The description and use of the globes and the orrery: To which is prefix'd, by way of introduction, a brief account of the solar systemHarris, Joseph
History
The description and use of the globes and the orrery: To which is prefix'd, by way of introduction, a brief account of the solar system
Harris, Joseph
Astronomical models; Globes
The orbits of the Planets are not all in the same plane, but variously
inclined to one another; so that supposing one of them to coincide with
the above scheme, the others will have one half above, and the other
half below it; intersecting one another in a line passing through the
Sun. The plane of the Earth’s orbit is called the _Ecliptic_; and this
the astronomers make the standard to which the planes of the other
orbits are judged to incline. The right line passing thro’ the Sun, and
the common intersection of the plane of the orbit of any planet and the
Ecliptic, is called the _Line of the Nodes_ of that planet; and the
points themselves, wherein the orbit cuts the Ecliptic are called the
_Nodes_.
[Sidenote: _Excentricity._]
The inclinations of the orbits of the Planets to the plane of the
ecliptic, are as follows, _viz._ the orbit of _Mercury_ makes an
angle with it of almost 7 degrees; that of _Venus_ something above
3⅓ degrees; of _Mars_ a little less than 2 degrees; of _Jupiter_, 1⅓
degree; and of _Saturn_, about 2½ degrees. The orbits of the Planets
are not circles, but ellipses or ovals. What an ellipsis is, may be
easily understood from the following description. Imagine two small
pegs fixed upright on any plane, and suppose them tied with the ends
of a thread somewhat longer than their distance from one another: Now
if a pin be placed in the double of the thread and turned quite round
(always stretching the thread with the same force) the curved described
by this motion is an _Ellipsis_. The two points where the pegs stood,
(about which the thread was turned) are called the _foci_ of that
ellipsis; and if, without changing the length of the thread, we alter
the position of the pegs, we shall then have an ellipsis of a different
kind from the former; and the nearer the _focus’s_ are together, the
nearer will the curve described be to a circle; until at last, the two
_focus’s_ coincide, and then the pin in the doubling of the thread
will describe a perfect circle. The orbits of all the Planets have the
Sun in one of their _focus’s_, and half the distance between the two
_focus’s_ is called the _Excentricity_ of the orbits. This excentricity
is different in all the planets, but in most of them so small, that in
little schemes or instruments, made to represent the planetary orbits,
it need not be considered.
[Sidenote: _Primary Planets._]
[Sidenote: _Secondary Planets._]
The six Planets above-mentioned, are called _Primaries_, or _Primary
Planets_; but besides these, there are ten other lesser Planets, which
are called _Secondaries_, _Moons_, or _Satellites_. These moons always
accompany their respective primaries, and perform their Revolutions
round them, whilst both together are also carried round the Sun. Of the
six Primary Planets, there are but three, as far as observation can
assure us, that have these attendants, _viz._ the _Earth_, _Jupiter_,
and _Saturn_.
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