Flowers of the SkyProctor, Richard A. (Richard Anthony)
Science
Flowers of the Sky
Proctor, Richard A. (Richard Anthony)
Astronomy
We speak of the ether of space, and of waves traversing it, as though
the ether were simply some fluid very much more attenuated than the
rarest gas, even in a so-called vacuum. But in reality, so soon as we
attempt to apply to the movements taking place in such an ether the
mechanical considerations which suffice for the motions of all ordinary
forms of matter, we perceive that it must of necessity be utterly unlike
any kind of substance known to us. For instance, we find that though it
is like a gas in being elastic, its elasticity is infinite compared with
that of any material gas. Again, it is like a solid in retaining each of
its particles always very near to a fixed position; but again, no solid
we know of can be compared with it for a moment as respects this kind of
rigidity. It is at once infinitely elastic and infinitely rigid. We
cannot, for example, explain the phenomena of light unless we suppose
the elasticity of the ether at least 800,000,000,000 times greater than
the elasticity of air at the sea-level; and yet, as Sir J. Herschel long
since pointed out, every phenomenon of light points strongly to the
conclusion that none of the particles of the ether can be "supposed
capable of interchanging places, or of bodily transfer to any measurable
distance from their own special and assigned localities in the universe.
Again, how are we to explain the continuance of the ether in its present
condition, when we recognise the fact that a gas of similar elastic
power would expand in all directions with irresistible force,
diminishing correspondingly in density; yet the ether of space remains
always, so far as we can judge, absolutely unchanged in position. Its
characteristics certainly remained unchanged. Light travels at the same
rate now as it did last year, last century, a million years ago. The
ether, then, that bears it has presumably remained unchanged. If it were
gaseous, and bounded on all sides by vacuum, it would expand with
inconceivable velocity. To suppose it infinite in extent is to get rid
of the difficulty perfectly; but only by introducing a difficulty far
greater."[2]
Public-domain text, read in full here on John Shaqi.
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