Subgroup temperaments: Difference between revisions
→2.….11/5… subgroups: + Trisect |
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=== Trisect === | === Trisect === | ||
{{Todo|review}} | {{Todo|review}} | ||
Trisect divides every Pythagorean interval into three, and is the much more accurate subgroup restriction of [[Augmented family #Trisected|trisected]]. It is also a restriction of [[Kleismic family #Tritikleismic|tritikleismic]]; in fact, extending this temperament the full [[11-limit|11-]], [[13-limit|13-]], or [[17-limit]] through [[portent]] or [[landscape]] results in tritikleismic. | Trisect divides every Pythagorean interval into three, and is the much more accurate subgroup restriction of [[Augmented family #Trisected|trisected]]. It is also a restriction of [[Kleismic family #Tritikleismic|tritikleismic]]; in fact, extending this temperament to the full [[11-limit|11-]], [[13-limit|13-]], or [[17-limit]] through [[portent]] or [[landscape]] results in tritikleismic. | ||
[[Subgroup]]: 2.3.7.11/5 | [[Subgroup]]: 2.3.7.11/5 | ||