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
If we repeat the preceding experiments with _two eyes_ in place of
_one_, the building or statue will have a different appearance;
surfaces and parts, formerly invisible, will become visible, and the
body will be better seen because we see more of it; but then the
parts thus brought into view being seen, generally speaking, with
one eye, will have less brightness than the rest of the picture. But
though we see more of the body in binocular vision, it is only parts
of vertical surfaces perpendicular to the line joining the eyes that
are thus brought into view, the parts of similar horizontal surfaces
remaining invisible as with one eye. It would require a pair of eyes
placed vertically, that is, with the line joining them in a vertical
direction, to enable us to see the horizontal as well as the vertical
surfaces; and it would require a pair of eyes inclined at all possible
angles, that is, a ring of eyes 2½ inches in diameter, to enable us to
have a perfectly symmetrical view of the statue.
These observations will enable us to answer the question, whether or
not a reduced copy of a statue, of precisely the same form in all
its parts, will give us, either by monocular or binocular vision,
a better view of it as a work of art. As it is the outer parts or
surfaces of a large statue that are invisible, its great outline and
largest parts must be best seen in the reduced copy; and consequently
its relief, or third dimension in space, must be much greater in the
reduced copy. This will be better understood if we suppose a _sphere_
to be substituted for the statue. If the sphere exceeds in diameter the
distance between the pupils of the right and left eye, or 2½ inches, we
shall not see a complete hemisphere, unless from an infinite distance.
If the sphere is very much larger, we shall see only a segment, whose
relief, in place of being equal to the radius of the sphere, is equal
only to the versed sine of half the visible segment. Hence it is
obvious that a reduced copy of a statue is not only better seen from
more of its parts being visible, but is also seen in stronger relief.
_On the Proper Position of the Sitter._
With these observations we are now prepared to explain the proper
method of taking binocular portraits for the stereoscope.
Public-domain text, read in full here on John Shaqi.
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