If, in still a fourth instance, the mirror is not formed by the
revolution of any regular curve upon its axis, but has upon its surface
zones of longer and shorter radius intermixed irregularly, a very
common case, the two tests still indicate with precision the parts in
fault, and the correction demanded. Thus the mirror seen in section in
Fig. 17, when the principal mass of light was obstructed by the opaque
screen, would still permit that coming from certain parts to find its
way into the eye.
Figure 18 represents an irregular mirror, that was produced in the
process of correction of a hyperbolic surface, which had an apparent
section like Fig. 16 previously. The zone _a_ had been acted upon with
a small local polisher, and the mirror was finished by subsequently
softening down _b_ and _c_ with a larger tool.
After having gained from the preceding paragraphs a general idea of
the value and nature of these tests at the centre of curvature, a more
particular description of their use is desirable. M. Foucault in his
methods first brings the mirror to a spherical surface, and then by
moving the luminous pin-hole toward the mirror, and correspondingly
retracting the eye-piece or opaque screen, carries it, avoiding
aberration continually by polishing, through a series of ellipsoidal
curvatures, advancing step by step toward the paraboloid of revolution.
The length of the apartment, however, soon puts a termination to this
gradual system of correction, and he is forced to perform the last
steps of the conversion by an empirical process, and eventually to
resort to trial in the telescope.
Public-domain text, read in full here on John Shaqi.
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