Rootminor triad: Difference between revisions
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The ''rootminor triad'' is a 16:19:24 chord which has steps of 5/4-6/5, which makes it also 10:12:15. It tempers out the ''rootminor comma'' of 96/95. This chord is notable for being a worthy starting point in exploring the quality of "minorness," inasmuch as it can function equally as (1:)16:19:24 or (1:)10:12:15, depending on which note the listener hears as the root. Aside from 12-equal, it also exists in 39-equal, 43-equal and 51-equal. With the correct choice of val, it also can be used in 34, 46, and 58 equal, by 34h, 46h, or 58h. | The ''[[rootminor]] [[triad]]'' is a 16:19:24 chord which has steps of 5/4-6/5, which makes it also 10:12:15. It [[Tempering out|tempers out]] the ''rootminor [[comma]]'' of [[96/95]]. This chord is notable for being a worthy starting point in exploring the quality of "minorness," inasmuch as it can function equally as (1:)16:19:24 or (1:)10:12:15, depending on which note the listener hears as the root. Aside from [[12edo|12-equal]], it also exists in [[39edo|39-equal]], [[43edo|43-equal]] and [[51edo|51-equal]]. With the correct choice of [[val]], it also can be used in [[34edo|34]], [[46edo|46]], and [[58edo|58]] equal, by 34h, 46h, or 58h. | ||
[[Category:19-limit]] | [[Category:19-limit]] | ||
[[Category:triad]] | [[Category:triad]] | ||
Revision as of 07:50, 20 April 2023
The rootminor triad is a 16:19:24 chord which has steps of 5/4-6/5, which makes it also 10:12:15. It tempers out the rootminor comma of 96/95. This chord is notable for being a worthy starting point in exploring the quality of "minorness," inasmuch as it can function equally as (1:)16:19:24 or (1:)10:12:15, depending on which note the listener hears as the root. Aside from 12-equal, it also exists in 39-equal, 43-equal and 51-equal. With the correct choice of val, it also can be used in 34, 46, and 58 equal, by 34h, 46h, or 58h.