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
With this approximately perfect camera, let us now compare the
expensive and magnificent instruments with which the photographer
practises his art. We shall suppose his camera to have its lens or
lenses with an aperture of only _three_ inches, as shewn at LR in Fig.
45. If we cover the whole lens, or reduce its aperture to a quarter
of an inch, as shewn at _a_, we shall have a correct picture of the
sitter. Let us now take other _four_ pictures of the same person, by
removing the aperture successively to _b_, _c_, _d_, and _e_: It is
obvious that these pictures will all differ very perceptibly from each
other. In the picture obtained through _d_, we shall see parts on the
left side of the head which are not seen in the picture through _c_,
and in the one through _c_, parts on the right side of the head not
seen through _d_. In short, the pictures obtained through _c_ and _d_
are accurate dissimilar pictures, such as we have in binocular vision,
(the distance _cd_ being 2½ inches,) and fitted for the stereoscope. In
like manner, the pictures through _b_ and _e_ will be different from
the preceding, and different from one another. In the one through _b_,
we shall see parts _below_ the eyebrows, below the nose, below the
upper lip, and below the chin, which are not visible in the picture
through _e_, nor in those through _c_ and _d_; while in the picture
through _e_, we shall see parts above the brow, and above the upper
lip, &c., which are not seen in the pictures through _b_, _c_, and _d_.
In whatever part of the lens, LR, we place the aperture, we obtain
a picture different from that through any other part, and therefore
it follows, _that with a lens whose aperture is three inches, the
photographic picture is a combination of about one hundred and thirty
dissimilar pictures of the sitter, the similar parts of which are not
coincident_; or to express it in the language of perspective, _the
picture is a combination of about one hundred and thirty pictures of
the sitter, taken from one hundred and thirty different points of
sight_! If such is the picture formed by a _three_-inch lens, what must
be the amount of the _anamorphism_, or distortion of form, which is
produced by photographic lenses of diameters from _three_ to _twelve_
inches, actually used in photography?[46]
[46] See my _Treatise on Optics_, 2d edit., chap. vii. p. 65.
But it is not merely by the size of the lenses that hideous portraits
are produced. In cameras with two achromatic lenses, the rays which
form the picture pass through a large thickness of glass, which may
not be altogether homogeneous,—through _eight_ surfaces which may
not be truly spherical, and which certainly scatter light in all
directions,—and through an optical combination in which straight lines
in the object must be conic sections in the picture!
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