Musical Myths and Facts, Volume 2 (of 2)Engel, Carl
History
Musical Myths and Facts, Volume 2 (of 2)
Engel, Carl
Music -- History and criticism
A musical instrument containing all conceivable perfections for
performance, we do not yet possess. Such an instrument would be required
to yield not only Whole-Tones and Semitones, but likewise
Demi-semitones, Semidemi-semitones,--in short, every modification of an
interval which the performer desires. It must have the greatest compass
obtainable in tones. All its tones must be of equal power, sonorousness
and beauty. The sustaining, the increasing and decreasing in loudness,
must be possible with each tone separately, at the option of the
performer, even in harmonious combinations. Likewise the difference in
manner of expression, such as legato, staccato, etc., must be thus
obtainable. The greatest possible difference in the quality of sound
(_timbre_) must be at the command of the performer for any tone which he
wishes to be thus affected. The instrument must permit the simultaneous
sounding of as many of its tones as the performer desires, whatever
their distance from each other may be, and this must be achievable by
him with about the same facility as he requires for the production of a
single tone. The instrument must be playable by only one performer; it
must not present any extraordinary difficulty to musicians to play it
well; and it must permit being easily kept in tune. Perhaps the organ
approaches the nearest to this perfection, but is still far from it. The
violin and the violoncello are in some respects ahead of all--at any
rate, as regards delicacy of expression.
But, fascinating though it may be to depict such a nearly perfect
musical instrument of the Future, the real substitutes of our present
contrivances, a century or two hence, will probably be very different
from our ideal, especially if we found our speculation on the impression
that our Tonal System is the only right one, and that our diatonic major
scale will be as everlasting as a mathematical truth, or as the axiom
that two and two are four.
Public-domain text, read in full here on John Shaqi.
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