Another experiment, devised by Reusch, which still further enhances the
probability that this supposition as to the structure of quartz crystals
is correct, may next be introduced. A thin film of biaxial mica has been
cut into twenty-four narrow strips, which have been laid over each other
at angles of 60°, so that a screw-shaped pile has been formed of the
central overlapping parts, consisting of four complete rotations; that
is, there are four repetitions of the “pitch” of the screw, each
composed of six films. On placing this composite plate of mica at the
convergent focus of the lantern polariscope, so that the overhanging
ends of any four identically superposed strips occupy the focus, the
ordinary biaxial interference figure of mica—two sets of rings and
hyperbolic brushes, very much like Fig. 52, Plate XII.—is observed on
the screen. But when the plate is moved so that the central part comes
into the focus, where all the twenty-four films overlap in their six
different orientations 60° apart, and so that all the light rays have to
traverse the whole helical pile of the twenty-four films, a uniaxial
figure exactly like that of quartz is produced, namely, one composed of
circular rings, with a black cross only visible, however, at the
marginal part, and with the inner ring filled with brightly coloured
light. Moreover, on slightly rotating the analysing Nicol the innermost
ring moves outwards or inwards and the colour changes to blue or red,
according to the direction in which the helix had been wound, in exact
accordance with the rule stated above for quartz.
Public-domain text, read in full here on John Shaqi.
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