ZSH (Zeroth State Hypothesis) is the hypothesis that the universe, and any physical system within it, requires the prior emergence of a distinguishable state-space before entropy, time, causality, or physical states can be meaningfully assigned.
It distinguishes three foundational conditions that are usually conflated:
- Undefined entropy — the pre-domain condition, denoted Z₀, in which no state-space exists and the Boltzmann formula S = k_B ln W does not apply
- Zero entropy — the minimal one-state domain S₁, where W = 1 and S = 0
- Positive entropy — the multiplicity domain U_T, where W > 1 and ΔS > 0 becomes possible
The full sequence is:
Z₀ —(I₀)→ S₁ → U_T → τ(S)
or equivalently:
undefined entropy → zero entropy → entropy growth → entropic time
ZSH does not compete with existing physical theories. It supplies a layer of presupposition that entropic-time theory, quantum cosmological boundary proposals (Hartle-Hawking, no-boundary), and the past hypothesis all leave implicit. Its contribution is conceptual rather than predictive: it disciplines the use of entropy-domain concepts at the boundary of their applicability.
In the broader framework developed across your work, ZSH operates at two scales:
- Cosmological: the emergence of the universe's state-space from a pre-entropic boundary, mediated by I₀
- Biological: the construction of biological possibility-spaces through covolution, where organisms instantiate I₀-like operations through regulatory distinguishability, prediction, and internal modeling
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