Cleonides Introductio Harmonica 12

ed. Karl von Jan

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Introductio Harmonica. Cleonides. ed. Karl von Jan. United States. 2017.

Funding provided by Harvard Library Arcadia Fund.

Current edition First1KGreek

Εἰσαγωγὴ ἁρμονική (Greek) (Cleonides. Musici Scriptores Graeci. Jan, Karl von, editor. Leipzig: Teubner, 1895.)

Notes on the current edition

Εἰσαγωγὴ ἁρμονική

1. 2 ἤτι Ν. ὀξυτάτου L. 3 αἱ om. M1NW, add. M4L, ante τῶν λ. insert B. 4 δύναμις M1, δυνάμει W, μεις corr. M4. ἔχει ἕκαστος W 7 ὡς (ante διάστ.) W, om. rel. 11 τοι] δὴ Β. 12 κελαδήσωμεν MN 14 ἐν δεκαχόρδε M, ἐνδεκαχόρδῳ NWB, ἑνδικ. Bergk fr. lyr. (p. 579 3, p 253 4) cf. Hiller p. 125. λύρα om. L. τὴν (ante δεκαβ.) libri, del. G. Hermann. ἔχουσα Meibom, ἔχοις ἀεὶ MWBL, ἔχεις ἀεὶ N. 15 τριώδους libri. 16 σ᾿ ] οὖν L. πλὴν (supra πρὶν) μὲν οὖν ἑπτάτονον ἔψαλον W θὲς olim Bergk, διὰ libri posteaque ipse Berggk et Hiller; at sunt bina tetrachorda lyrae septem chordarum, terna lyrae chordarum undecim. τεσσάρων L.
2. Tres habent toni significationes Ar Qu. 1, 10 (p. 22), Porphyr. in Ptol. p. 258, quattuor habet Bry. 1, 8.
3. De quattuor sonorum scala v. Jani annot. ad Bacchium (Arg. 1891) p. 6, de Ionis tribus tetrachordis ib. p. 8. sunt autem soni: Si do re mi fa sol La si do re mi. Hc d e f g a h cʹ dʹ eʹ.
4. 3 εἶναι τόνον inv. W. 4 ὡς om. L. τόπος ὅταν λέ- γωμεν φωνῆς libri. 6 τόνοι W L, om. cet. 7 καὶ] ὁ καὶ B. ὑποφρύγιος W. 8 καὶ om. W 9 olim ὑποιάστιος M. 10 ὑποδώριος W. 11 ὧν ὁ βαρύτερος WNB, ὅς M3L. om. M1.
5. De hisce tonis vel scalis pauca dicit Aristox. p. 37, plura (sentem indicat scalas) Bacchius § 47, Aristides (15 scalas) l 10 p. 23. cf. Bellermann ad anon p. 42, Τonleitern u. Μusik- noten p. 5, Marquard ad Aristox. p. 308. Dorii toni ( ═syste- matis immutabilis) mesen ubi posueris a vel la, has invenies tonorum mesas: eʹ hypermixolydii vel hyperphrygii mi3 dis mixolydii vel hyperionici re3# d' | mixolydii vel hyperdorii re3 lydii aeolii do Phry phrygii vel ionici si2 si2 b Dorii la2 hypolydii sol2# g hypoly vel hypoaeolii sol2 sol2 # s hypopbrygii fa2 fa2 # f hypopbrygii vel hypoionici fa2 fa2 # hypodorii mi2.