13th-octave temperaments: Difference between revisions
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{{Infobox fractional-octave|13}} | {{Infobox fractional-octave|13}} | ||
Although [[13edo]] itself is not particularly accurate for low-complexity harmonics, some temperaments which are multiples of 13 are. | A 13th-octave temperament can be described by temperament merging of edos whose greatest common divisor is 13. Although [[13edo]] itself is not particularly accurate for low-complexity harmonics, some temperaments which are multiples of 13 are. | ||
Discussed elsewhere are: | Discussed elsewhere are: | ||