Logarithmic phi: Difference between revisions
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== See also == | == See also == | ||
* [[Generating a scale through successive divisions of the octave by the Golden Ratio]] | * [[Generating a scale through successive divisions of the octave by the Golden Ratio]] | ||
* [[Golden meantone]] | * [[Golden meantone]] | ||
* [[Metallic MOS]] | |||
; The MOS patterns generated by logarithmic phi: | |||
* [[3L 2s]] | |||
* [[5L 3s]] | |||
* [[8L 5s]] | |||
* [[13L 8s]] | |||
* [[21L 13s]] | |||
* ... | |||
; Related regular temperaments: | |||
* [[Father family|Father temperament]] | |||
* [[Keegic temperaments #Aurora|Aurora temperament]] | |||
; Music | |||
* [http://www.elvenminstrel.com/music/tuning/horagrams/horagram_intro.htm 5- to 9-tone, octave-repeating scales from Wilson's Golden Horagrams of the Scale Tree], by [[David Finnamore]] | * [http://www.elvenminstrel.com/music/tuning/horagrams/horagram_intro.htm 5- to 9-tone, octave-repeating scales from Wilson's Golden Horagrams of the Scale Tree], by [[David Finnamore]] | ||
[[Category:Theory]] | |||
Revision as of 03:39, 24 January 2022
Logarithmic phi, or 1200*ϕ cents = 1941.6 cents (or, octave-reduced, 741.6 cents) is useful as a generator, for example in Erv Wilson's "Golden Horagrams".
Logarithmic phi is not to be confused with acoustic phi, which is 833.1¢.
See also
- Generating a scale through successive divisions of the octave by the Golden Ratio
- Golden meantone
- Metallic MOS
- The MOS patterns generated by logarithmic phi
- Related regular temperaments
- Music