As regards the parts of the retinæ round about the foveæ, a similar
correspondence obtains. Any impression on the upper half of either
retina makes us see an object as below, on the lower half as above, the
horizon; and on the right half of either retina, an impression makes us
see an object to the left, on the left half one to the right, of the
median line. Thus each quadrant of one retina corresponds as a whole to
the geometrically _similar_ quadrant of the other; and within two
similar quadrants, _al_ and _ar_ for example, there should, if the
correspondence were carried out in detail, be geometrically similar
points which, if impressed at the same time by light emitted from the
same object, should cause that object to appear in the same direction to
either eye. Experiment verifies this surmise. If we look at the starry
vault with parallel eyes, the stars all seem single; and the laws of
perspective show that under the circumstances the parallel light-rays
coming from each star must impinge on points within either retina which
_are_ geometrically similar to each other. Similarly, a pair of
spectacles held an inch or so from the eyes seem like one large median
glass. Or we may make an experiment like that with the spots. If we take
two exactly similar pictures, no larger than those on an ordinary
stereoscopic slide, and if we look at one with each eye (a median
partition confining the view) we shall see but one flat picture, all of
whose parts appear single. 'Identical retinal points' being impressed,
both eyes see their object in the same direction, and the two objects
consequently coalesce into one.
[Illustration: FIG. 9.]
Here again retinal rivalry occurs if the pictures differ. And it must be
noted that when the experiment is performed for the first time the
combined picture is always far from sharp. This is due to the difficulty
mentioned on p. 33, of accommodating for anything as near as the surface
of the paper, whilst at the same time the convergence is relaxed so that
each eye sees the picture in front of itself.
[Illustration: FIG. 10.]
Public-domain text, read in full here on John Shaqi.
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