Shape retention — where it appears
Named by 2 essays across 2 fields — each of them below, with the objects they name alongside it.
Paper that stretches on purpose
Wet-folding breaks the assumption every theorem of flat folding rests on, deliberately. It does not repeal the geometry — it buys a few percent of strain, and a few percent of strain is worth about twenty degrees of sphere.
The paper that will not hold a crease
Every constraint these essays have found improves as the paper gets thinner: the stack, the size, the layer count. A crease does not. A crease is a plastic hinge in the fibres at the fold, and a sheet one fibre thick has nothing through its thickness to hinge — so there is a floor under the thickness that no manufacturing skill moves, because the fibre diameter is a constant of the plant. The papers a tradition folds sit between one and a half fibres and four, and the two below that in this collection's own shelf are tissues, which are backed with foil before anybody creases them.
Named alongside it
The objects these essays reach for when they reach for this one.
Crease radiusGoreIdealisationLayer countPaper thicknessSpherical capStrainSubstrateWet-folding