Changelog for v7.0:- Added Black Holes as Recursive Closure Limits- Expanded Predictions section- Added From Field-Mediated Reclassification to Interaction Topology- Added Higher-Level Consciousness and the Need to Sleep- Expanded Emergent Intelligence section- Expanded Abstract- Added Superconductivity section (Cooper pairs, phonons, Meissner effect)- Expanded Big Bang section, including E=mc² and point-sized initial energy- Expanded Identical Particles discussion- Expanded Conclusions (ATE scope across physical and biological scales) Full description:The Awareness Theory of Everything (ATE) proposes a fundamental inversion of physical ontology. Rather than assuming spacetime, matter, and laws as primitive, it takes awareness itself as the minimal starting point and derives physical structure as a consequence of recursive self-relation. Within this framework, spacetime dimensionality, temporal ordering, particle stability, mass, forces, quantum phase, entanglement, zero-point energy, tunneling, holographic scaling, black holes, superconductivity, and higher-level consciousness emerge as structured invariants of recursive awareness dynamics rather than as primitive postulates. The apparent Big Bang is explained without requiring pre-existing inflation, and exact particle identity is enforced without invoking copying mechanisms. ATE additionally provides discrete structural predictions, including a derivation of the proton–electron mass ratio as an invariant of minimal recursive classification depth, and a comprehensive set of constraints on particle lifetimes, dimensionless constants, and recursive closure phenomena across physical and cognitive scales. Version 6.0 of the Awareness Theory of Everything (ATE) consolidates all major updates since v5.0. Key additions include: particle decay; lifetime as expected recursion depth; universal lifetime ratios; anchoring recursive lifetime to physical time; particle-lifetime and organism-lifetime graphs; orientation, charge, and electromagnetic fields; Higgs mechanism; and a structural analysis of the fine-structure constant.
Nathan Hamaoui (Thu,) studied this question.