13edo: Difference between revisions

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{{Infobox ET
{{Infobox ET
| Prime factorization = 13
| Subgroup = 2.5.9.11.13.21
| Step size = 92.308¢
| Step size = 92.308¢
| Fifth type = father 8\13 = 738.46¢
| Fifth type = 8\13 = 738.46¢
| Major 2nd = 3\13 = 277¢
| Major 2nd = 3\13 = 277¢
| Minor 2nd = -1\13 = -92¢
| Minor 2nd = -1\13 = -92¢
| Augmented 1sn = 4\13 = 369¢
| Augmented 1sn = 4\13 = 369¢
| Common uses = distorted 12edo
| Important MOS = [[oneirotonic]] ([[A-Team]]/[[Petrtri]]) 5L3s 22122121 (5\13, 1\1)<br/>archeotonic 6L1s 2222221 (2\13, 1\1)<br/>[[sephiroth]] 3L4s 3131311 (4\13, 1\1)<br/>[[lovecraft]] 4L5s 212121211 (3\13, 1\1)
| Example composition = 13edo 1MC.mp3
| Composer = [[User:IlL|Inthar]]
| Score = 13edo 1MC score.pdf
}}
}}


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:''Main article: [[13edo scales]]''
:''Main article: [[13edo scales]]''
Important MOSes:
* [[oneirotonic]] ([[A-Team]]/[[Petrtri]]) 5L3s 22122121 (5\13, 1\1)
* archeotonic 6L1s 2222221 (2\13, 1\1)
* [[sephiroth]] 3L4s 3131311 (4\13, 1\1)
* [[lovecraft]] 4L5s 212121211 (3\13, 1\1)
Due to the prime character of the number 13, 13edo can form several xenharmonic [[MOSScales|moment of symmetry scales]]. The diagram below shows five "families" of MOS scales: those generated by making a chain of 2\13 (two [[degree]]s of 13edo), 3\13, 4\13, 5\13, &amp; 6\13, respectively.
Due to the prime character of the number 13, 13edo can form several xenharmonic [[MOSScales|moment of symmetry scales]]. The diagram below shows five "families" of MOS scales: those generated by making a chain of 2\13 (two [[degree]]s of 13edo), 3\13, 4\13, 5\13, &amp; 6\13, respectively.


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== Compositions ==
== Compositions ==


* [[File:13edo_1MC.mp3|270px]] 13-edo example composition by [[User:IlL|Inthar]] ([[File:13edo_1MC_score.pdf|score]])
* [https://youtu.be/WWdbd877b54 Equilibrate] by [[Xotla]]
* [https://youtu.be/WWdbd877b54 Equilibrate] by [[Xotla]]
* [https://youtu.be/x4Yesl8n6gc Brusselator Sprouts] by Xotla
* [https://youtu.be/x4Yesl8n6gc Brusselator Sprouts] by Xotla