Bossier scales: Difference between revisions
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m VectorGraphics moved page Scales generated by the Bossier temperament to Scales generated by the Bossier temperament's generator |
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The [[Bossier]] temperament is generated by a sharply tuned neogothic major third [[14/11]], such that two of them stack to [[13/8]], and the comma [[15488/15379]] is tempered out, which doesn't appear to have any intuitive interpretation in terms of stacking intervals. When its generator is used to build a MOS scale, the scales generated are [[3L 5s|checkertonic]], [[3L 8s]], and [[3L 11s]]. | |||
== 8-note scale == | |||
<pre> | <pre> | ||
! bossier8.scl | ! bossier8.scl | ||
| Line 14: | Line 17: | ||
2/1</pre> | 2/1</pre> | ||
== 11-note scale == | |||
[[Category:8-tone scales]] | [[Category:8-tone scales]] | ||
[[Category:Tempered scales]] | [[Category:Tempered scales]] | ||
| Line 19: | Line 23: | ||
[[Category:Bossier]] | [[Category:Bossier]] | ||
[[Category:Pages with Scala files]] | [[Category:Pages with Scala files]] | ||
<pre> | |||
! bossier11.scl | |||
! | |||
Bossier[11] 2.7.11.13 subgroup scale in 225et tuning | |||
11 | |||
! | |||
64.00000 | |||
128.00000 | |||
192.00000 | |||
421.33333 | |||
485.33333 | |||
549.33333 | |||
778.66667 | |||
842.66667 | |||
906.66667 | |||
970.66667 | |||
2/1</pre> | |||
== 14-note scale == | |||
<pre> | |||
! bossier14.scl | |||
! | |||
Bossier[14] 2.7.11.13 subgroup scale in 225et tuning | |||
14 | |||
! | |||
64.00000 | |||
128.00000 | |||
192.00000 | |||
357.33333 | |||
421.33333 | |||
485.33333 | |||
549.33333 | |||
613.33333 | |||
778.66667 | |||
842.66667 | |||
906.66667 | |||
970.66667 | |||
1136.00000 | |||
2/1 | |||
</pre> | |||
Revision as of 18:39, 23 March 2025
The Bossier temperament is generated by a sharply tuned neogothic major third 14/11, such that two of them stack to 13/8, and the comma 15488/15379 is tempered out, which doesn't appear to have any intuitive interpretation in terms of stacking intervals. When its generator is used to build a MOS scale, the scales generated are checkertonic, 3L 8s, and 3L 11s.
8-note scale
! bossier8.scl ! Bossier[8] 2.7.11.13 subgroup scale in 225et tuning 8 ! 64.00000 128.00000 421.33333 485.33333 549.33333 842.66667 906.66667 2/1
11-note scale
! bossier11.scl ! Bossier[11] 2.7.11.13 subgroup scale in 225et tuning 11 ! 64.00000 128.00000 192.00000 421.33333 485.33333 549.33333 778.66667 842.66667 906.66667 970.66667 2/1
14-note scale
! bossier14.scl ! Bossier[14] 2.7.11.13 subgroup scale in 225et tuning 14 ! 64.00000 128.00000 192.00000 357.33333 421.33333 485.33333 549.33333 613.33333 778.66667 842.66667 906.66667 970.66667 1136.00000 2/1