Easy lessons in Einstein : $b A discussion of the more intelligible features of the theory of relativitySlosson, Edwin E. (Edwin Emery)
Science
Easy lessons in Einstein : $b A discussion of the more intelligible features of the theory of relativity
Slosson, Edwin E. (Edwin Emery)
Einstein, Albert, 1879-1955; Relativity (Physics)
If you have ever been in any of those funny places at the amusement
parks you will have noticed the convex mirrors there and how ridiculous
they make other people look. If you cannot afford the nickel necessary
for the study of optics in such an establishment you can contemplate
your reflection in the side of a shiny tin cup or can. In a plane
mirror you see a man who looks as you suppose yourself to be except
that somehow you seem to have become left-handed. But when you look
into a convex cylindrical mirror set upright you see a man thinner than
you “really are.” Look into the same mirror set horizontal and you see
a man shorter than you “really are.” You grin at the sight of such
queer-looking creatures, but you notice that they are equally amused
at your shape. Now how are you going to prove to the men in the curved
glasses that they are mere caricatures and that you are not really
built on the plan of either of these images? You naturally resort to
measurement, as a scientist should. You cannot get into the mirror
world to measure the tall man who pretends to represent you, but you
can explain to him in the sign language what you want him to do and he
instantly complies. You stand up a measuring rod at your side and show
him that you are exactly 72 inches tall. He also sets up a rod and that
also reads 72 inches. Never mind, let him use any kind of measure he
likes, you will catch him when it comes to measurement of width with
the same stick. You hold your rule across your shoulders and it reads
18 inches, that is, one-fourth your height. But he also measures his
width with his rule and makes it just the same, 18 inches, although as
you see him he looks at least six times as high as he is broad.
[Illustration: THE MEASURE OF A MAN
When the man in the middle looks at himself in a curved mirror he
sees what he regards as a distorted image. The image on the right is
thinner and seems taller because it is reflected from a cylindrical
surface set upright. The image on the left is shorter and seems broader
because it is reflected from a cylindrical surface set horizontally.
But if the man and his image are measured by scales in the real world
and the mirror world they come out the same. So, too, it would be
impossible for us to find out if everything in the world were expanded
or contracted in all directions. In other words, all measurements are
relative. According to Einstein any body in movement is shortened in
the direction of the line of motion while the transverse dimension
remains the same. If, then, a man is being carried headlong through
space with a velocity approaching the speed of light he would be
shortened like the man on the left. If he were moving sideways he would
be like the man on the right.
Public-domain text, read in full here on John Shaqi.
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