The Chautauquan, Vol. 05, October 1884, No. 1Chautauqua Literary and Scientific Circle
Science
The Chautauquan, Vol. 05, October 1884, No. 1
Chautauqua Literary and Scientific Circle
Chautauqua Institution -- Periodicals; Chautauqua Literary and Scientific Circle -- Periodicals
to face with that dragon of the century—the unending struggle for food
and raiment.
GEOGRAPHY OF THE HEAVENS.
BY CHANCELLOR M. B. GOFF, Western University of Pennsylvania.
THE SUN,
While affording such accurate methods of determining time, does not
directly furnish that by which we are accustomed to be guided, so that
astronomers are wont to speak of _solar time_, as _mean solar time_, and
_apparent solar time_, the former being that kept by our clocks and the
latter that from which the former is estimated. If the earth moved around
the sun at an unvarying rate, then each time the sun threw the shadow
of a vertical rod directly north (in the northern hemisphere) would
indicate noon at the point where the rod was located; and the interval
between two such successive shadows would be exactly one day, and we
could divide the time into twenty-four equal spaces and call each space
one hour. Now, this is what we imagine the earth to do; or rather, for
the sake of convenience, and because the results are the same in either
case, we conceive the sun to move around the earth, and make a _mean_ or
_mock sun_, move around the earth in a day of twenty-four hours of equal
unvarying length, and call this a _mean solar day_. But the _true_ or
_apparent solar day_ is considerably different from this, being sometimes
less and sometimes more than twenty-four hours in length, the _true sun_
reaching the meridian as much as 16¼ minutes before or after the _mean
sun_, both reaching it together only four times each year, viz.: On
April 1, June 15, September 1, and December 24. Of course it would be
impossible to construct a time-piece that would keep pace with the _true
sun_. Indeed, it is difficult enough to construct one that will keep with
the mean sun. But all difficulty is obviated by making clocks whose _rate
of error_ can be determined. This rate being known it is easy to estimate
the correction, and thus obtain exact time. For example, suppose a clock
to _gain_ 0.24 of a second per day, then in two days it will gain two
times 0.24 of a second, and in three days three times 0.24 of a second,
etc. These amounts subtracted from the noon-time of the clock would give
the correct noon. For any other hour, a part of the 0.24 depending on
the number of hours after noon must be subtracted. If the clock _loses_,
then in a similar manner the proportioned loss must be added. In actual
practice, we may say that even the best chronometers do not keep exact
time; and every one has to be “corrected” in the manner indicated.
Public-domain text, read in full here on John Shaqi.
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