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Line 55: Line 55:
| -u = up
| -u = up
| -i = dup
| -i = dup
|}These 5 vowels cover all the more popular edos up to 60. Which edos aren't covered? The number of vowels a uniform solfege needs equals the edo's [[sharpness]] or penta-sharpness, whichever is larger. Thus an edo with a (penta)sharpness of 6 or higher needs 6 or more vowels and isn't covered. Every edo above 60 is such an edo. A 6th vowel could of course be added, which would cover most edos up to 72edo.
|}These 5 vowels cover all the more popular edos up to 60. Which edos aren't covered? The number of vowels a uniform solfege needs equals the edo's [[sharpness]] or penta-sharpness, whichever is larger. Thus an edo with a (penta)sharpness of 6 or higher needs 6 or more vowels and isn't covered. Every edo above 60 is such an edo. The excluded edos are the less efficient ones, with a fairly inaccurate 5th for their size. Thus they tend to be the less popular edos.
 
A 6th vowel could of course be added, which would cover most edos up to 72edo. Perhaps -uh for the mid/betweens ring  of 72edo?
===Examples===
===Examples===
*12edo: Da Fra Ra Na Ma Fa Pa/Sha Sa Fla La Tha Ta Da
*12edo: Da Fra Ra Na Ma Fa Pa/Sha Sa Fla La Tha Ta Da
Line 61: Line 63:
*
*
Edos 5, 7 and 12 have only -a. 10edo has -a and -o but no -u.
Edos 5, 7 and 12 have only -a. 10edo has -a and -o but no -u.
Superflat edos have a very flat 5th. A uniform solfege can still be used, but the size of the interval won't match what its name implies very well.


In sharp-1 edos, to up an interval means to augment it. Thus Fu = Pa and So = Sha. Ra = Fru and Fra = Ro.
In sharp-1 edos, to up an interval means to augment it. Thus Fu = Pa and So = Sha. Ra = Fru and Fra = Ro.
Line 8,536: Line 8,540:
|De
|De
|}
|}
== Rank-2 Uniform Solfeges by Pergen ==
Rank-2 temperaments have an infinite number of notes, so a solfege can only cover a fraction of them. But often one only uses enough to make a MOS scale. [[Pergen|Pergens]] tell us how to use ups and downs to notate them, and the same consonants and vowels can be used. Instead of circles of 5ths, there are fifthchains. Each fifthchain requires its own vowel, so there can only be 5 fifthchains. This covers 21 pergens.
Genchains are distinct from fifthchains. Consider a pergen (P8/m, M/n), where M is some perfect multigen, e.g. P4, P5, or P11. This pergen has m genchains, each containing n fifthchains, and needs m*n vowels. If the multigen is imperfect, such as (P8/2, M2/4), let t = the 3-count of M's monzo, and the pergen needs n*m/t vowels. However if m is even, the half-octave requires two names, and the pergen needs an additional vowel.
The EI (enharmonic interval) can be added to or subtracted from any note or interval to get an equivalent note or interval.
A pergen's solfege can suggest an edo's solfege. For example, 22edo supports (P8, P4/3), and the pergen's solfege has 27 notes in it. Since the generator is 3\22, simply apply the genchain to every 3rd edostep of 22edo. The extra 5 names make duplicate names.
To do: for each pergen, list the entire genchain in melodic order, if possible?
Some combos of pergens and MOS scales require a very sharp or flat 5th. Just as with superflat edos, a uniform solfege can still be used, but the sound of the interval won't match what its name implies. Better to use a different pergen.
{| class="wikitable"
|+MOS scales and good pergens for them (bolded = requires > 5 vowels)
!MOS scale
! colspan="2" |primary example
!secondary examples
|-
!Pentatonic
!
!
!
|-
|1L 4s
|(P8, P5/3) [5]
|third-5th pentatonic
|third-4th, quarter-4th, quarter-5th
|-
|2L 3s
|(P8, P5) [5]
|unsplit pentatonic
|third-11th
|-
|3L 2s
|(P8, P12/4) [5]
|quarter-12th pentatonic
|quarter-11th
|-
|4L 1s
|(P8, P4/2) [5]
|half-4th pentatonic
|
|-
!Hexatonic
!
!
