A singing flame yields so freely to the pulses falling upon it that
it is almost wholly governed by the surrounding tube; _almost_, but
not altogether. The pitch of the note depends in some measure upon
the size of the flame. This is readily proved, by causing two flames
to emit the same note, and then slightly altering the size of either
of them. The unison is instantly disturbed by beats. By altering the
size of a flame we can also, as already illustrated, draw forth the
harmonic overtones of the tube which surrounds it. This experiment is
best performed with hydrogen, its combustion being much more vigorous
than that of ordinary gas. When a glass tube 7 feet long is placed over
a large hydrogen-flame, the fundamental note of the tube is obtained,
corresponding to a division of the column of air within it by a single
node at the centre. Placing a second tube, 3 feet 6 inches long, over
the same flame, no musical sound whatever is obtained; the large flame,
in fact, is not able to accommodate itself to the vibrating period
of the shorter tube. But, on lessening the flame, it soon bursts
into vigorous song, its note being the octave of that yielded by the
longer tube. I now remove the shorter tube, and once more cover the
flame with the longer one. It no longer sounds its fundamental notes,
but the precise note of the shorter tube. To accommodate itself to
the vibrating period of the diminished flame, the longer column of
air divides itself like an open organ-pipe when it yields its first
harmonic. By varying the size of the flame, it is possible, with
the tube now before you, to obtain a series of notes whose rates of
vibration are in the ratio of the numbers 1:2:3:4:5; that is to say,
the fundamental tone and its first four harmonics.
Public-domain text, read in full here on John Shaqi.
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