Interval quality: Difference between revisions
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In an [[equal tuning|equal scale]], each interval class contains exactly one interval; in other words, every interval is perfect. Therefore, both intervals 5\[[8edo|8]] and 5\[[13edo|13]] are perfect 5-steps (or perfect sixths) within their respective [[edo]] taken as a scale, even though they have significantly different sizes. | In an [[equal tuning|equal scale]], each interval class contains exactly one interval; in other words, every interval is perfect. Therefore, both intervals 5\[[8edo|8]] and 5\[[13edo|13]] are perfect 5-steps (or perfect sixths) within their respective [[edo]] taken as a scale, even though they have significantly different sizes. | ||
In [[moment of symmetry]] (MOS) scales, each interval class contains two intervals except for the unison class, which only contains the unison | In [[moment of symmetry]] (MOS) scales, each interval class contains two intervals except for the unison class, which only contains the unison. The two interval classes that correspond to the [[Modal UDP notation#Generalizing to arbitrary MOS scales: bright and dark generators (chroma-positive and chroma-negative)||bright and dark generators]] contain only perfect intervals except for one, which corresponds to the "wolf" interval, which is qualified as either ''augmented'' or ''diminished'' depending on its size relative to the perfect generator, or sometimes ''imperfect''. The other interval classes contain major and minor intervals. | ||
Scales with higher [[interval variety]] have interval classes with more qualities. Although there are no standard labels yet, ''large'', ''medium'' and ''small'' can be used for variety-3 interval classes. | Scales with higher [[interval variety]] have interval classes with more qualities. Although there are no standard labels yet, ''large'', ''medium'' and ''small'' can be used for variety-3 interval classes. | ||