!
|-
|1L 5s
|(P8, P4/3) [6]
|third-4th hexatonic
|quarter-4th, quarter-5th, fifth-4th, fifth-5th
|-
|2L 4s
|(P8/2, P5) [6]
|half-8ve hexatonic
|
|-
|3L 3s
|(P8/3, P5) [6]
|third-8ve hexatonic
|
|-
|4L 2s
|(P8/2, P4/2) [6]
|half-everything hexatonic
|
|-
|5L 1s
|(P8, P5/3) [6]
|third-5th hexatonic
|
|-
!Heptatonic
!
!
!
|-
|1L 6s
|(P8, P4/3) [7]
|third-4th heptatonic
|quarter-4th, fifth-4th, fifth-5th, '''sixth-4th, sixth-5th'''
|-
|2L 5s
|(P8, P11/3) [7]
|third-11th heptatonic
|fifth-coco-4th, '''sixth-coco-5th'''
|-
|3L 4s
|(P8, P5/2) [7]
|half-5th heptatonic
|fifth-12th
|-
|4L 3s
|(P8, P11/5) [7]
|fifth-11th heptatonic
|'''sixth-12th'''
|-
|5L 2s
|(P8, P5) [7]
|unsplit heptatonic
|'''sixth-coco-4th'''
|-
|6L 1s
|(P8, P5/4) [7]
|quarter-5th heptatonic
|
|-
!Octotonic
!
!
!
|-
|1L 7s
|(P8, P4/4) [8]
|quarter-4th octotonic
|fifth-4th, fifth-5th, '''sixth-4th, sixth-5th, seventh-4th, seventh-5th'''
|-
|2L 6s
|(P8/2, P5) [8]
|half-8ve octotonic
|
|-
|3L 5s
|(P8, P11/4) [8]
|quarter-11th octotonic
|'''seventh-cc4th, seventh-cc5th'''
|-
|4L 4s
|(P8/4, P5) [8]
|quarter-8ve octotonic
|
|-
|5L 3s
|(P8, P12/4) [8]
|quarter-12th octotonic
|(very lopsided, unless 5th is quite flat)
|-
|6L 2s
|'''(P8/2, P4/3) [8]'''
|'''half-8ve third-4th octotonic'''
|
|-
|7L 1s
|(P8, P4/3) [8]
|third-4th octotonic
|
|-
!Nonatonic
!
!
!
|-
|1L 8s
|(P8, P4/4) [9]
|quarter-4th nonatonic
|fifth-4th, '''sixth-4th, sixth-5th, seventh-4th/5th, eighth-4th/5th'''
|-
|2L 7s
|'''(P8, c<sup>3</sup>P5/8) [9]'''
|'''eighth-trico-5th nonatonic'''
|third-11th, fifth-coco-4th
|-
|3L 6s
|(P8/3, P5) [9]
|third-8ve nonatonic
|'''third-8ve half-5th'''
|-
|4L 5s
|'''(P8, P12/7) [9]'''
|'''seventh-12th nonatonic'''
|'''sixth-11th'''
|-
|5L 4s
|(P8, P4/2) [9]
|half-4th nonatonic
|(lopsided unless 4th is sharp), '''seventh-11th'''
|-
|6L 3s
|'''(P8/3, P4/2) [9]'''
|'''third-8ve half-4th nonatonic'''
|
|-
|7L 2s
|'''(P8, ccP5/6)[9]'''
|'''sixth-coco-5th nonatonic'''
|(lopsided unless 5th is sharp)
|-
|8L 1s
|(P8, P5/5) [9]
|fifth-5th nonatonic
|
|-
!Decatonic
!
!
!
