Astronomy Explained Upon Sir Isaac Newton's Principles: And made easy to those who have not studied mathematicsFerguson, James
Science
Astronomy Explained Upon Sir Isaac Newton's Principles: And made easy to those who have not studied mathematics
Ferguson, James
Astronomy -- Early works to 1800
313. When the Sun’s light is so intercepted by the Moon, that to any
place of the Earth the Sun appears partly or wholly covered, he is said
to undergo an Eclipse; though properly speaking, ’tis only an Eclipse of
that part of the Earth where the Moon’s shadow or [64]Penumbra falls.
When the Earth comes between the Sun and Moon, the Moon falls into the
Earth’s shadow; and having no light of her own, she suffers a real
Eclipse from the interception of the Sun’s rays. When the Sun is
eclipsed to us, the Moon’s Inhabitants on the side next the Earth (if
any such there be) see her shadow like a dark spot travelling over the
Earth, about twice as fast as its equatoreal parts move, and the same
way as they move. When the Moon is in an Eclipse, the Sun appears
eclipsed to her, total to all those parts on which the Earth’s shadow
falls, and of as long continuance as they are in the shadow.
[Illustration: Plate X.
_J. Ferguson delin._ _J. Mynde Sculp._]
[Sidenote: A proof that the Earth and Moon are globular bodies.]
314. That the Earth is spherical (for the hills take off no more from
the roundness of the Earth, than grains of dust do from the roundness of
a common Globe) is evident from the figure of its shadow on the Moon;
which is always bounded by a circular line, although the Earth is
incessantly turning its different sides to the Moon, and very seldom
shews the same side to her in different Eclipses, because they seldom
happen at the same hours. Were the Earth shaped like a round flat plate,
its shadow would only be circular when either of its sides directly
faced the Moon; and more or less elliptical as the Earth happened to be
turned more or less obliquely towards the Moon when she is eclipsed. The
Moon’s different Phases prove her to be round § 254; for, as she keeps
still the same side towards the earth, if that side were flat, as it
appears to be, she would never be visible from the third Quarter to the
first; and from the first Quarter to the third, she would appear as
round as when we say she is Full: because at the end of her first
Quarter the Sun’s light would come as suddenly on all her side next the
Earth, as it does on a flat wall, and go off as abruptly at the end of
her third Quarter.
[Sidenote: And that the Sun is much bigger than the Earth, and the Moon
much less.]
Public-domain text, read in full here on John Shaqi.
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