This framework reveals dual-aspect emergence and structural laws defining reality, suggesting new implications for consciousness.
Related work: Consciousness as Dual-Property Emergence (Reddy 2026) https://doi.org/10.5281/zenodo.19001848 This framework establishes a first-principles ontology in which reality consists of nested dual-aspect coins, each carrying exactly four irreducible pairs: static/flow (seed pair, present at the quantum ground) and the three invariants (complete/incomplete, finite/infinite, mortal/immortal) that emerge at first stabilisation (atomic level) and remain constant thereafter. The framework is governed by three structural laws: Asymptotic Law: Flow tension F(n) F(n) F(n) never reaches 0 and static tension S(n) S(n) S(n) never reaches 1 at any level. Flow Generation Law: At every stabilisation, flow is both conserved and newly generated: F(n+1)=F(n)−Δconverted+Δnew F(n+1) = F(n) - Δconverted + Δnew F(n+1)=F(n)−Δconverted+Δnew, where Δnew Δnew Δnew is incompleteness native to the new level (Gödel-type). Property Inheritance Law: Every higher coin contains all lower coins as fully active operating structure; no properties are lost. These laws are confirmed by Cantor cardinality vs. Lebesgue measure, Ramanujan summation (−1/12 and infinite nested radical), and Gödel incompleteness. Quantum potentia actualises into faces via interaction and decoherence; the classical world is stabilised quantum flow. The framework directly grounds the Dual-Aspect Coin Framework of consciousness (Reddy 2026, DOI 10.5281/zenodo.19001848). The biological window coin is the local dynamic reversal in the hierarchy — the precise level where Δnew Δnew Δnew exceeds Δconverted Δconverted Δconverted, producing conscious experience as surplus flow that cannot be crystallised into static neural structure. The framework is open and self-generative: it produces its own next level through eight Gödel sentences, including the status of zero, the Planck edge, and AI as a potential high-static coin.
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Govind Reddy (2026) studied this question.
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