|-
|1L 9s
|'''(P8, P5/6) [10]'''
|'''sixth-5th decatonic'''
|fifth-4th, '''sixth-4th, seventh-4th/5th, eighth-4th/5th, ninth-4th/5th'''
|-
|2L 8s
|(P8/2, P5) [10]
|half-8ve decatonic
|half-8ve quartertone, '''half-8ve third-11th'''
|-
|3L 7s
|(P8, P12/5) [10]
|fifth-12th decatonic
|eighth-cc4th, eighth-cc5th
|-
|4L 6s
|(P8/2, P4/2) [10]
|half-everything decatonic
|
|-
|5L 5s
|(P8/2, P5) [10]
|half-8ve decatonic
|(lopsided unless 5th is quite flat)
|-
|6L 4s
|'''(P8/2, P5/3) [10]'''
|'''half-8ve third-5th decatonic'''
|
|-
|7L 3s
|(P8, P5/2) [10]
|half-5th decatonic
|ninth-cc5th
|-
|8L 2s
|'''(P8/2, P4/4) [10]'''
|'''half-8ve quarter-4th decatonic'''
|half-8ve quarter-12th
|-
|9L 1s
|(P8, P4/2) [10]
|quarter-4th decatonic
|
|}
== #1 (P8, P5) ==
* P = P8, G = P5
* EI = vA1
MOS scales covered:
* 5 = 2L3s (for 3L2s, use P11/4 or P12/4, to avoid Sa > 3\5= 720¢)
* 7 = 5L2s (for 2L5s, perhaps use P11/3 or ccP4/5, to avoid Sa < 4\7 = 686¢)
* 12 = 7L5s or 5L7s (extended solfege only)
{| class="wikitable center-all"
|+'''uniform solfege (-a = plain)'''
| rowspan="2" |
! colspan="13" |genspan
|-
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
|-
!solfege
|Sha
|Fra
|Fla
|Na
|Tha
|Fa
|'''Da'''
|Sa
|Ra
|La
|Ma
|Ta
|Pa
|-
!intervals
|d5
|m2
|m6
|m3
|m7
|P4
|'''P1'''
|P5
|M2
|M6
|M3
|M7
|A4
|-
!notes
|Gb
|Db
|Ab
|Eb
|Bb
|F
|'''C'''
|G
|D
|A
|E
|B
|F#
|}
{| class="wikitable center-all"
|+'''extended uniform solfege (-a = plain, -u = up = aug, -o = down = dim)'''
| rowspan="2" |
! colspan="24" |genspan
!
|-
!...
!-11
!-10
!-9
!-8
!-7
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!...
|-
!solfege
| rowspan="3" |...
|Flo
|No
|Tho
|Fo
|Do
|So/Sha
|Fra
|Fla
|Na
|Tha
|Fa
|'''Da'''
|Sa
|Ra
|La
|Ma
|Ta
|Pa/Fu
|Du
|Su
|Ru
|Lu
|Mu
| rowspan="3" |...
|-
!intervals
|d6
|d3
|d7
|d4
|d8
|d5
|m2
|m6
|m3
|m7
|P4
|'''P1'''
|P5
|M2
|M6
|M3
|M7
|A4
|A1
|A5
|A2
|A6
|A3
|-
!notes
|Abb
|Ebb
|Bbb
|Fb
|Cb
|Gb
|Db
|Ab
|Eb
|Bb
|F
|'''C'''
|G
|D
|A
|E
|B
|F#
|C#
|G#
|D#
|A#
|E#
|}
{| class="wikitable center-all"
|+2L3s MOS scales (L = m3, s = M2)
|-
![[Genchain mode numbering|GMN]] name
! colspan="2" |scale
!0
! 1
!2
!3
!4
!5
|-
!1st 2L3s
!ssLsL
!Ionian
|Da
| Ra
|'''Ma'''
|Sa
|La
|Da
|-
!2nd 2L3s
!sLssL
!Mixolydian
|Da
| Ra
|'''Fa'''
|Sa
|'''La'''
|Da
|-
!3rd 2L3s
!sLsLs
!Dorian
|Da
|'''Ra'''
|Fa
|Sa
|'''Tha'''
|Da
|-
!4th 2L3s
!LssLs
!Aolian
|Da
|'''Na'''
|Fa
|'''Sa'''
|Tha
|Da
|-
!5th 2L3s
!LsLss
!Phrygian
|Da
|Na
|Fa
|'''Fla'''
|Tha
|Da
|}
{| class="wikitable center-all"
