The Holographic Stabilizer Framework: A Constructive Theory of Everything via Participatory Quantum Error Correction

We present the Holographic Stabilizer Framework, a constructive Theory ofEverything (TOE) that derives spacetime geometry, gauge interactions, and matterfields from a single information-theoretic substrate: a boundary Topological Stabi-lizer Code. Departing from traditional Effective Field Theories that postulate theStandard Model Lagrangian, we build the universe ab initio via three foundationalkernels:1. Kernel K1 (Lattice Construction): Based on Quantum Double Models, thiskernel provides a finite, UV-regulated background structure, effectively resolvingthe renormalization problem of quantum gravity.2. Kernel K2 (Emergent Gauge Fields): Gauge interactions arise not asfundamental inputs but as topological Berry phases (holonomies) accumulated byerror-correction operations on the code boundary.3. Kernel K3 (Matter-from-Code): Fermions are identified as localized topo-logical defects (anyons), while chirality emerges naturally from a Temporal InterfaceHypothesis, resolving the fermion doubling problem without mirror partners.We demonstrate that gravity is the thermodynamic limit of the code’s entanglementstabilization, while forces are the statistical costs of braiding defects. The theoryrecovers General Relativity and Yang-Mills gauge invariance at low energies andoffers precise, falsifiable signatures, including spectral anomalies in cavity beat-noteexperiments and specific mass hierarchies derived from code topology.