36edo: Difference between revisions
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{{Harmonics in cet|33.287|columns=12|start=12|collapsed=true|title=Approximation of harmonics in 11lim TE-tuned 36edo (continued)}} | {{Harmonics in cet|33.287|columns=12|start=12|collapsed=true|title=Approximation of harmonics in 11lim TE-tuned 36edo (continued)}} | ||
Compressing the octave of 36edo by about 2{{c}} results in much improved primes 5 and 11, but much worse primes 7 and 13. This approximates all primes up to | Compressing the octave of 36edo by about 2{{c}} results in much improved primes 5 and 11, but much worse primes 7 and 13. This approximates all primes up to 16 within 13.4{{c}}. The 11- and 13-limit TE tunings of 36edo both do this, as do their respective WE tunings. | ||
{| class="wikitable sortable center-all mw-collapsible mw-collapsed" | {| class="wikitable sortable center-all mw-collapsible mw-collapsed" | ||
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• 12-tone chord 30:34:35:36:37:38:40:35:47:52:53:56 approximated from [[30afdo]]^: 6 2 1 2 1 3 6 2 6 1 2 4 | • 12-tone chord 30:34:35:36:37:38:40:35:47:52:53:56 approximated from [[30afdo]]^: 6 2 1 2 1 3 6 2 6 1 2 4 | ||
• Rotated [[ | • Rotated [[5afdo]]: 6 6 9 8 7 | ||
• Flattened Ionian pentatonic: 11 4 6 11 4 | • Flattened Ionian pentatonic: 11 4 6 11 4 | ||
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; [[Herman Klein]] | ; [[Herman Klein]] | ||
* [http://micro.soonlabel.com/gene_ward_smith/36edo/something.mp3 ''Something''] (2022) | * [http://micro.soonlabel.com/gene_ward_smith/36edo/something.mp3 ''Something''] (2022) | ||
; [[Budjarn Lambeth]] | |||
* [https://youtu.be/XZKafk-PkPc ''Improvisation in zeta-stretched 36edo (catnip24 scale)''] (2025) | |||
; [[Claudi Meneghin]] | ; [[Claudi Meneghin]] |