12L 12s: Difference between revisions
Create page |
low accuracy |
||
| Line 2: | Line 2: | ||
{{MOS intro}} | {{MOS intro}} | ||
It is the 24-note mos scale of the [[compton]], [[catler]], and [[duodecim]] temperaments of the [[compton family]], which divide the octave into 12 parts. As such, this mos scale can be considered to be 2 rings of [[12edo]], and can be replicated with two 12edo instruments detuned from each other by a fixed amount. Each of these temperaments maps [[3/2]] to 7 steps of 12edo, tempering out the [[Pythagorean comma]]. Compton uses the [[3-limit]] of 12edo and adds an independent [[generator]] for [[5/4]]. Catler additionally maps 5/4 to 4\12, and has [[7/4]] as an independent generator. Duodecim further maps 7/4 to 10\12 and uses 11/8 as an independent generator. | It is the 24-note mos scale of the [[compton]], [[catler]], and [[duodecim]] temperaments of the [[compton family]], which divide the octave into 12 parts. As such, this mos scale can be considered to be 2 rings of [[12edo]], and can be replicated with two 12edo instruments detuned from each other by a fixed amount. Each of these temperaments maps [[3/2]] to 7 steps of 12edo, tempering out the [[Pythagorean comma]]. Compton uses the [[3-limit]] of 12edo and adds an independent [[generator]] for [[5/4]]. Catler additionally maps 5/4 to 4\12, and has [[7/4]] as an independent generator. Duodecim is a low-accuracy temperament that further maps 7/4 to 10\12 and uses 11/8 as an independent generator. | ||
Using the [[TAMNAMS extension]], it can be named '''dodecawood''', since it has 12 periods per octave, each with one large step and one small step. | Using the [[TAMNAMS extension]], it can be named '''dodecawood''', since it has 12 periods per octave, each with one large step and one small step. | ||