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
Among the binocular diagrams, consisting of white lines upon a black
ground, which have been executed in Paris, there is one representing
the apparatus in which a ray of light, polarized by reflexion from a
glass plate, passes through a crystallized film perpendicular to the
plane of the paper, and is subsequently analysed by reflexion from
another plate at right angle to the following plate. This diagram, when
placed in relief by the stereoscope, gives as correct an idea of the
process as the apparatus itself.
As an auxiliary in the investigation of questions of difficulty and
importance, both in physics and metaphysics, the stereoscope is
peculiarly valuable. It enables us to place in its true light the
celebrated theory of vision on which Bishop Berkeley reared the ideal
philosophy, of which he was the founder, and it gives us powerful aid
in explaining many physical phenomena which have long baffled the
ingenuity of philosophers. It would be out of place to give any account
of these in a work like this, but there is one so remarkable, and at
the same time so instructive, as to merit special notice. In order to
exhibit, by means of _three_ diagrams, a solid in relief and hollow at
the same time, which had not been previously done, I executed three
drawings of the frustum of a cone, resembling those in Fig. 31, so
that the _left_-hand one and the middle one gave the _hollow_ cone,
while the _middle_ one and the _right_-hand one gave the _raised_
cone. Having their summits truncated, as in the figure, the cones
exhibit, in the one case, a circle at the bottom of the hollow cone,
and in the other, a circle on the summit of the raised cone. When these
three diagrams[68] are placed in an open lenticular stereoscope, or
are united by the convergency of the optical axes, so that we can not
only see the _hollow_ and the _raised_ cones, but the flat drawing on
each side of them, we are enabled to give an ocular and experimental
proof of the cause of the large size of the horizontal moon, of her
small size when in the meridian or at a great altitude, and of her
intermediate apparent magnitude at intermediate altitudes,—phenomena
which had long perplexed astronomers, and which Dr. Berkeley, rejecting
previous and well-founded explanations, ascribed to the different
degrees of brightness of the moon in these different positions.
[68] A binocular slide, copied from the one originally designed by
myself, forms No. 27 of the Series of white-lined diagrams upon a black
ground executed in Paris. The drawings, however, are too large for the
common stereoscope.
Public-domain text, read in full here on John Shaqi.
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