Cluster MOS: Difference between revisions

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Rather than simply denoting one of a list of rank-2 temperaments, the phrase "cluster scale" is also associated with a compositional philosophy. It is often said that temperaments such as slendric are melodically "bad" or have "bad MOS structure", because some MOS (in this case slendric[5]) is "too equal" and the next higher MOSes are "too unequal". But this can be thought of as a feature rather than a bug. Rather than forcing them into the MOS framework, one can think of cluster scales as having two hierarchical levels of melodic structure: the "step" (a step of the quasi-equal MOS), and the "chroma", and a chroma is so much smaller than a step that the steps seldom go out of order no matter how many chromas are involved.
Rather than simply denoting one of a list of rank-2 temperaments, the phrase "cluster scale" is also associated with a compositional philosophy. It is often said that temperaments such as slendric are melodically "bad" or have "bad MOS structure", because some MOS (in this case slendric[5]) is "too equal" and the next higher MOSes are "too unequal". But this can be thought of as a feature rather than a bug. Rather than forcing them into the MOS framework, one can think of cluster scales as having two hierarchical levels of melodic structure: the "step" (a step of the quasi-equal MOS), and the "chroma", and a chroma is so much smaller than a step that the steps seldom go out of order no matter how many chromas are involved.
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== Examples of cluster MOSes ==
== Examples of cluster MOSes ==
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| |  
! |  
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
| |  
! |  
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| |  
! |  
| |  
! |  
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
| |  
! |  
| |  
! |  
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| |  
! |  
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
| |  
! |  
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| |  
! |  
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
| |  
! |  
|-
|-
| | 1
| | 1
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{| class="wikitable"
{| class="wikitable"
|-
|-
| | Steps
! | Steps
| |  
! |  
| | "Diminished"
! | "Diminished"
| | "Minor"
! | "Minor"
| | "Major"
! | "Major"
| | "Augmented"
! | "Augmented"
| |  
! |  
|-
|-
| | 1
| | 1