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[68] It is impossible to measure the diameter of any star, even with
the help of the most powerful telescopes, but in the case of a double
star at a known distance the movement of the components as they
travel round their common centre of gravity enables us to determine
the gravitational force they exercise on each other, and thus their
combined mass; and their spectra give some idea of their density. For
instance, the mass of the double star Alpha Centauri is nearly twice
that of our sun; and as the components appear to be about equal to
each other, and both show a spectrum resembling that of the sun, we
may conclude that Alpha Centauri consists of two stars, each of which
has about the same diameter as our sun. Arcturus has a diameter far
greater, some say ten times, some not less than twenty-five times as
great as the sun!
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The Arabs took a backward step in adopting these imaginary
measurements, for Hipparchus had recognized that only the moon was near
enough to measure, and although Ptolemy accepted Aristarchus’ value for
the sun, he distinctly stated that the planets had no parallaxes and he
could not tell their distances.
The next four chapters describe briefly the risings, settings, and
meridian transits of stars as seen from different latitudes on Earth;
the heliacal risings and settings and the conjunctions with the sun
of planets, stars, and moon: the phases of the moon and the direction
of her horns at different times of the year. Parallax is then clearly
defined and discussed.
A description follows of the earth’s shadow, thrown by the sun into
space—its tapering form, its position, always pointing away from the
sun, its width at the distance of the moon, and its length according
to Ptolemy. This is stated to be 268 times Earth’s semi-diameter,
which is nearly correct,[69] for although Alfraganus believed (from
Ptolemy’s erroneous parallax) that the sun, was much nearer than it
really is, it followed from this—since the size was deduced from
the distance—that he also thought it much smaller, and the length of
a shadow thrown by any dark body is longer the nearer it is to the
light-source, but shorter, the smaller is the light-source.
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[69] The mean length of Earth’s shadow (which varies a little with
her distance from the sun,) is 857,000 miles, or 216 times her
semi-diameter.
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[Illustration: Fig. 37. Earth’s Shadow.]
The two last chapters are devoted to eclipses, lunar and solar, and
Alfraganus points out that, unlike lunar eclipses, eclipses of the sun
vary in duration and magnitude according to the place on Earth from
which they are viewed.
Public-domain text, read in full here on John Shaqi.
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