Horwell temperaments: Difference between revisions
→Mutt: - 5-limit (addressed in father-3 equivalence continuum) |
Expand |
||
| Line 22: | Line 22: | ||
== Mutt == | == Mutt == | ||
{{Main| Mutt }} | {{Main| Mutt }} | ||
: ''For the 5-limit version, see [[Father–3 equivalence continuum #Mutt (5-limit)]].'' | |||
Mutt tempers out the [[landscape comma]] in addition to the horwell comma, and may be described as the {{nowrap| 84 & 87 }} temperament. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 93: | Line 96: | ||
== Emkay == | == Emkay == | ||
: ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Emka]].'' | |||
[[File:Scale Tree Graph For Emkay.png|thumb|Scale tree graph for emkay.]] | [[File:Scale Tree Graph For Emkay.png|thumb|Scale tree graph for emkay.]] | ||
| Line 146: | Line 151: | ||
== Kastro == | == Kastro == | ||
: ''For the 5-limit version, see [[Very high accuracy temperaments #Astro]].'' | : ''For the 5-limit version, see [[Very high accuracy temperaments #Astro]].'' | ||
Kastro may be described as the {{nowrap| 109 & 118 }} temperament, named by [[Petr Pařízek]] in 2011 as a variation of ''astro''<ref name="petr's long post">[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_101780.html Yahoo! Tuning Group | ''Suggested names for the unclasified temperaments'']</ref>. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 199: | Line 206: | ||
Oquatonic has a period of 1/28 octave and tempers out the horwell (65625/65536) and the [[dimcomp comma]] (390625/388962). In this temperament, the [[5/4]] major third is mapped to 9\28. | Oquatonic has a period of 1/28 octave and tempers out the horwell (65625/65536) and the [[dimcomp comma]] (390625/388962). In this temperament, the [[5/4]] major third is mapped to 9\28. | ||
The name ''oquatonic'' was given by [[Petr Pařízek]] in 2011 as an abbreviation of the Italian [[wiktionary: ottantaquatro|''ottantaquatro'' ("eighty-four")]]<ref | The name ''oquatonic'' was given by [[Petr Pařízek]] in 2011 as an abbreviation of the Italian [[wiktionary: ottantaquatro|''ottantaquatro'' ("eighty-four")]]<ref name="petr's long post"/>. | ||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 249: | Line 256: | ||
== Bezique == | == Bezique == | ||
Bezique splits the octave into 32 equal parts and reaches 3/2, 8/5 and 11/8 in just one generator with the 64-tone mos. | Bezique splits the octave into 32 equal parts and reaches 3/2, 8/5 and 11/8 in just one generator with the 64-tone mos. A notable edo tuning overshadowed by [[224edo]] is [[320edo]]. Bezique was named by [[Eliora]] in 2023 for the fact that the card game of bezique is played with two packs of 32 cards. | ||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||