31edo/Individual degrees: Difference between revisions
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== 5\31 – whole tone or major 2nd == | == 5\31 – whole tone or major 2nd == | ||
A rather smallish whole tone. Sometimes called melodically dull. As it falls between (and functions as) just whole tones 9:8 and 10:9, 5\31 is considered a "meantone". Two meantones make a near-just major third. Perhaps it is worth noting that its relative narrowness (to JI 9/8) makes it easier to distinguish from the 8/7 approximation. And although it is over 10¢ flat of 9/8, 5\31 can function as a somewhat "active" (as opposed to perfectly stable) harmonic ninth, and it can be effective in combination with the also-narrow 11th harmonic. Indeed, the 11/9 approximation is excellent. Try, for instance 31's version of a 4:6:9:11 chord (steps 0-18-36-45). Generates [[Hemithirds|hemithirds temperament]] and [[Hemiwürschmidt|hemiwürschmidt temperament]]. | A rather smallish whole tone, 0.99¢ sharp of [[19/17]] (192.56¢). Sometimes called melodically dull. As it falls between (and functions as) just whole tones 9:8 and 10:9, 5\31 is considered a "meantone". Two meantones make a near-just major third. Perhaps it is worth noting that its relative narrowness (to JI 9/8) makes it easier to distinguish from the 8/7 approximation. And although it is over 10¢ flat of 9/8, 5\31 can function as a somewhat "active" (as opposed to perfectly stable) harmonic ninth, and it can be effective in combination with the also-narrow 11th harmonic. Indeed, the 11/9 approximation is excellent. Try, for instance 31's version of a 4:6:9:11 chord (steps 0-18-36-45). Generates [[Hemithirds|hemithirds temperament]] and [[Hemiwürschmidt|hemiwürschmidt temperament]]. | ||
MOS Scales generated by 5\31 | MOS Scales generated by 5\31 | ||