OTHER SPECULATIONS.

The nebular hypothesis of Laplace required a rotating mass of fluid

which at successive epochs became unstable from excess of motion, and

left behind rings, or more probably, perhaps, lumps, of matter from

the equatorial regions. To some thinkers was suggested a different

view of things, according to which it was not necessary to suppose

that one part of the system gravitationally supported another. The

whole might consist of a congeries of discrete bodies, even if these

bodies were the ultimate molecules of matter. The planets might have

been formed by the gradual accretion of such discrete bodies. On the

view that the material of the condensing solar system consisted of

separate particles or masses, we had no longer the fluid pressure

which was an essential part of Laplace's theory. Faye, in his theory

of evolution from meteorites, had to throw over his fundamental idea

of the nebular hypothesis, and formulated instead a different

succession of events of which the outer planets were formed last, a

theory which had difficulties of its own. Professor George Darwin had

recently shown, from an investigation of the mechanical conditions of

a swarm of meteorites, that on certain assumptions a meteoric swarm

might behave as a coarse gas, and in this way bring back the fluid

pressure exercised by one part of the system on the other, which was

required by Laplace's theory. One chief assumption consisted in

supposing that such inelastic bodies as meteoric stones might attain

the effective elasticity of a high order which was necessary to the

theory through the sudden volatilization of a part of their mass at an

encounter, by which what was virtually a violent explosive was

introduced between the two colliding stones. Professor Darwin was

careful to point out that it must necessarily be obscure as to how a

small mass of solid matter could take up a very large amount of energy

in a small fraction of a second.

Scientific American Supplement No. 819, September 12, 1891 · 第 22 / 45 题