← Projection Possibility Space (PPS) / PPS-02 · Dynamic projection geometry

Projection Possibility Space (PPS) PPS-02 · Dynamic projection geometry Neo.K / Aletheia

Dynamic Projection Geometry: Animated Interaction as a Continuous Geometric Experiment — from 3D Motion and 2.5D Intermediate States to the Closure of 2D Projection Events

Defines Dynamic Projection Geometry G_t = Π_t(T_t M): animation as a continuous path through configuration space, a 3D → 2.5D → 2D hierarchy, projection events and strata, event bracketing, and a 'Dynamic Projection Certificate'. The Lebesgue problem appears only in §53–54 as a 'future case study'; the paper states it does not depend on it.

PPS-02 proposes a framework for treating dynamic projection as a geometric experiment. It has no result and runs no experiment. §66 lists 10 non-claims, including 'the Lebesgue problem is already closed by this framework'. Its prerequisite Paper 01 is cited but is not among the files received.

Connections · Connections

PreviousPPS-01 · Projection possibility space (reconstructed) · 3D Projection Possibility Space: Three-Dimensional Sources and Planar Families
NextPPS-03 · Subject–object–boundary geometry · Subject–Object–Boundary Geometry: From Observer, Perturbing Object and Interface Coupling to Projection Possibility

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.

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