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PPS-03 · Subject–object–boundary geometry
Projection Possibility Space (PPS)
PPS-03 · Subject–object–boundary geometry
Neo.K / Aletheia
Subject–Object–Boundary Geometry: From Observer, Perturbing Object and Interface Coupling to Projection Possibility
Proposes subject–object–boundary geometry Γ = ⟨S, O, boundary⟩: a closure shown only under a fixed observer and boundary is merely a 'conditional closure'; mirror tests need label maps (§52 uses B3 ↔ B5 as an example); it also gives a triadic perturbation and an 'SOB certificate'. Lebesgue appears only in §100–102.
PPS-03 proposes a triadic state model that makes explicit which observer and boundary a 'closure' is relative to. It is a framework with no result.
§129's non-claims include 'no open geometric problem is solved by SOB'. The open-questions list (Q5) and §52 of this paper both propose swapping B3 and B5 under a mirror, but the two witness bodies are not congruent, so the swap needs a label map.
Connections · Connections
This is a full-text translation of the Chinese source, which remains authoritative for its research claims. Translation is not independent mathematical verification and does not upgrade the original evidence level.