User:Aura/Aura's EDO Impressions: Difference between revisions
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95-119 - Um... | 95-119 - Um... | ||
120 - Just like with 72edo, I don't recall making many songs with this EDO, but again, I did compile a private list of Just Intervals, and I was quite fascinated with it for a time. However, you can't make a proper diatonic scale in this EDO without dealing with contortion in the 3-limit, and it was at that point that I realized that contortion in the 3-limit was a problem. | 120 - Just like with 72edo, I don't recall making many songs with this EDO, but again, I did compile a private list of Just Intervals, and I was quite fascinated with it for a time. However, I eventually learned that you can't make a proper diatonic scale in this EDO without dealing with contortion in the 3-limit, and it was at that point that I realized that contortion in the 3-limit was a problem. | ||
121-158 - Um... | 121-158 - Um... | ||
159 - This is the best EDO I've worked with, hands down. After finishing the list of JI equivalents of the various steps of this EDO, I have since found that not only is 159edo very good for those who like to make more just versions of the more familiar kinds of things you see in 24edo, but is also very capable of approximating the steps many lower EDOs within five cents, making for some decent retunings of some of the more commonly used EDOs such as 22edo, 31edo, and, according to my calculations, even 41edo. Based on this discovery alone, I'd have to say that 159edo is not just a superset of 53edo, but rather an EDO that is rather full of surprises. | 159 - This is the best EDO I've worked with, hands down. After finishing the list of JI equivalents of the various steps of this EDO, I have since found that not only is 159edo very good for those who like to make more just versions of the more familiar kinds of things you see in 24edo, but is also very capable of approximating the steps many lower EDOs within five cents, making for some decent retunings of some of the more commonly used EDOs such as 22edo, 31edo, and, according to my calculations, even 41edo. Based on this discovery alone, I'd have to say that 159edo is not just a superset of 53edo, but rather an EDO that is rather full of surprises. | ||