Whether this happens or not will depend of course on the speed
of molecular motion in the gas, as well as on the size of the
condensation. But it will not depend at all on the extent to which
the process of condensation has proceeded. By doubling the excess
number of molecules in any condensation, we double the extent to which
condensation has proceeded. In so doing, we double the gravitational
pull tending to increase the condensation, but we also double the
excess pressure which tends to dissipate it; we double the weights
on each side of the balance, but the balance still swings in the
same direction. If once conditions are favourable to its growth, a
condensation goes on growing automatically until there are no further
molecules left for it to absorb.
The greater the extent in space of a condensation, the more favourable
conditions are to its continued growth. Other things being equal,
a condensation two million miles in diameter will exert twice the
gravitational force of a condensation one million miles in diameter,
but the excess pressures are the same in the two cases. Thus, the
larger a condensation is the more likely it is to go on growing, and
by passing in imagination to larger and larger condensations we must
in time come to condensations of such a size that they are bound to
keep on growing. Nature’s law here is one of unrestricted competition.
Nothing succeeds like success, and so we find that condensations which
are big to start with have the capacity of increasing still further,
while those which are small merely dissipate away.
Suppose now that an enormous mass of uniform gas extends through
space for millions of millions of miles in every direction. Any
disturbance which destroys its uniformity may be regarded as setting up
condensations of every conceivable size.
Public-domain text, read in full here on John Shaqi.
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