Abstract
A stack of N identical, parallel, and equidistant layers is used as a simple model of a layer structure. Irregularities in the relative displacements δ parallel to the plane of the layers correspond to stacking disorder. The stacking disorder is described by means of a set of functions WM(δ) which measure the probability of finding a relative displacement δ for layers M spacings apart. It is shown that x-ray diffraction data permit a direct determination of the Fourier coefficients of the functions WM. Thus these functions can be synthesized and the nature of the stacking disorder directly deduced.