Apparent opening size — where it appears
Named by 3 essays across 2 fields — each of them below, with the objects they name alongside it.
A leno's hole cannot drift
A filter cloth is rated by its largest hole, and the largest hole grows one micrometre for every micrometre an end moves sideways. What holds an end in place in an ordinary weave is friction at its crossings, and that friction falls smoothly to nothing as a cloth opens — with no threshold to warn anybody. A leno's crossing does not: its ends are wrapped through half a turn by construction, so the grip has no sett in it, and at an open cloth it holds eighteen times what a plain weave manages.
A filter is rated by the hole it does not show
A woven filter cloth is sold on two numbers pulling opposite ways: an opening small enough to hold the soil and an open area large enough to pass the water. Both are computed from the same holes, and they are not computed from the same statistic of them. One reads the maximum and the other reads the mean, so a change that improves either can worsen the other without moving a single measurable property of the cloth.
A woven filter beats its own rating
A filter cloth's rating comes from the largest channel through it, and by geometry it stops nothing smaller. It stops a few per cent of particles ten times smaller anyway, on the fibre ends standing in its holes — and a few per cent is not filtration. It is exactly enough to start a cake, and after that the cloth is not filtering.
Named alongside it
The objects these essays reach for when they reach for this one.
Clear openingOpen areaSettCanopy criterionCapstan equationChannel waistCover factorHair coverageHair layerHydraulic radiusInterceptionLeno