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A '''well tempered nonet''' is a kind of [[nonoctave]] scale created by Joseph Ruhf. They repeat at an interval around | A '''well tempered nonet'''{{idiosyncratic}} is a kind of [[nonoctave]] scale created by [[Joseph Ruhf]]. They optimally repeat at an interval of around 1300-1500 [[cent]]s and their optimal patent tunings target the [[nonet]] of a [[Kartvelian scale]] where a 3/2 is available. They also solve tritone correction parsimoniously by shifting the emphasized degrees of the scale. | ||
== Individual pages for WTNs == | == Individual pages for WTNs == | ||
* [[4wtn]] | * [[4wtn]] | ||
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== See also == | |||
* [[Well temperament]] – an overview of (mostly) octave preserving temperaments | |||
* [[ | |||
[[Category:Well temperament]] | [[Category:Well temperament]] | ||
[[Category: | [[Category:Well tempered nonet| ]] <!-- main article --> | ||
[[Category:Nonoctave]] | [[Category:Nonoctave]] | ||
{{todo|clarify|inline=1}} | |||
Latest revision as of 16:07, 31 March 2025
A well tempered nonet[idiosyncratic term] is a kind of nonoctave scale created by Joseph Ruhf. They optimally repeat at an interval of around 1300-1500 cents and their optimal patent tunings target the nonet of a Kartvelian scale where a 3/2 is available. They also solve tritone correction parsimoniously by shifting the emphasized degrees of the scale.
Individual pages for WTNs
- 4wtn
- 5wtn
- 6wtn
- 7wtn
- 8wtn
- 9wtn
- 10wtn
- 11wtn
- 12wtn
- 13wtn
- 14wtn
- 15wtn
- 16wtn
- 17wtn
- 18wtn
- 19wtn
- 20wtn
- 21wtn
- 22wtn
- 23wtn
- 24wtn
- 25wtn
- 26wtn
- 27wtn
- 28wtn
- 29wtn
- 30wtn
- 31wtn
- 32wtn
- 33wtn
- 34wtn
- 35wtn
- 36wtn
- 37wtn
- 38wtn
- 39wtn
- 40wtn
- 41wtn
- 42wtn
- 43wtn
See also
- Well temperament – an overview of (mostly) octave preserving temperaments
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Todo: clarify |