User:BudjarnLambeth/Sandbox2: Difference between revisions
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18edo | 18edo | ||
* 42ed5 | * 42ed5 | ||
* | * 13lim WE (66.291) | ||
* 61zpi (66.228) | |||
* 65ed12 | * 65ed12 | ||
* 7lim WE (66.148) | * 7lim WE (66.148) | ||
* | * 47ed6 | ||
18edo's [[prime]]s 3, 5, 7 and 13 are all tuned sharp, so it can benefit from [[octave shrinking]]. | 18edo's [[prime]]s 3, 5, 7 and 13 are all tuned sharp, so it can benefit from [[octave shrinking]]. | ||
25edo | 25edo | ||
* 95zpi (48.067) | |||
* 13lim WE (47.946) | |||
* 90ed12 | |||
* 65ed6 | * 65ed6 | ||
* 96zpi (47.642) | * 96zpi (47.642) | ||
25edo's [[prime]] 3 is very sharp, and its sharp and flat mapping of 11 and 13 are about equally bad, it can benefit from [[octave shrinking]]. | 25edo's [[prime]] 3 is very sharp, and its sharp and flat mapping of 11 and 13 are about equally bad, it can benefit from [[octave shrinking]]. | ||
26edo | 26edo | ||
* | * 13lim WE (46.249) (octave identical to 11lim within 1/20th of a cent) | ||
* 93ed12 | * 93ed12 | ||
* 100zpi (46.268) | * 100zpi (46.268) | ||
26edo's simple [[prime]]s with the most error - 3, 5 and 13 - are all tuned flat, so it can benefit from [[octave stretching]]. | 26edo's simple [[prime]]s with the most error - 3, 5 and 13 - are all tuned flat, so it can benefit from [[octave stretching]]. | ||
29edo | 29edo | ||
* 46edt | * 46edt | ||
* | * [[116zpi]] (41.465) | ||
* 13lim WE (41.484) | |||
* 107ed13 | |||
* 100ed11 | |||
* 96ed10 | * 96ed10 | ||
29edo's [[prime]]s 5, 7, 11 and 13 are all tuned flat and the 3 has relatively little error, so 29edo can benefit from [[octave stretching]]. | 29edo's [[prime]]s 5, 7, 11 and 13 are all tuned flat and the 3 has relatively little error, so 29edo can benefit from [[octave stretching]]. | ||
30edo | 30edo | ||
* | * 39.918zpi (39.918) (octave identical to 104ed11 within 0.1{{c}}) | ||
* 13lim WE (39.904) | |||
* 11lim WE (79.770) | |||
* 100ed10 | * 100ed10 | ||
* 108ed12 | * 108ed12 | ||
* | * 78ed6 | ||
30edo's simple [[prime]]s with the most error - 3, 5 and 11 - are all tuned sharp, so it can benefit from [[octave shrinking]]. | 30edo's simple [[prime]]s with the most error - 3, 5 and 11 - are all tuned sharp, so it can benefit from [[octave shrinking]]. | ||
34edo | 34edo | ||
* | * 11lim WE (35.284) | ||
* 13lim WE (35.276) (identical to 113ed10) | |||
* 79ed5 | * 79ed5 | ||
* 122ed12 | |||
* 88ed6 | * 88ed6 | ||
* | * 144zpi (35.248) | ||
* 126ed13 | * 126ed13 | ||
* | * 54edt | ||
34edo's [[prime]]s 3, 5, 11 and 13 are all tuned sharp, and it has two about equally bad mappings of 7, so 34edo can benefit from [[octave shrinking]]. | 34edo's [[prime]]s 3, 5, 11 and 13 are all tuned sharp, and it has two about equally bad mappings of 7, so 34edo can benefit from [[octave shrinking]]. | ||
35edo | 35edo | ||
* 11lim WE (35.284) | * 11lim WE (35.284) | ||
* 13lim WE (35.276) | * 13lim WE (35.276) | ||
* 121ed11 | |||
* [[149zpi]] (34.359) | * [[149zpi]] (34.359) | ||
* 116ed10 | |||
* 98ed7 | |||
* 81ed5 | |||
* 125ed12 | |||
* 90ed6 | |||
35edo's [[prime]]s 3, 5, 7 and 11 are all tuned flat, and it has two about equally bad mappings of 13, so 35edo can benefit from [[octave stretching]]. | 35edo's [[prime]]s 3, 5, 7 and 11 are all tuned flat, and it has two about equally bad mappings of 13, so 35edo can benefit from [[octave stretching]]. | ||
37edo | 37edo | ||
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{{harmonics in equal | 86 | 5 | 1 | intervals=prime}} | {{harmonics in equal | 86 | 5 | 1 | intervals=prime}} | ||
{{harmonics in equal | 96 | 6 | 1 | intervals=prime}} | {{harmonics in equal | 96 | 6 | 1 | intervals=prime}} | ||
{{harmonics in equal | 104 | 7 | 1 | intervals=prime} | {{harmonics in equal | 104 | 7 | 1 | intervals=prime}} | ||
{{harmonics in equal | 123 | 10 | 1 | intervals=prime}} | {{harmonics in equal | 123 | 10 | 1 | intervals=prime}} | ||
{{harmonics in equal | 128 | 11 | 1 | intervals=prime}} | {{harmonics in equal | 128 | 11 | 1 | intervals=prime}} | ||