What properties are essential to a medium capable of transmitting
wave-motion? Roughly we may say two: _elasticity_ and _inertia_.
Elasticity in some form, or some equivalent of it,--in order to be
able to store up energy and effect recoil; inertia,--in order to
enable the disturbed substance to overshoot the mark and oscillate
beyond its place of equilibrium to and fro. Any medium possessing
these two properties can transmit waves, and unless a medium possesses
these properties in some form or other, or some equivalent for them,
it may be said with moderate security to be incompetent to transmit
waves. But if we make this latter statement one must be prepared to
extend to the terms elasticity and inertia their very largest and
broadest signification, so as to include any possible kind of
restoring force, and any possible kind of persistence of motion,
respectively.
These matters may be illustrated in many ways, but perhaps a simple
loaded lath, or spring, in a vice will serve well enough. Pull it to
one side, and its elasticity tends to make it recoil; let it go, and
its inertia causes it to overshoot its normal position. That is what
inertia is,--power of overshooting a mark, or, more accurately, power
of moving for a time even against driving force,--power to rush
uphill. Both causes together make it swing to and fro till its energy
is exhausted. This is a disturbance simply periodic in time. A regular
series of such springs, set at equal intervals and started vibrating
at regular intervals of time one after the other, would be periodic in
space too; and so they would, in disconnected fashion, typify a wave.
A series of pendulums will do just as well, and if set swinging in
orderly fashion will furnish at once an example and an appearance of
wave motion, which the most casual observer must recognise as such.
The row of springs obviously possesses elasticity and inertia; and any
wave-transmitting medium must similarly possess some form of
elasticity and some form of inertia.
But now proceed to ask what is this Ether which in the case of light
is thus vibrating? What corresponds to the elastic displacement and
recoil of the spring or pendulum? What corresponds to the inertia
whereby it overshoots its mark? Do we know these properties in the
ether in any other way?
The answer, given first by Clerk Maxwell, and now reiterated and
insisted on by experiments performed in every important laboratory in
the world, is:--
The elastic displacement corresponds to electrostatic
charge,--roughly speaking, to electricity.
The inertia corresponds to magnetism.
This is the basis of the modern electromagnetic theory of light.
Let me attempt to illustrate the meaning of this statement, by
reviewing some fundamental electrical facts in the light of these
analogies:--
Public-domain text, read in full here on John Shaqi.
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