on an instrument; and for most persons, not difficult to
sing the sounds in succession exactly, or nearly correct.
These musical relations, or _concords_, then, are the
groundwork of our musical series of sounds. But how are we
to name these indescribable sensible characters? how to
refer, with unerring accuracy, to a type which exists only
in our own perceptions? We must have for this purpose a
_Scale_ and a _Standard_.
The Musical Scale is a series of eight notes, ascending by
certain steps from the first or key-note to the octave above
it, each of the notes being fixed by such distinguishable
musical relations as we have spoken of above. We may call
these notes C, D, E, F, G, A, B, _c_; and we may then say
that G is determined by its being a fifth above C; D by its
being a fourth below G; E by its being a third above C; and
similarly of the rest. It will be recollected that the terms
a _fifth_, a _fourth_, a _third_, have hitherto been
introduced as expressing certain simple and indescribable
musical relations among sounds, which might have been
indicated by any other names. Thus we might call the fifth
the _dominant_, and the fourth the _subdominant_, as is done
in one part of musical science. But the names we have used,
which are the common ones, are in fact derived from the
number of notes which these intervals include in the scale
obtained in the above manner. The notes, C, D, E, F, G,
being five, the interval from C to G is a fifth, and so of
the rest. The fixation of this scale gave the means of
describing exactly any note which occurs in the scale, and
the method is easily applicable to notes above and below
this range; for in a series of sounds higher or lower by an
octave than {338} this standard series, the ear discovers a
recurrence of the same relations so exact, that a person may
sometimes imagine he is producing the same notes as another
when he is singing the same air an octave higher. Hence the
next eight notes may be conveniently denoted by a repetition
of the same letters, as the first; thus, C, D, E, F, G, A,
B, _c_, _d_, _e_, _f_, _g_, _a_, _b_; and it is easy to
devise a continuation of such cycles. And other admissible
notes are designated by a further modification of the
standard ones, as by making each note _flat_ or _sharp_;
which modification it is not necessary here to consider,
since our object is only to show how a standard is
attainable, and how it serves the ends of science.
Public-domain text, read in full here on John Shaqi.
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