The intensity of light scattered at 90° to the incident beam has been investigated as a function of wavelength for a specimen of colourless, apparently perfect, quartz. The wavelength function indicates that, in addition to the light scattered by thermal fluctuations of density, to be expected in any crystal, however perfect, there is a contribution from some real-structure possessing a linear dimension of about 3000 Å. Previous work by the present author pointed a similar effect in NaCl crystals, in which a dimension of about 1500 Å was derived and a preliminary interpretation of the effect was offered in terms of a theoretic real-structure first suggested by Born and later discussed by Fürth. It is now pointed out that the formula given by Born does lead to a dimension for quartz about twice that for NaCl. But since more than one kind of imperfection could produce this `size effect' a discussion is given of imperfections from this point of view. Two kinds come into consideration: (i) clusters of the correct size randomly embedded in the lattice, (ii) a three-dimensional net throughout the lattice, made up of surfaces of disorder enclosing regions, of the correct size, perfection. It is argued that the former will produce discrete appearances the beam of light, detectable by ultra-microscope, and that an entirely diffuse beam of light indicates their absence. This is the case with several crystals which nevertheless exhibit the size effect, and it seems therefore that the latter alternative, the net, has to be accepted. This conclusion is discussed with reference to present knowledge of subgrain structure as well as to the theory of Born and Fürth.