The stereoscope : $b its history, theory, and construction, with its application to the fine and useful arts and to educationBrewster, David
History
The stereoscope : $b its history, theory, and construction, with its application to the fine and useful arts and to education
Brewster, David
Stereoscope
The phenomena which we are about to describe are, in several respects,
different from those to which we have referred. They are seen in
_monocular_ as well as in _binocular_ vision, and they are produced
in all cases under a mental illusion, arising either from causes over
which we have no control, or voluntarily created and maintained by
the observer. The first notice of this class of optical illusion was
given by Aguilonius in his work on optics, to which we have already
had occasion to refer.[69] After proving that convex and concave
surfaces appear plane when seen at a considerable distance, he shews
that the same surfaces, when seen at a moderate distance, frequently
appear what he calls _converse_, that is, the concave convex, and the
convex concave. This conversion of forms, he says, is often seen in
the globes or balls which are fixed on the walls of fortifications,
and he ascribes the phenomena to the circumstance of the mind being
imposed upon from not knowing in what direction the light falls upon
the body. He states that a concavity differs from a convexity only
in this respect, that if the shadow is on the same side as that from
which the light comes it is a concavity, and if it is on the opposite
side, it is a convexity. Aguilonius observes also, that in pictures
imitating nature, a similar mistake is committed as to the form of
surfaces. He supposes that a circle is drawn upon a table and shaded
on one side so as to represent a convex or a concave surface. When this
shaded circle is seen at a great distance, it appears a plane surface,
notwithstanding the shadow on one side of it; but when we view it at
a short distance, and suppose the light to come from the same side of
it as the part not in shadow, the plane circle will appear to be a
convexity, and if we suppose the light to come from the same side as
the shaded part, the circle will appear to be a concavity.
[69] See Chap. i. p. 15.
More than half a century after the time of Aguilonius, a member of the
Royal Society of London, at one of the meetings of that body, when
looking at a guinea through a compound microscope which inverted the
object, was surprised to see the head upon the coin depressed, while
other members were not subject to this illusion.
Dr. Philip Gmelin[70] of Wurtemberg, having learned from a friend,
that when a common seal is viewed through a compound microscope, the
depressed part of the seal appeared elevated, and the elevated part
depressed, obtained the same result, and found, as Aguilonius did, that
the effect was owing to the inversion of the shadow by the microscope.
One person often saw the phenomena and another did not, and no effect
was produced when a raised object was so placed between two windows as
to be illuminated on all sides.
[70] _Phil. Trans._ 1744.
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