
Recent results in fragmentation physics report a striking universality: across materials and geometries, chaotic breakage tends to yield similar statistical patterns of fragment sizes, including thin films such as soap bubbles. This text incorporates that observation into Possest-PQF in a non-mechanistic way. The central move is to treat "fragments" not as pieces of a prior object but as connected components of an availability topology after loss of global coherence. The universality then becomes a statement about topology under collapse: scale-free fragment statistics correspond to scale-free decomposition of availability.
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