5L 4s: Difference between revisions
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m →Primodal theory: added a sample "composition" |
m →Samples |
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== Samples == | == Samples == | ||
[[File:Dream EP 14edo Sketch.mp3]] | [[File:Dream EP 14edo Sketch.mp3]] | ||
A short swing ditty in [[14edo]] semaphore[9], in the 212121221 mode. | |||
[[Category:Abstract MOS patterns]] | [[Category:Abstract MOS patterns]] | ||
[[Category:scales]] | [[Category:scales]] | ||
Revision as of 23:09, 3 March 2021
The familiar harmonic entropy minimum with this MOS pattern is godzilla, in which a generator is 8/7 or 7/6 (tempered to be the same interval, or even 37/32 if you like) so two of them make a 4/3. However, in addition to godzilla (tempering out 81/80) and the 2.3.7 temperament semaphore, there is also a weird scale called "pseudo-semaphore", in which two different flavors of 3/2 exist in the same scale: an octave minus two generators makes a sharp 3/2, and two octaves minus seven generators makes a flat 3/2.
| Generator | Cents | Comments | ||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| 1\5 | 240 | |||||||||||
| 12\59 | 244.068 | Pseudo-semaphore is around here | ||||||||||
| 11\54 | 244.444 | |||||||||||
| 10\49 | 244.898 | |||||||||||
| 9\44 | 245.455 | |||||||||||
| 8\39 | 246.154 | |||||||||||
| 7\34 | 247.059 | |||||||||||
| 6\29 | 248.276 | |||||||||||
| 11\53 | 249.057 | Semaphore is around here | ||||||||||
| 5\24 | 250 | L/s = 4 | ||||||||||
| 9\43 | 251.163 | |||||||||||
| 4\19 | 252.632 | Godzilla is around here
L/s = 3 | ||||||||||
| 11\52 | 253.813 | |||||||||||
| 29\137 | 254.015 | |||||||||||
| 76\359 | 254.039 | |||||||||||
| 199\940 | 254.043 | |||||||||||
| 123\581 | 254.045 | |||||||||||
| 47\222 | 254.054 | |||||||||||
| 18\85 | 254.118 | |||||||||||
| 7\33 | 254.5455 | |||||||||||
| 10\47 | 255.319 | |||||||||||
| 13\61 | 255.734 | |||||||||||
| 16\75 | 256.000 | |||||||||||
| 3\14 | 257.143 | Boundary of propriety (generators
larger than this are proper) | ||||||||||
| 11\51 | 258.8235 | |||||||||||
| 258.957 | ||||||||||||
| 8\37 | 259.459 | |||||||||||
| 21\97 | 259.794 | |||||||||||
| 55\254 | 259.843 | |||||||||||
| 144\665 | 259.850 | |||||||||||
| 233\1076 | 259.851 | Golden superpelog | ||||||||||
| 89\411 | 259.854 | |||||||||||
| 34\157 | 259.873 | |||||||||||
| 13\60 | 260 | |||||||||||
| 260.246 | ||||||||||||
| 5\23 | 260.870 | Optimum rank range (L/s=3/2) superpelog | ||||||||||
| 7\32 | 262.5 | |||||||||||
| 9\41 | 263.415 | |||||||||||
| 11\50 | 264 | |||||||||||
| 13\59 | 264.407 | |||||||||||
| 15\68 | 264.706 | |||||||||||
| 17\77 | 264.935 | |||||||||||
| 19\86 | 265.116 | |||||||||||
| 21\95 | 265.263 | |||||||||||
| 2\9 | 266.667 | |||||||||||
Primodal theory
Nejis
14nejis
- 95:100:105:110:116:122:128:135:141:148:156:164:172:180:190 (uses /19 prime family intervals while being pretty close to equal)
Samples
A short swing ditty in 14edo semaphore[9], in the 212121221 mode.