Traditional ontology takes stable existence as its premise. This paper turns the question around: what minimal conditions must a structure satisfy to count as stable within ontological inquiry? The answer is three mutually non-derivable constraints: A1 distinguishability, A2 asymmetric differentiation, and A3 persistence. Together they unfold into the generative chain Ω ⇝ {A1,A2,A3} → R → N → Reach(N) → P → Reality. Ω is the condition of the chain, not a stage within it; no finite structure can ever fully close its own generative conditions, and generation therefore remains open. This paper further argues that time is not a product of the generative chain but the differential operation of finitude itself. The difference between “the generated / the generating / the not-yet-generated” is not a phenomenon within time; it is time. “Time cannot be closed” thus becomes a definitional claim. Among the three collapses—everything has already passed, everything is present, everything has not yet arrived—the first two are respectively prohibited by structural incompleteness and by A3 persistence, while the third is a description of Ω. At the cross-object level, different stable structures occupy different positions within the same network and the same possibility space, and their local temporal histories coexist as differences within one and the same Reality. This structure resonates with the frontiers of physics: the proposal that time emerges from relations constitutes a strong structural correspondence, while the correspondence between Ω and the static wave function of the universe is only a heuristic gesture; heat death is the end of the manifestation of time, not the closure of time or the end of generation. These judgments are ontological inferences, not physical predictions about the evolution of the universe.
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Lijun Chen (2026) studied this question.
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