The Earth's BeginningBall, Robert S. (Robert Stawell)
Science
The Earth's Beginning
Ball, Robert S. (Robert Stawell)
Krakatoa (Indonesia); Nebular hypothesis
Two planets’ orbits might conceivably coincide or be perpendicular, or
they might contain any intermediate angle. The plane of the second
planet might be inclined to the first at an angle containing any number
of degrees. To make some numerical estimate of the matter, we proceed as
follows: If we divide the right angle into ten parts of nine degrees
each (Fig. 47), then the inclination of the two planes might, for
example, lie between O° and 9°, or between 18° and 27°, or between 45°
and 54°, or between 81° and 90°, or in any one of the ten divisions. Let
us think of the orbit of Jupiter. Then the inclination of the plane in
which it moves to the plane in which the earth moves must fall into one
of the ten divisions. As a matter of fact, it does fall into the angle
between 0° and 9°.
[Illustration: Fig. 47.—A RIGHT ANGLE DIVIDED INTO TEN PARTS.]
But now let us consider a second planet, for example Venus. If the orbit
of Venus were to be placed at random, its inclination might with equal
probability lie in any one of the ten divisions, each of nine degrees,
into which we have divided the right angle. It would be just as likely
to lie between forty-five and fifty-four, or between seventy-two and
eighty-one, as in any other division. But we find another curious
coincidence. It was already remarkable that the plane of Jupiter’s orbit
should have been included in the first angle of nine degrees from the
orbit of the earth. It is therefore specially noteworthy to find that
the planet Venus follows the same law, though each one of the ten
angular divisions was equally available.
The coincidences we have mentioned, remarkable as they are, represent
only the first of the series. What has been said with respect to the
positions of the orbits of Jupiter and Venus may be repeated with regard
to the orbits of Mercury and Mars, Saturn, Uranus, and Neptune. If the
tracks of these planets had been placed merely at random, their
inclinations would have been equally likely to fall into any of the ten
divisions. As a matter of fact, they all agree in choosing that one
particular division which is adjacent to the track of the earth. If the
orbits of the planets had indeed been arranged fortuitously, it is
almost inconceivable that such coincidences could have occurred. Let me
illustrate the matter by the following little parable.
Public-domain text, read in full here on John Shaqi.
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