Marvels of Scientific Invention: An Interesting Account in Non-Technical Language of the Invention of Guns, Torpedoes, Submarine Mines, Up-to-Date Smelting, Freezing, Colour Photography, and Many Other Recent Discoveries of ScienceCorbin, Thomas W.
Science
Marvels of Scientific Invention: An Interesting Account in Non-Technical Language of the Invention of Guns, Torpedoes, Submarine Mines, Up-to-Date Smelting, Freezing, Colour Photography, and Many Other Recent Discoveries of Science
Corbin, Thomas W.
Inventions
It is based upon a peculiar property of a triangle. In the case of every
triangle which has straight sides, if we know the size of two of the
angles and the length of one of the sides we can easily calculate all
that there is to be known about that triangle. We unconsciously use the
principle when we judge a distance with our eyes. We focus each eye
separately upon the object which we are looking at. In other words, each
of our eyes looks along a straight line terminating in the object. Those
two lines, together with a line joining our two eyes, form a triangle.
The line between our eyes is the "base," the line of which we know the
length, while the directions in which we point our eyes give us the
angles at each end of the base. From this we are able to judge the
distance of the object. Of course there is probably not one of us who
knows the length of that natural "base" in inches, but that does not
matter in this case, since it is always the same whatever we may look
at, and so the mere inclination of the eyes gives us a means of
comparing distances. When we judge by the eye alone, what we really do
is to draw upon our experience and consciously or unconsciously compare
the distance which we are estimating with some others which we already
know.
In surveying, a telescope is set up at one end of a base-line and
pointed first at the other end of the base-line and then at the distant
object. A scale with which the instrument is provided gives us the size
of the angle between the two. Then the same thing is done at the other
end of the "base" and the similar angle there is obtained. The length of
the base being known, the distance of the remote object can then be
calculated.
In the same way two observations can be made, one at each end of a ship,
the length of the ship forming the base-line. Or an instrument can be
made by which two observations can be made simultaneously by the same
man.
This is done by means of mirrors which are turned so that the same
object is seen in both of them, apparently in a straight line. The
extent to which one of them has to be turned gives the angle, and the
instrument forms the base.
Anyone with the slightest geometrical experience will perceive at once
that the best results are obtained when the base-line is of considerable
length, and hence small portable range-finding instruments such as can
be easily carried and used by one man are necessarily less accurate than
an arrangement such as has been suggested above, where two observers
work simultaneously from the two ends of a ship.
In many cases, however, the self-contained instrument is the only one
which it is possible to use, and when the instrument is well made and in
experienced hands the results are surprisingly good.
Public-domain text, read in full here on John Shaqi.
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