|+5L2s MOS scales (L = M2, s = m2)
|-
![[Genchain mode numbering|GMN]] name
! colspan="2" |scale
!1sn
! 2nd
! 3rd
!4th
!5th
!6th
!7th
!8ve
|-
!1st 5L2s
!LLLsLLs
!Lydian
|Da
| Ra
| Ma
|'''Pa'''
|Sa
|La
|Ta
|Da
|-
!2nd 5L2s
!LLsLLLs
!Ionian
|Da
| Ra
| Ma
|'''Fa'''
|Sa
|La
|'''Ta'''
|Da
|-
!3rd 5L2s
!LLsLLsL
!Mixolydian
|Da
|Ra
|'''Ma'''
|Fa
|Sa
|La
|'''Tha'''
|Da
|-
!4th 5L2s
!LsLLLsL
!Dorian
|Da
|Ra
|'''Na'''
|Fa
|Sa
|'''La'''
|Tha
|Da
|-
!5th 5L2s
!LsLLsLL
!Aolian
|Da
|'''Ra'''
|Na
|Fa
|Sa
|'''Fla'''
|Tha
|Da
|-
!6th 5L2s
!sLLLsLL
!Phrygian
|Da
|'''Fra'''
|Na
|Fa
|'''Sa'''
|Fla
|Tha
|Da
|-
!7th 5L2s
!sLLsLLL
!Locrian
|Da
|Fra
|Na
|Fa
|'''Sha'''
|Fla
|Tha
|Da
|}
{| class="wikitable center-all"
|+5L7s MOS scales (L = A1/^1, s = m2/vM2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
!3
! 4
!5
!6
!7
!8
!9
!10
!11
!12
|-
!1st 5L7s
!LsLsLssLsLss
|Da
|Du
| Ra
|Ru
| Ma
|'''Mu'''
|Pa/Fu
|Sa
|Su
|La
|Lu
|Ta
|Da
|-
!2nd 5L7s
!LsLssLsLsLss
|Da
|Du
| Ra
|Ru
| Ma
|'''Fa'''
|Pa/Fu
|Sa
|Su
|La
|'''Lu'''
|Ta
|Da
|-
!3rd 5L7s
!LsLssLsLssLs
|Da
|Du
|Ra
|'''Ru'''
|Ma
|Fa
|Pa/Fu
|Sa
|Su
|La
|'''Tha'''
|Ta
|Da
|-
!4th 5L7s
!LssLsLsLssLs
|Da
|Du
|Ra
|'''Na'''
|Ma
|Fa
|Pa/Fu
|Sa
|'''Su'''
|La
|Tha
|Ta
|Da
|-
!5th 5L7s
!LssLsLssLsLs
|Da
|'''Du'''
|Ra
|Na
|Ma
|Fa
|Pa/Fu
|Sa
|'''Fla'''
|La
|Tha
|Ta
|Da
|-
!6th 5L7s
!sLsLsLssLsLs
|Da
|'''Fra'''
|Ra
|Na
|Ma
|Fa
|'''Pa'''
|Sa
|Fla
|La
|Tha
|Ta
|Da
|-
!7th 5L7s
!sLsLssLsLsLs
|Da
|Fra
|Ra
|Na
|Ma
|Fa
|'''Sha'''
|Sa
|Fla
|La
|Tha
|'''Ta'''
|Da
|-
!8th 5L7s
!sLsLssLsLssL
|Da
|Fra
|Ra
|Na
|'''Ma'''
|Fa
|Sha/So
|Sa
|Fla
|La
|Tha
|'''Do'''
|Da
|-
!9th 5L7s
!sLssLsLsLssL
|Da
|Fra
|Ra
|Na
|'''Fo'''
|Fa
|Sha/So
|Sa
|Fla
|'''La'''
|Tha
|Do
|Da
|-
!10th 5L7s
!sLssLsLssLsL
|Da
|Fra
|'''Ra'''
|Na
|Fo
|Fa
|Sha/So
|Sa
|Fla
|'''Tho'''
|Tha
|Do
|Da
|-
!11th 5L7s
!ssLsLsLssLsL
|Da
|Fra
|'''No'''
|Na
|Fo
|Fa
|Sha/So
|'''Sa'''
|Fla
|Tho
|Tha
|Do
|Da
|-
!12th 5L7s
!ssLsLssLsLsL
|Da
|Fra
|No
|Na
|Fo
|Fa
|Sha/So
|'''Flo'''
|Fla
|Tho
|Tha
|Do
|Da
|}
The sequence of scales starts off with 6 sharps and ends with 7 flats and 3 double-flats:
* C C# D D# E '''E#''' F# G G# A A# B C
* C C# D D# E '''F''' F# G G# A '''A#''' B C
* C C# D D# E F F# G G# A '''Bb''' B C
* etc.
12edo's uniform solfege #2 is a merging of the 2nd through 7th modes.
If the solfege is further extended with -i = dup and -e = dud, it can cover the 19-note MOS scales 12L7s and 7L12s.
== #2 (P8/2, P5) ==
There are two solfeges, choose depending on the size of the 5th.
