Among the numerous physical defects of the eye none is more remarkable
than the absence of means for properly correcting chromatic aberration.
This defect is remarkable because it appears--at least to those who are
without actual experience in the manufacture of eyes--to be one which
might very easily have been avoided. So far as a mere theorist can judge,
an achromatic arrangement of lenses would have been just as simple and
just as cheap (if I may use the term) as the arrangement with which we
find ourselves provided. It is true that we manage to go through life very
well with our uncorrected lenses, and indeed it is hardly possible by
ordinary observation to detect any evidence of the imperfection. Yet its
existence in a glaring degree is undoubted, and can be readily
demonstrated by a great variety of methods. The conclusion is inevitable
that with achromatic eyes our vision would be improved, but whether there
may not possibly exist reasons why such an improvement could only be
achieved at a disproportionately high cost is a question which cannot at
present be answered.
Without going into matters which are dealt with in every elementary text
book of optics or general physics, it may be desirable to explain shortly
what is meant by the terms chromatic aberration, and achromatism.
[Illustration: _Fig. 11.--Refraction of monochromatic Light by a lens._]
Let L L, Fig. 11, represent in section a circular convex lens, and P a
luminous point, which is most conveniently supposed to be situated on the
axis of the lens. Imagine P to be surrounded in the first instance by a
glass shade which transmits only monochromatic red light. So much of the
light from P as falls upon the lens will be refracted to a point at the
conjugate focus F, and after passing this point will diverge again; the
refracted light rays will, in fact, form a double cone, of which F is the
apex. If a white screen be held at F, there will be focussed upon it a
small clearly-defined image of the luminous point. If, however, the screen
be moved nearer to or further from the lens, it will cut the cone of
light, and the image will then no longer appear as a point, but as a
circular red disk, which will be larger the greater the distance of the
screen from F. Such a disk is known as a "diffusion circle."
Suppose now that we substitute for the red glass, surrounding the source
of light, a purple one capable of transmitting not only red rays but
violet as well. The lens will cause both the red and the violet rays which
pass through it to converge; but since the violet rays are more
refrangible--more easily refracted or bent aside out of their straight
course--than the red, there will now be two double cones, as shown in Fig.
12, where the contours of the red cones are represented by solid lines and
those of the violet by dots.
[Illustration: _Fig. 12.--Refraction of dichromatic Light._]
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