Stellar Evolution and Its Relations to Geological TimeCroll, James
Science
Stellar Evolution and Its Relations to Geological Time
Croll, James
Cosmogony; Geological time; Stars -- Evolution
Comets, bodies which in many points seem allied to meteorites, probably
have, as we shall shortly see, a similar origin.
II. _Motion of the Stars; how of such different velocities, and always
in straight lines._
It will be only when the two bodies, coming from contrary directions,
collide with equal momentum that the entire motion will be stopped. But
in the case of stellar masses moving, as it were, at random in every
direction this is a condition which will but rarely occur. Accordingly,
in most cases the resulting stars will have more or less motion. In
short, the stars should, according to the theory, be moving in all
directions and with all varieties of velocity. Further, it follows that
these motions ought to be in perfectly straight lines, and not in
definite orbits of any kind. So far as observation has yet determined,
all these conditions seem to be fulfilled. Sometimes it will happen that
the two bodies will strike each other obliquely. In this case the
resulting star, both as to the direction and velocity of its motion,
will, to a large extent, be the resultant of the two concurrent forces.
III. _Motion of the Stars not due to their Mutual Attractions._
According to the theory the absolute motion of the stars is due, not to
the influence of gravity, but to motions which originally belonged to
the two component masses out of which the star arose; motion regarding
the origin of which science can no more inform us than it can regarding
the origin of the masses themselves. There is strong presumptive
evidence that the motion of the stars is due to this cause. We know that
there are stars which have a far greater velocity than can result from
gravitation, such, for example, as the star 1830 Groombridge, which has
a velocity of 200 miles per second. Suppose, with Professor Newcomb,
that the number of stars belonging to the universe amounts to
100,000,000, and that these have, on the average, five times the mass of
the sun, and are spread out in a layer across which light requires
30,000 years to pass. Then computation shows that, unless the attractive
power of the whole were sixty-four times greater than it really is, it
could not have conferred on Groombridge the motion which it possesses,
or arrest it in its onward course.[7] We are therefore forced, as
Professor Newcomb remarks, to one of two alternatives, viz.: “Either the
bodies which compose our universe are vastly more massive and numerous
than telescopic examination seems to indicate, or 1830 Groombridge is a
runaway star, flying on a boundless course through infinite space, with
such momentum that the attraction of all the bodies of the universe can
never stop it.”
[Footnote 7: Newcomb’s _Astronomy_, p. 487, English edition, 1878.]
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