The Science of the StarsMaunder, E. Walter (Edward Walter)
History
The Science of the Stars
Maunder, E. Walter (Edward Walter)
Astronomy
But the Greek astronomers devised other and better methods for
determining the positions of the heavenly bodies. Obelisks or dials
were of use only with the Sun and Moon which cast shadows. To
determine the position of a star, "sights" like those of a rifle were
employed, and these were fixed to circles which were carefully divided,
generally into 360 "degrees." As there are 365 days in a year, and as
the Sun makes a complete circuit of the Zodiac in this time, it moves
very nearly a degree in a day. The twelve Signs of the Zodiac are
therefore each 30° in length, and each {44} takes on the average a
double-hour to rise or set. While the Sun and Moon are each about half
a degree in diameter, _i.e._ about one-sixtieth of the length of a
Sign, and therefore take a double-minute to rise or set. Each degree
of a circle is therefore divided into 60 minutes, and each minute may
be divided into 60 seconds.
As the Sun or Moon are each about half a degree, or, more exactly, 32
minutes in diameter, it is clear that, so long as astronomical
observations were made by the unaided sight, a minute of arc (written
1') was the smallest division of the circle that could be used. A cord
or wire can indeed be detected when seen projected against a moderately
bright background if its thickness is a second of arc (written 1")--a
sixtieth of a minute--but the wire is merely perceived, not properly
defined.
Tycho Brahe had achieved the utmost that could be done by the naked
eye, and it was the certainty that he could not have made a mistake in
an observation in the place of the planet Mars amounting to as much as
8 minutes of arc--that is to say, of a quarter the apparent diameter of
the Moon--that made Kepler finally give up all attempts to explain the
planetary movements on the doctrine of circular orbits and to try
movements in an ellipse. But a contemporary of Kepler, as gifted as he
was himself, but in a different direction, was the means of increasing
the observing power of the astronomer. GALILEO GALILEI (1564-1642), of
a noble Florentine family, was appointed Lecturer in Mathematics at the
University of Pisa. Here he soon distinguished himself by his
originality of thought, and the ingenuity and decisiveness of his
experiments. Up to that time it had been taught that of {45} two
bodies the heavier would fall to the ground more quickly than the
lighter. Galileo let fall a 100-lb. weight and a 1-lb. weight from
the top of the Leaning Tower, and both weights reached the pavement
together. By this and other ingenious experiments he laid a firm
foundation for the science of mechanics, and he discovered the laws of
motion which Newton afterwards formulated. He heard that an instrument
had been invented in Holland which seemed to bring distant objects
nearer, and, having himself a considerable knowledge of optics, it was
not long before he made himself a little telescope. He fixed two
Public-domain text, read in full here on John Shaqi.
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