16edo: Difference between revisions
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{{Infobox ET | |||
| Prime factorization = 2<sup>4</sup> | |||
| Subgroup = 2.5.7.13.19.27 | |||
| Step size = 75¢ | |||
| Fifth type = [[Mavila]] 9\16 675¢ | |||
| Common uses = mavila | |||
| Important MOSes = [[mavila]] anti-diatonic 2*3-5*2 (9\16, 1\5)<br/>[[mavila]] superdiatonic 7*2-2*1 (9\16, 1\5) | |||
}} | |||
== Theory == | == Theory == | ||
'''16-EDO''' is the [[Equal_division_of_the_octave|equal division of the octave]] into sixteen narrow chromatic semitones each of 75 [[cent|cent]]s exactly. It is not especially good at representing most low-integer musical intervals, but it has a [[7/4|7/4]] which is only six cents sharp, and a [[5/4|5/4]] which is only eleven cents flat. Four steps of it gives the 300 cent minor third interval, the same of that 12-EDO, giving it four diminished seventh chords exactly like those of [[12edo|12-EDO]], and a diminished triad on each scale step. | '''16-EDO''' is the [[Equal_division_of_the_octave|equal division of the octave]] into sixteen narrow chromatic semitones each of 75 [[cent|cent]]s exactly. It is not especially good at representing most low-integer musical intervals, but it has a [[7/4|7/4]] which is only six cents sharp, and a [[5/4|5/4]] which is only eleven cents flat. Four steps of it gives the 300 cent minor third interval, the same of that 12-EDO, giving it four diminished seventh chords exactly like those of [[12edo|12-EDO]], and a diminished triad on each scale step. | ||