American Horological Journal, Vol. I, No. 1, July 1869: Devoted to Pratical Horology — John Shaqi
American Horological Journal, Vol. I, No. 1, July 1869: Devoted to Pratical Horology
Science
American Horological Journal, Vol. I, No. 1, July 1869: Devoted to Pratical Horology
Clocks and watches -- Periodicals
The results of all these forces must affect the position of all the
stars and planets as seen from our earth. Their longitudes being
reckoned from the equinoxes, the precession of these points would
increase the longitude; but as it affects all the stars and planets
alike, it would make no real or apparent change in their relative
positions. Nutation, however, affects the celestial latitudes and
longitudes, as the real motion of the earth’s polar axis changes the
relative positions. So great is the change that our present pole star
has changed from 12° to 1° 24; in regard to the celestial pole, the
gradual approximation will continue until it is with 0° 30´, after
which it will leave the pole indefinitely until in 12,934 years α Lyræ
will be the pole star.
So far we have given only the causes that affect the meridian, and
consequently our standard for time; but that point being established
for the yearly and diurnal revolutions, it becomes necessary to find
some means to divide the day into minute fractional parts, such as
seconds and parts of seconds. This, it has been stated, is effected
by means of an isochronous pendulum. On this instrument no comment is
required but of the causes that disturb its accuracy much is needed.
In 1672, at Cayenne, the astronomer Richter, while taking transits
of fixed stars, found his clock lost 2´ 28´´ per day. This was an
error that arrested his attention, and he immediately attributed it
to some variation in the length of the pendulum--due to other causes
than atmospheric changes and expansion. He determined the length of a
pendulum beating seconds in that latitude, which was 5° N. in South
America. He found that that pendulum was shorter than one beating
seconds in Paris, by 0833+ of an inch. Now, if the earth was a sphere,
the attraction of gravitation at all places on its surface would be
equal, and the oscillations of a pendulum would also be equal, + or
- the disturbing effect of centrifugal force--an amount that can be
easily determined. The real reason of the variation is found in the
configuration of the earth.
The amount of the attraction of gravitation at any point of the earth’s
surface is found by the distance traversed by any body during the
first second of its fall. The pendulum is a falling body, and may be by
the same analysis reasoned on that pertains to the laws of gravitation;
the centrifugal force is measured by any deflection from a tangent to
the earth’s surface in a second.
Public-domain text, read in full here on John Shaqi.
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