* P = vA4/^d5 (#1 solfege) '''<u>or</u>''' ^A4/vd5 (#2 solfege)
* G = P5
* EI = ^^d2 (#1 solfege) '''<u>or</u>''' vvd2 (#2 solfege)
MOS scales covered:
* 8 = 2L6s or 6L2s (#1 solfege only, Sa > 5\8 = 750¢)
* 10 = 2L8s or 8L2s (#1 solfege only, Sa > 3\5 = 720¢)
* 12 = 10L2s (#1 solfege only) or 2L10s (#2 solfege only)
* 14 = 12L2s (#2 solfege only)
* scales of 6 or fewer notes are subsets of these
{| class="wikitable center-all"
|+'''uniform solfege #1 (P5 > 700¢) (-a = plain, -u = up, -o = down)'''
| colspan="2" rowspan="2" |
! colspan="13" |genspan
|-
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
|-
! rowspan="3" |plain
genchain
!solfege
|Sha
|Fra
|Fla
|Na
|Tha
|Fa
|'''Da'''
|Sa
|Ra
|La
|Ma
|Ta
|Pa
|-
!intervals
|d5
|m2
|m6
|m3
|m7
|P4
|'''P1'''
|P5
|M2
|M6
|M3
|M7
|A4
|-
!notes
|Gb
|Db
|Ab
|Eb
|Bb
|F
|'''C'''
|G
|D
|A
|E
|B
|F#
|-
| colspan="15" |
|-
! rowspan="3" |up/down
genchain
!solfege
|Do
|So
|Ro
|Lo
|Mo
|To
|Po/Shu
|Fru
|Flu
|Nu
|Thu
|Fu
|Du
|-
!intervals
|v8
|v5
|vM2
|vM6
|vM3
|vM7
|vA4/^d5
|^m2
|^m6
|^m3
|^m7
|^4
|^1
|-
!notes
|vC
|vG
|vD
|vA
|vE
|vB
|vF#/^Gb
|^Db
|^Ab
|^Eb
|^Bb
|^F
|^C
|}
{| class="wikitable center-all"
|+2L6s MOS scales using solfege #1 (L = m3/vvA3, s = vA1/^m2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
!6
!7
!8
|-
!1st 2L6s
!sssL-sssL
|Da
| Fru
| Ra
| '''Nu'''
| Shu
| Sa
|Flu
|'''La'''
|Da
|-
!2nd 2L6s
!ssLs-ssLs
|Da
| Fru
| '''Ra'''
| '''Fa'''
| Po/Shu
| Sa
|'''Flu'''
|'''To'''
|Da
|-
!3rd 2L6s
!sLss-sLss
|Da
|'''Fru'''
|'''Mo'''
|Fa
|Po/Shu
|'''Sa'''
|'''Tha'''
|To
|Da
|-
!4th 2L6s
!Lsss-Lsss
|Da
|'''Na'''
|Mo
|Fa
|Po
|'''Lo'''
|Tha
|To
|Da
|}The same solfege can be used for 6L2s, but Sa will be > 5\8 = 750¢.
{| class="wikitable center-all"
|+2L8s MOS scales using solfege #1 (L = vM2/^d3, s = vA1/^m2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
!2nd
!
! 3rd
!
!tritone
!
!6th
!
!7th
!8ve
|-
!1st 2L8s
!ssssL-ssssL
|Da
| Fru
| Ra
| Nu
| '''Ma'''
| Shu
|Sa
|Flu
|La
|'''Thu'''
|Da
|-
!2nd 2L8s
!sssLs-sssLs
|Da
| Fru
| Ra
| '''Nu'''
| '''Fa'''
| Po/Shu
|Sa
|Flu
|'''La'''
|'''To'''
|Da
|-
!3rd 2L8s
!ssLss-ssLss
|Da
|Fru
|'''Ra'''
|'''Mo'''
|Fa
|Po/Shu
|Sa
|'''Flu'''
|'''Tha'''
|To
|Da
|-
!4th 2L8s
!sLsss-sLsss
|Da
|'''Fru'''
|'''Na'''
|Mo
|Fa
|Po/Shu
|'''Sa'''
|'''Lo'''
|Tha
|To
|Da
|-
!5th 2L8s
!Lssss-Lssss
|Da
|'''Ro'''
|Na
|Mo
|Fa
|Po
|'''Fla'''
|Lo
|Tha
|To
|Da
|}The same solfege can be used for 8L2s, but Sa will be > 3\5 = 720¢.
