.