31edo: Difference between revisions
m removed space on top of the article |
mNo edit summary Tags: Mobile edit Mobile web edit |
||
| Line 8: | Line 8: | ||
| Prime factorization = 31 | | Prime factorization = 31 | ||
| Subgroup = 2.3.5.7.11 | | Subgroup = 2.3.5.7.11 | ||
| Step size = | | Step size = 38.71¢ | ||
| Fifth type = meantone 13\31 696.77¢ | | Fifth type = meantone 13\31 696.77¢ | ||
| Common uses = ~1/4-comma meantone<br/>general-purpose 11-limit system<br/>extended harmony utilizing dieses | | Common uses = ~1/4-comma meantone<br/>general-purpose 11-limit system<br/>extended harmony utilizing dieses | ||
| Line 14: | Line 14: | ||
}} | }} | ||
'''Thirty-one tone equal temperament''', also called '''31-tET''', '''31-EDO''', '''31-et''', or '''tricesimoprimal meantone temperament''', is the scale derived by dividing the octave into 31 [[equal]]ly large steps. The term ''Tricesimoprimal'' was first used by [[Adriaan Fokker]]. | '''Thirty-one tone equal temperament''', also called '''31-tET''', '''31-EDO''', '''31-et''', or '''tricesimoprimal meantone temperament''', is the scale derived by dividing the octave into 31 [[equal]]ly large steps. The term ''Tricesimoprimal'' was first used by [[Adriaan Fokker]]. | ||
== Theory == | == Theory == | ||