User:Zhenlige/EDO impressions: Difference between revisions
Created page with "*0: A fancy way to say “pitchless”. *1: Equivalent to 2-limit JI. Not much about harmony. Possibly useful for a transition between different tunings...." |
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*[[3edo|3]]: | *[[3edo|3]]: | ||
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*[[6edo|6]]: Incomplete | *[[6edo|6]]: Incomplete 12edo. | ||
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*[[9edo|9]]: A subset of [[ennealimmal]]. | |||
*... | |||
*[[11edo|11]]: Incomplete 22edo. | |||
*[[12edo|12]]: A good tuning for almost all music, but maybe not perfect. Very excellent [[3/2]] as well as prime [[17/1|17]] and [[19/1|19]] for its size. Easy to make [[../12neji|accurate NEJIs]]. | *[[12edo|12]]: A good tuning for almost all music, but maybe not perfect. Very excellent [[3/2]] as well as prime [[17/1|17]] and [[19/1|19]] for its size. Easy to make [[../12neji|accurate NEJIs]]. | ||
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*[[17edo|17]]: Interesting sharp fifths. | *[[17edo|17]]: Interesting sharp fifths. | ||
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*[[19edo|19]]: [[Meantone]], but with a too flat fifth. Stran. Also a compressed [[Carlos Beta]]. | *[[19edo|19]]: [[Meantone]], but with a too flat fifth. Stran. Also a compressed [[Carlos Beta]]. 31edo is more preferable. The lower bound of a good fifth. | ||
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*[[22edo|22]]: Good [[superpyth]] and [[porcupine]] tuning. The higher bound of a good fifth. | *[[22edo|22]]: Good [[superpyth]] and [[porcupine]] tuning. The higher bound of a good fifth. | ||
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*[[24edo|24]]: | *[[24edo|24]]: 12edo with neutral intervals. Good for prime [[11/1|11]]. | ||
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*[[31edo|31]]: Ideal for pure-octave [[meantone]], combining lots of 11-limit extensions in a single tuning. For other temperaments its flat fifth is a drawback. | *[[31edo|31]]: Ideal for pure-octave [[meantone]], combining lots of 11-limit extensions in a single tuning. For other temperaments its flat fifth is a drawback. | ||
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*[[34edo|34]]: 17 with prime [[5/1|5]]. | *[[34edo|34]]: 17 with prime [[5/1|5]]. | ||
*... | *... | ||
*[[36edo|36]]: Incomplete | *[[36edo|36]]: Incomplete 72edo. | ||
*[[37edo|37]]: Everything but prime [[3/1|3]]. Maybe interesting though. | *[[37edo|37]]: Everything but prime [[3/1|3]]. Maybe interesting though. | ||
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*[[53edo|53]]: Almost just [[3/2]], and accurate [[7-limit]]. Purely an approximation of JI. | *[[53edo|53]]: Almost just [[3/2]], and accurate [[7-limit]]. Purely an approximation of JI. | ||
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*[[72edo|72]]: An excellent extension of 12 and | *[[72edo|72]]: An excellent extension of 12- and 24edo. | ||
*... | *... | ||