Reveals isomorphisms linking quantum, thermodynamic, and evaluative coherence, suggesting a unified understanding of coherence.
Resolves the open question from the Universal Coherence Invariant paper: are the correspondences between quantum, thermodynamic, information-geometric, and evaluative coherence analogies or isomorphisms? Answer: isomorphisms. Specifically, they are components of a natural transformation η: F_Q ⇒ F_E between functors from the category of physical systems to the category of coherent systems. This means coherence is not a property that appears at multiple scales by coincidence — it is a morphism in the categorical structure of reality. Additionally derives K_crit = ℏω₀ / (k_BT_eff ln2) from fundamental constants without empirical calibration, recovering 0.127 at institutional timescales. Collapse is identified as categorical failure: the system exits the category Coh. E=R is the condition for remaining an object in the category of coherent systems. Part of the Spektre corpus (github.com/spektre-labs/corpus).
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Lauri Elias Rainio (2026) studied this question.
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