60afdo: Difference between revisions
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→Scales: Same changes with same reasoning as made to 8afdo today |
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== Scales == | == Scales == | ||
{{See also| 5- to 10-tone scales from the modes of the harmonic series }} | {{See also| 5- to 10-tone scales from the modes of the harmonic series }} | ||
{{Idiosyncratic terms|Most of these names were coined, and are solely used, by [[Budjarn Lambeth]] - however he was only the first to ''name'' many of these scales, others have probably already ''used'' them before him}} | |||
* | * 60:69:79:91:104:120 Bubblegum (''[[5edo]] neji'') | ||
* 60:66:72:80:90:99:108:120 Palace (''approximated from [[Porky]] in [[29edo]]'') | |||
[[ | == Music == | ||
* ''[https://www.youtube.com/watch?v=iZI9x2Fto-A Bubblegum]'' - [[Budjarn Lambeth]] (2024) | |||
Latest revision as of 02:32, 14 April 2026
60afdo (arithmetic frequency division of the octave), or 60odo (otonal division of the octave), divides the octave into sixty parts of 1/60 each. It is a superset of 59afdo and a subset of 61afdo. Added to 59afdo are many 119/ ratios. As a scale it may be known as mode 60 of the harmonic series or the Over-60 scale.
60afdo is a highly composite afdo, with many ways to form frequency-domain equal subset scales. Due to 60 being 2 x 2 × 3 × 5, this afdo’s associated overtone scale contains many low complexity 5-limit intervals directly above the root, including those with 1, 2, 3, 4, 5, 6, 10, 12, 15, 20 or 30 in the denominator.
Scales
| This article or section contains multiple idiosyncratic terms. Such terms are used by only a few people and are not regularly used within the community.
Terms: Most of these names were coined, and are solely used, by Budjarn Lambeth - however he was only the first to name many of these scales, others have probably already used them before him |
- 60:69:79:91:104:120 Bubblegum (5edo neji)
- 60:66:72:80:90:99:108:120 Palace (approximated from Porky in 29edo)
Music
- Bubblegum - Budjarn Lambeth (2024)