Blind region — where it appears
Named by 2 essays across one field — each of them below, with the objects they name alongside it.
Also named here as completeness, ewald sphere — the same set of essays touches all of them, so they are one junction rather than several.
What one turn of the crystal reaches
Every reflection inside the limiting sphere is measurable by some orientation. A crystal on a spindle has one axis, and a region around it never reaches the Ewald sphere at all — however patiently the crystal is turned.
The same measurements, and a hole that stays
How much of the sphere must be swept for a given redundancy? The question has two answers, because it has two parts. The mean number of observations depends only on the sweep, to within two per cent whichever axis the crystal turns on. Completeness depends entirely on the axis, and on one kind of axis no sweep ever finishes: when the Laue group keeps the spindle's line, every copy of a blind reflection is blind too, and fifteen of a tetragonal crystal's 135 reflections are never measured.
Named alongside it
The objects these essays reach for when they reach for this one.
CompletenessEwald sphereLaue classReciprocal latticeResolutionLimiting sphere