Scientific American Supplement, No. 447, July 26, 1884Various
Science
Scientific American Supplement, No. 447, July 26, 1884
Various
Science -- Periodicals
Many interesting experiments have been made upon the motions of a
free pendulum, regarded as a proof of the earth's rotation, and when
carefully conducted, the experiments have never failed to afford the
most satisfactory results. Space, however, will only permit me to dwell
on a single series of experiments. I select those made by Mr. Worms in
the Hall of King's College, London, in the year 1859:
"The bob was a truly turned ball of brass weighing 40 lb.; the
suspending medium was a thick steel wire; the length of the pendulum was
17 feet 9 inches. The amplitude of the first oscillation was 6° 42', and
during the time of the experiment--about half an hour--the arcs were
not much diminished. As I had to demonstrate to a large number of
spectators, I encountered considerable difficulty," says Mr. Worms, "in
rendering the small deviations of the plane of oscillation visible to
all. I accomplished it in three different ways." These he proceeds
to describe. He had first a set of small cones set up, which were
successively knocked down as the change in the plane of the pendulum
slowly brought the pointer under the bob to bear on cone after cone.
Secondly, a small cannon was so placed that the first touch of the
pendulum pointer against a platinum wire across the touch-hole completed
a galvanic circuit, and so fired the cannon. Lastly, a candle was placed
so as to throw the shadow of the pendulum bob upon a ground-glass
screen, and so to exhibit the gradual change of the plane of swing.
The results accorded most satisfactorily with the deductions from the
theory of the earth's rotation.
[Illustration: Fig.4.]
* * * * *
A NEW LUNARIAN.
By Prof. C. W. MACCORD, Sc.D.
The construction of apparatus for illustrating the motions of the
heavenly bodies has often occupied the attention of both mathematicians
and mechanicians, who have produced many very ingenious, and in some
cases very complicated, combinations. These may be divided into two
classes; the object of the first being to represent _exactly_ what
occurs--to reproduce the precise movements of the various bodies
represented in their true proportions and relations to each other, in
respect to distances, magnitudes, times, and phases. When the absolute
complexity of the movements of the bodies composing the solar system
is considered, it is not so much a matter of wonder that a planetarium
which shall thus imitate them is a very delicate and complicated machine
as that it should lie within the limits of human ingenuity.
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