{| class="wikitable center-all"
|+10L2s MOS scales using solfege #1 (L = vA1/^m2, s = vvA1/m2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
! colspan="2" |2nd
! colspan="2" | 3rd
!4th
!tritone
!5th
! colspan="2" |6th
! colspan="2" |7th
!8ve
|-
!1st 10L2s
!LLLLLs-LLLLLs
|Da
| Fru
| Ra
| Nu
| Ma
|'''Fu'''
|Shu
| Sa
|Flu
|La
|Thu
|'''Ta'''
|Da
|-
!2nd 10L2s
!LLLLsL-LLLLsL
|Da
| Fru
| Ra
| Nu
| '''Ma'''
|'''Fa'''
|Po/Shu
| Sa
|Flu
|La
|'''Thu'''
|'''To'''
|Da
|-
!3rd 10L2s
!LLLsLL-LLLsLL
|Da
|Fru
|Ra
|'''Nu'''
|'''Mo'''
|Fa
|Po/Shu
|Sa
|Flu
|'''La'''
|'''Tha'''
|To
|Da
|-
!4th 10L2s
!LLsLLL-LLsLLL
|Da
|Fru
|'''Ra'''
|'''Na'''
|Mo
|Fa
|Po/Shu
|Sa
|'''Flu'''
|'''Lo'''
|Tha
|To
|Da
|-
!5th 10L2s
!LsLLLL-LsLLLL
|Da
|'''Fru'''
|'''Ro'''
|Na
|Mo
|Fa
|Po/Shu
|'''Sa'''
|'''Fla'''
|Lo
|Tha
|To
|Da
|-
!6th 10L2s
!sLLLLL-sLLLLL
|Da
|'''Fra'''
|Ro
|Na
|Mo
|Fa
|Po
|'''So'''
|Fla
|Lo
|Tha
|To
|Da
|}
=== ------------------------------------------------------------------------------------------------------------------ ===
{| class="wikitable center-all"
|+'''uniform solfege #2 (P5 < 700¢) (-a = plain, -u = up, -o = down)'''
| colspan="2" rowspan="2" |
! colspan="13" |genspan
|-
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
|-
! rowspan="3" |plain
genchain
!solfege
|Sha
|Fra
|Fla
|Na
|Tha
|Fa
|'''Da'''
|Sa
|Ra
|La
|Ma
|Ta
|Pa
|-
!intervals
|d5
|m2
|m6
|m3
|m7
|P4
|'''P1'''
|P5
|M2
|M6
|M3
|M7
|A4
|-
!notes
|Gb
|Db
|Ab
|Eb
|Bb
|F
|'''C'''
|G
|D
|A
|E
|B
|F#
|-
| colspan="15" |
|-
! rowspan="3" |up/down
genchain
!solfege
|Du
|Su
|Ru
|Lu
|Mu
|Tu
|Pu/Sho
|Fro
|Flo
|No
|Tho
|Fo
|Do
|-
!intervals
|^1
|^5
|^M2
|^M6
|^M3
|^M7
|^A4/vd5
|vm2
|vm6
|vm3
|vm7
|v4
|v8
|-
!notes
|^C
|^G
|^D
|^A
|^E
|^B
|^F#/vGb
|vDb
|vAb
|vEb
|vBb
|vF
|vC
|}
{| class="wikitable center-all"
|+2L6s MOS scales using solfege #2 (L = m3/vvA3, s = vA1/^m2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
!6
!7
!8
|-
!1st 2L6s
!sssL-sssL
|Da
| Fro
| Ra
| '''No'''
| Sho
| Sa
|Flo
|'''La'''
|Da
|-
!2nd 2L6s
!ssLs-ssLs
|Da
| Fro
| '''Ra'''
| '''Fa'''
| Pu/Sho
| Sa
|'''Flo'''
|'''Tu'''
|Da
|-
!3rd 2L6s
!sLss-sLss
|Da
|'''Fro'''
|'''Mu'''
|Fa
|Pu/Sho
|'''Sa'''
|'''Tha'''
|Tu
|Da
|-
!4th 2L6s
!Lsss-Lsss
|Da
|'''Na'''
|Mu
|Fa
|Pu
|'''Lu'''
|Tha
|Tu
|Da
|}
{| class="wikitable center-all"
|+2L8s MOS scales using solfege #2 (L = ^M2/vd3, s = ^A1/vm2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
!2nd
!
