The Modes of Ancient Greek MusicMonro, D. B. (David Binning)
History
The Modes of Ancient Greek Music
Monro, D. B. (David Binning)
Music, Greek and Roman
The view now taken of the seven species is supported by the whole
treatment of musical scales ([Greek: systêmata]) as we find it in
Aristoxenus. That treatment from first to last is purely abstract and
theoretical. The rules which Aristoxenus lays down serve to determine
the sequence of intervals, but are not confined to scales of any
particular compass. His Systems, accordingly, are not scales in
practical use: they are parts taken anywhere on an ideal unlimited
scale. And the seven species of the Octave are regarded by
Aristoxenus as a scheme of the same abstract order. They represent
the earlier teaching on which he had improved. He condemned that
teaching for its want of generality, because it was confined to the
compass of the Octave and to the Enharmonic genus, and also because
it rested on no principles that would necessarily limit the species
of the Octave to seven. On the other hand the diagrams of the earlier
musicians were unscientific, in the opinion of Aristoxenus, on the
ground that they divided the scale into a succession of
quarter-tones. Such a division, he urged, is impossible in practice
and musically wrong ([Greek: ekmeles]). All this goes to show that
the earlier treatment of Systems, including the seven Species, had
the same theoretical character as his own exposition. The only System
which he recognises for practical purposes is the old standard
octave, from Hypatê to Nêtê: and that System, with the enlargements
which turned it into the Perfect System, kept its ground with all
writers of the Aristoxenean school.
Even in the accounts of the pseudo-Euclid and the later writers, who
treat of the Species of the Octave under the names of the Keys, there
is much to show that the species existed chiefly or wholly in musical
theory. The seven species of the Octave are given along with the
three species of the Fourth and the four species of the Fifth,
neither of which appear to have had any practical application.
Another indication of this may be seen in the seventh or Hypo-dorian
species, which was also called Locrian and Common (ps. Eucl. p. 16
Meib.). Why should this species have more than one name? In the
Perfect System it is singular in being exemplified by two different
octaves, viz. that from Proslambanomenos to Mesê, and that from Mesê
to Nêtê Hyperbolaiôn. Now we have seen that the higher the octave
which represents a species, the lower the key of the same name. In
this case, then, the upper of the two octaves answers to the
Hypo-dorian key, and the lower to the Locrian. But if the species has
its two names from these two keys, it follows that the names of the
species are derived from the keys. The fact that the Hypo-dorian or
Locrian species was also called Common is a further argument to the
same purpose. It was doubtless 'common' in the sense that it
characterised the two octaves which made up the Perfect System. Thus
the Perfect System was recognised as the really important scale.
Public-domain text, read in full here on John Shaqi.
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