“When an object-glass has its aberrations balanced for viewing an
opaque object, and it is required to examine that object by
transmitted light, the correction will remain; but if it is necessary
to immerse the object in a fluid, or to cover it with glass or talc,
an aberration will arise from these circumstances, which will disturb
the previous correction, and consequently deteriorate the definition;
and this effect will be more obvious with the increase of the distance
between the object and the object-glass.
[Illustration: Fig. 17.]
“The aberration produced with diverging rays by a piece of flat and
parallel glass, such as would be used for covering an object, is
represented at Fig. 17, where G G G G is the refracting medium, or
piece of glass covering the object O; O P, the axis of the pencil,
perpendicular to the flat surfaces; O T, a ray near the axis; and O
T´, the extreme ray of the pencil incident on the under surface of the
glass; then T R, T´ R´, will be the directions of the rays in the
medium, and R E, R´ E´, those of the emergent rays. Now if the course
of these rays is continued, as by the dotted lines, they will be found
to intersect the axis at different distances, X and Y, from the
surface of the glass; and the distance X Y is the aberration produced
by the medium which, as before stated, interferes with the previously
balanced aberrations of the several lenses composing the
object-glass. There are many cases of this, but the one here selected
serves best to illustrate the principle. I need not encumber the
description with the theoretical determination of this quantity, as it
varies with exceedingly minute circumstances which we cannot
accurately control; such as the distance of the object from the under
side of the glass, and the slightest difference in the thickness of
the glass itself; and if these data could be readily obtained, the
knowledge would be of no utility in making the correction, that being
wholly of a practical nature.
Public-domain text, read in full here on John Shaqi.
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