! 3rd
!
!tritone
!
!6th
!
!7th
!8ve
|-
!1st 2L8s
!ssssL-ssssL
|Da
| Fro
| Ra
| No
| '''Ma'''
| Sho
|Sa
|Flo
|La
|'''Tho'''
|Da
|-
!2nd 2L8s
!sssLs-sssLs
|Da
| Fro
| Ra
| '''No'''
| '''Fa'''
| Pu/Sho
|Sa
|Flo
|'''La'''
|'''Tu'''
|Da
|-
!3rd 2L8s
!ssLss-ssLss
|Da
|Fro
|'''Ra'''
|'''Mu'''
|Fa
|Pu/Sho
|Sa
|'''Flo'''
|'''Tha'''
|Tu
|Da
|-
!4th 2L8s
!sLsss-sLsss
|Da
|'''Fro'''
|'''Na'''
|Mu
|Fa
|Pu/Sho
|'''Sa'''
|'''Lu'''
|Tha
|Tu
|Da
|-
!5th 2L8s
!Lssss-Lssss
|Da
|'''Ru'''
|Na
|Mu
|Fa
|Pu
|'''Fla'''
|Lu
|Tha
|Tu
|Da
|}
{| class="wikitable center-all"
|+2L10s MOS scales using solfege #2 (L = ^^A1/m2, s = ^A1/vm2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
! colspan="2" |2nd
! colspan="2" | 3rd
!4th
!tritone
!5th
! colspan="2" |6th
! colspan="2" |7th
!8ve
|-
!1st 2L10s
!sssssL-sssssL
|Da
| Fro
| Ra
| No
| Ma
|'''Fo'''
|Pu/Sho
| Sa
|Flo
|La
|Tho
|'''Ta'''
|Da
|-
!2nd 2L10s
!ssssLs-ssssLs
|Da
| Fro
| Ra
| No
| '''Ma'''
|'''Fa'''
|Pu/Sho
| Sa
|Flo
|La
|'''Tho'''
|'''Tu'''
|Da
|-
!3rd 2L10s
!sssLss-sssLss
|Da
|Fro
|Ra
|'''No'''
|'''Mu'''
|Fa
|Pu/Sho
|Sa
|Flo
|'''La'''
|'''Tha'''
|Tu
|Da
|-
!4th 2L10s
!ssLsss-ssLsss
|Da
|Fro
|'''Ra'''
|'''Na'''
|Mu
|Fa
|Pu/Sho
|Sa
|'''Flo'''
|'''Lu'''
|Tha
|Tu
|Da
|-
!5th 2L10s
!sLssss-sLssss
|Da
|'''Fro'''
|'''Ru'''
|Na
|Mu
|Fa
|Pu/Sho
|'''Sa'''
|'''Fla'''
|Lu
|Tha
|Tu
|Da
|-
!6th 2L10s
!Lsssss-Lsssss
|Da
|'''Fra'''
|Ru
|Na
|Mu
|Fa
|Pu/Sho
|'''Su'''
|Fla
|Lu
|Tha
|Tu
|Da
|}
{| class="wikitable center-all"
|+12L2s MOS scales using solfege #2 (L = ^A1/vm2, s = ^1) P5 must be < 700¢, or s will be < 0¢
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
!
! 2nd
!
! 3rd
!
!4th
!
!5th
!
!6th
!
!7th
!
