Canou scales: Difference between revisions

The 9-note and 14-note scale has been proven to be Fokker blocks
Another two proven to be Fokker blocks, and remove the non-Fokker-block scale
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== Semicanou[14] ==
== Semicanou[14] ==
LsmsLmm-LsmsLmm
where s = 28/27, m = 81/77, L = 35/33.
11-limit transversal:
Period 0: 35/33, 11/10, 81/70~140/121, 6/5, 14/11, 162/121~121/90, 99/70~140/99;
Period 1: 3/2, 14/9, 18/11, 56/33, 9/5, 154/81, 2/1.
13-limit transversal:
Period 0: 35/33, 11/10, 81/70~140/121, 6/5, 14/11, 162/121~121/90, 99/70~140/99;
Period 1: 3/2, 14/9, 18/11, 56/33, 9/5, 91/48, 2/1.
In 198edo: 17, 27, 42, 52, 69, 84, 99, 116, 126, 141, 151, 168, 183, 198.
<pre>
! semicanou14-198.scl
! Created using Scale Workshop 1.0.4
!
Semicanou[14] in 198edo
14
!
103.030303030
163.636363636
254.545454545
315.151515152
418.181818182
509.090909091
600.
703.030303030
763.636363636
854.545454545
915.151515152
1018.181818182
1109.090909091
1200.
</pre>
Notable modes:
* LmmLsms-LmmLsms (major-ish 5th mode)
* mLsmsLm-mLsmsLm (symmetric 7th mode)
=== Semicanou[14-a] ===
=== Semicanou[14-a] ===
 
A 14-note Fokker block for canou temperament.
This is a variation of semicanou[14].  


LsmLsmm-LsmLsmm
LsmLsmm-LsmLsmm


where s = 28/27, m = 81/77, L = 35/33.  
where s = 28/27, m = 81/77, L = 35/33.  
Unison vectors: {55/54, 121/120}


11-limit transversal:  
11-limit transversal:  
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=== Semicanou[14-b] ===
=== Semicanou[14-b] ===
This is the inversion of semicanou[14-a].  
This is the inversion of semicanou[14-a].  


Line 209: Line 163:


where s = 28/27, m = 81/77, L = 35/33.  
where s = 28/27, m = 81/77, L = 35/33.  
Unison vectors: {55/54, 121/120}


11-limit transversal:  
11-limit transversal: