30edo: Difference between revisions
Cmloegcmluin (talk | contribs) remove temporary link to defactoring |
m Categories, sort key, misc. edits |
||
| Line 13: | Line 13: | ||
== Intervals == | == Intervals == | ||
{| class="wikitable" | {| class="wikitable" | ||
|- | |- | ||
| Line 208: | Line 207: | ||
== Rank Two Temperaments == | == Rank Two Temperaments == | ||
As 30edo is highly composite, only 7, 11 and 13 steps create mode of symmetry scales that cover every interval using one period per octave. 7/30 produces [[Chromatic_pairs#Lovecraft|Lovecraft]], in which 2 generators is a moderately sharp [[11/8]], 3 a near perfect [[13/8]] and 5 the familiar mildly flat [[9/8]] from [[12edo]], creating the possibility of ignoring the 3rd & 5th entirely to use those harmonics as the primary building blocks of harmony in a similar way to [[orgone]]. 11 produces a flat [[sensi]] scale. 13 is an excellent higher order [[Pelogic_family#Mavila|Mavila]] tuning that functions the closest to the familiar diatonic scale you can get in this edo. | As 30edo is highly composite, only 7, 11 and 13 steps create mode of symmetry scales that cover every interval using one period per octave. 7/30 produces [[Chromatic_pairs#Lovecraft|Lovecraft]], in which 2 generators is a moderately sharp [[11/8]], 3 a near perfect [[13/8]] and 5 the familiar mildly flat [[9/8]] from [[12edo]], creating the possibility of ignoring the 3rd & 5th entirely to use those harmonics as the primary building blocks of harmony in a similar way to [[orgone]]. 11 produces a flat [[sensi]] scale. 13 is an excellent higher order [[Pelogic_family#Mavila|Mavila]] tuning that functions the closest to the familiar diatonic scale you can get in this edo. | ||
| Line 396: | Line 394: | ||
== Music == | == Music == | ||
* [http://spectropolrecords.bandcamp.com/track/todd-harrop-fifteen-short-pieces Fifteen Short Pieces] by Todd Harrop | |||
[[Category:Equal divisions of the octave|##]] <!-- 2-digit number --> | |||
[[Category:Equal divisions of the octave]] | |||
[[Category:Pelogic]] | [[Category:Pelogic]] | ||
[[Category:Zeta]] | [[Category:Zeta]] | ||