The paradoxes of the special theory of relativity are only paradoxes
because we are unaccustomed to the point of view, and in the habit
of taking things for granted when we have no right to do so. This is
especially true as regards the measurement of lengths. In daily life,
our way of measuring lengths is to apply a foot rule or some other
measure. At the moment when the foot rule is applied, it is at rest
relatively to the body which is being measured. Consequently the length
that we arrive at by measurement is the “proper” length, that is to
say, the length as estimated by an observer who shares the motion of
the body. We never, in ordinary life, have to tackle the problem of
measuring a body which is in continual motion. And even if we did, the
velocities of visible bodies on the earth are so small relatively to
the earth that the anomalies dealt with by the theory of relativity
would not appear. But in astronomy, or in the investigation of atomic
structure, we are faced with problems which cannot be tackled in this
way. Not being Joshua, we cannot make the sun stand still while we
measure it; if we are to estimate its size, we must do so while it is
in motion relatively to us. And similarly if you want to estimate the
size of an electron, you have to do so while it is in rapid motion,
because it never stands still for a moment. This is the sort of problem
with which the theory of relativity is concerned. Measurement with a
foot rule, when it is possible, gives always the same result, because
it gives the “proper” length of a body. But when this method is not
possible, we find that curious things happen, particularly if the
body to be measured is moving very fast relatively to the observer. A
figure like the one at the end of the previous chapter will help us to
understand the state of affairs.
[Illustration]
Public-domain text, read in full here on John Shaqi.
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