16384/10935: Difference between revisions
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'''16384/10935''', the '''ptolemaic diminished sixth''' is a [[5-limit]] interval. It is flat of [[3/2]] by a [[schisma]] (32805/32768). In some contexts it may be considered a fifth interval, known as '''Kirnberger's fifth'''. | '''16384/10935''', the '''ptolemaic diminished sixth''' is a [[5-limit]] interval. It is flat of [[3/2]] by a [[schisma]] (32805/32768). In some contexts it may be considered a fifth interval, known as '''Kirnberger's fifth'''. Twelve of them exceed an octave by [[Kirnberger's atom]]. | ||
== See also == | == See also == | ||
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[[Category:Sixth]] | [[Category:Sixth]] | ||
[[Category:Diminished sixth]] | [[Category:Diminished sixth]] | ||
[[ | [[Category:Fifth]] | ||
[[Category:Kirnberger]] | |||
Latest revision as of 22:14, 11 January 2024
| Interval information |
reduced subharmonic
16384/10935, the ptolemaic diminished sixth is a 5-limit interval. It is flat of 3/2 by a schisma (32805/32768). In some contexts it may be considered a fifth interval, known as Kirnberger's fifth. Twelve of them exceed an octave by Kirnberger's atom.