Waves and ripples in water, air, and æther : $b Being a course of Christmas lectures delivered at the Royal Institution of Great BritainFleming, J. A. (John Ambrose), Sir
Science
Waves and ripples in water, air, and æther : $b Being a course of Christmas lectures delivered at the Royal Institution of Great Britain
Fleming, J. A. (John Ambrose), Sir
Electric waves; Sound; Waves
If we administer a blow to a suspended pendulum we have seen that, if
left to itself, it vibrates in a definite period of time, called its
natural period. In the same manner, if we have a condenser or Leyden
jar having electrical _capacity_ which is joined in series with a coil
of wire having electrical _inertia_ or _inductance_, and apply to the
circuit so formed a sudden electromotive force or impulse, and then
leave the circuit to itself, the electric charge in it vibrates in a
certain definite period, called its natural electrical periodic time.
The aerial, or antenna, is simply a rod connected to the earth, but
it has a certain inductance, and also a certain electrical capacity,
and hence any metal rod merely stuck at one end in the earth has a
perfectly definite periodic time for the electrical oscillations which
can be produced in it. We may compare the rod in this respect with a
piece of steel spring held at one end in a vice. If we pull the spring
on one side, and let it vibrate, it does so in accordance with its
natural time-period for mechanical vibrations. The sound waves given
out by it have a wave-length equal to four times the length of the
spring. In the same manner the fundamental wave-length of the electric
waves emitted by an “earthed aerial,” or rod stuck in the earth,
when an electric impulse is applied to its lower end, and electrical
oscillations are set up in it, have a wave-length equal to four times
that of the rod. Hence to obtain the best result the circuit, including
the aerial A, must be “tuned” electrically to the circuit including the
Leyden jar L.[27]
A consideration of these arrangements will show you that if the
hand-key in the primary circuit of the induction coil is pressed for a
long or short time, we have long or short torrents of sparks produced
between the secondary balls, and long or short trains of electric waves
emitted from the aerial, or earthed vertical wire.
Whenever we have any two different signals, we can always make an
alphabet with them by suitable combinations of the two. In the
well-known Morse alphabet, with which every telegraphist is as
familiar as we all are with the printed alphabet, the sign for each of
the letters of the alphabet is composed of groups of long and short
symbols, called dots and dashes, as follows: Each letter is made by
selecting some arrangements of _dots_ or _dashes_, these being the
technical names for the two signs. The Morse code, as used all over the
world, is given in the table below—
[Illustration: THE MORSE ALPHABET.
A — ———
B ——— — — —
C ——— — ——— —
D ——— — —
E —
F — — ——— —
G ——— ——— —
H — — — —
I — —
J — ——— ——— ———
K ——— — ———
L — ——— — —
M ——— ———
N ——— —
O ——— ——— ———
P — ——— ——— —
Q ——— ——— — ———
R — ——— —
S — — —
T ———
U — — ———
V — — — ———
W — ——— ———
X ——— — — ———
Y ——— — ——— ———
Z ——— ——— — —
]
[Illustration: THE MORSE NUMERALS.
Public-domain text, read in full here on John Shaqi.
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