12edo: Difference between revisions

m Scales: Updated internal link
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| Prime factorization = 2<sup>2</sup> × 3
| Prime factorization = 2<sup>2</sup> × 3
| Step size = 100¢<sup>by definition</sup>
| Step size = 100¢<sup>by definition</sup>
| Fifth = 7\12 = 700¢
| Fifth = 7\12 (700¢)
| Major 2nd = 2\12 = 200¢
| Major 2nd = 2\12 (200¢)
| Minor 2nd = 1\12 = 100¢
| Semitones = 1:1 (100¢:100¢)
| Augmented 1sn = 1\12 = 100¢
| Consistency = 9
| Monotonicity = 11
}}
}}
'''12 equal divisions of the octave''' ('''12-EDO'''), or '''12(-tone) equal temperament''' ('''12-TET''', '''12-ET''') when viewed from a [[regular temperament]] perspective, is the predominating tuning system in the world today.
'''12 equal divisions of the octave''' ('''12-EDO'''), or '''12(-tone) equal temperament''' ('''12-TET''', '''12-ET''') when viewed from a [[regular temperament]] perspective, is the predominating tuning system in the world today.