Glossary of scale properties: Difference between revisions
m Markup |
|||
| Line 35: | Line 35: | ||
* '''Myhill's/MOS property''': A scale has Myhill's property if there are ''exactly'' two interval sizes for each (reduced) interval class not including the equave. A scale is a MOS scale if there are ''no more than'' two interval sizes for each generic interval class not including the equave. This is equivalent to a scale being Myhill with a smaller equave. Both [[distributional evenness|distributionally even]] and Myhill's are essentially synonymous with MOS; Myhill's property is sometimes called "strict MOS". | * '''Myhill's/MOS property''': A scale has Myhill's property if there are ''exactly'' two interval sizes for each (reduced) interval class not including the equave. A scale is a MOS scale if there are ''no more than'' two interval sizes for each generic interval class not including the equave. This is equivalent to a scale being Myhill with a smaller equave. Both [[distributional evenness|distributionally even]] and Myhill's are essentially synonymous with MOS; Myhill's property is sometimes called "strict MOS". | ||
; | ; Trivalence property | ||
: Same as Myhill's property, but replace "two interval sizes" with "three interval sizes." The scale formed from the notes of a dominant 7th chord (e.g. C-E-G-Bb-C) is an example of a trivalent scale. | : Same as Myhill's property, but replace "two interval sizes" with "three interval sizes." The scale formed from the notes of a dominant 7th chord (e.g. C-E-G-Bb-C) is an example of a trivalent scale. | ||