!8ve
|-
!1st 12L2s
!LLLLLLs-LLLLLLs
|Da
| Fro
| Ra
| No
| Ma
|Fo
|'''Pa'''
| Pu/Sho
|Sa
|Flo
|La
|Tho
|Ta
|'''Do'''
|Da
|-
!2nd 12L2s
!LLLLLsL-LLLLLsL
|Da
| Fro
| Ra
| No
| Ma
|'''Fo'''
|'''Fa'''
| Pu/Sho
|Sa
|Flo
|La
|Tho
|'''Ta'''
|'''Tu'''
|Da
|-
!3rd 12L2s
!LLLLsLL-LLLLsLL
|Da
|Fro
|Ra
|No
|'''Ma'''
|'''Mu'''
|Fa
|Pu/Sho
|Sa
|Flo
|La
|'''Tho'''
|'''Tha'''
|Tu
|Da
|-
!4th 12L2s
!LLLsLLL-LLLsLLL
|Da
|Fro
|Ra
|'''No'''
|'''Na'''
|Mu
|Fa
|Pu/Sho
|Sa
|Flo
|'''La'''
|'''Lu'''
|Tha
|Tu
|Da
|-
!5th 12L2s
!LLsLLLL-LLsLLLL
|Da
|Fro
|'''Ra'''
|'''Ru'''
|Na
|Mu
|Fa
|Pu/Sho
|Sa
|'''Flo'''
|'''Fla'''
|Lu
|Tha
|Tu
|Da
|-
!6th 12L2s
!LsLLLLL-LsLLLLL
|Da
|'''Fro'''
|'''Fra'''
|Ru
|Na
|Mu
|Fa
|Pu/Sho
|'''Sa'''
|'''Su'''
|Fla
|Lu
|Tha
|Tu
|Da
|-
!7th 12L2s
!sLLLLLL-sLLLLLL
|Da
|'''Du'''
|Fra
|Ru
|Na
|Mu
|Fa
|Pu/Sho
|'''Sha'''
|Su
|Fla
|Lu
|Tha
|Tu
|Da
|}
== #3 (P8, P4/2) ==
* G = ^M2/vm3
* EI = vvm2
MOS scales covered:
* 5 = 4L1s (for 1L4s use pergen #8, third-5th)
* 9 = 5L4s or 4L5s (Sa < 5\9 = 667¢)
* 14 = 9L5s or 5L9s (Sa < 4\7 = 686¢)
{| class="wikitable center-all"
|+'''uniform solfege (-a = plain, -u = up, -o = down)'''
| rowspan="2" |
! colspan="27" |genspan
|-
!13
!12
!11
!10
!9
!8
!7
!6
!5
!4
!3
!2
!1
!0
!-1
!-2
!-3
!-4
!-5
!-6
!-7
!-8
!-9
!-10
!-11
!-12
!-13
|-
!solfege
|Flu
|Sha
|Nu
|Fra
|Thu
|Fla
|Fu
Sho
|Na
|Du
Fro
|Tha
|Su
Flo
|Fa
|Ru
No
|'''Da'''
|Lu
Tho
|Sa
|Mu
Fo
|Ra
|Tu
Do
|La
|Pu
So
|Ma
|Ro
|Ta
|Lo
|Pa
|Mo
|-
!intervals
|^m6
|d5
|^m3
|m2
|^m7
|m6
|^4
vd5
|m3
|^1
vm2
|m7
|^5
vm6
|P4
|^M2
vm3
|'''P1'''
|^M6
vm7
|P5
|^M3
v4
|M2
|^M7
v8
|M6
|^A4
v5
|M3
|vM2
|M7
|vM6
|A4
|vM3
|-
!notes
|^Ab
|Gb
|^Eb
|Db
|^Bb
|Ab
|^F
vGb
|Eb
|^C
vDb
|Bb
|^G
vAb
|F
|^D
vEb
|'''C'''
|^A
vBb
|G
|^E
vF
|D
|^B
vC
|A
|^F#
vG
|E
|vD
|B
|vA
|F#
|vE
|}
{| class="wikitable center-all"
|+4L1s MOS scales (L = ^M2/vm3 = no rhyme, s = M2 = rhymes)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
|-
!1st 4L1s
!LLLLs
|Da
| Ru/No
| Fa
| Su/Flo
| '''Tha'''
|Da
|-
!2nd 4L1s
!LLLsL
|Da
| Ru/No
| Fa
| '''Su/Flo'''
| '''Lu/Tho'''
|Da
|-
!3rd 4L1s
!LLsLL
|Da
|Ru/No
|'''Fa'''
|'''Sa'''
|Lu/Tho
|Da
|-
!4th 4L1s
!LsLLL
|Da
|'''Ru/No'''
|'''Mu/Fo'''
|Sa
|Lu/Tho
|Da
|-
!5th 4L1s
!sLLLL
|Da
|'''Ra'''
|Mu/Fo
|Sa
|Lu/Tho
|Da
|}
{| class="wikitable center-all"
|+5L4s MOS scales (L = M2 = rhymes, s = ^1/vm2 = no rhyme)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
!6
!7
!8
!9
|-
!1st 5L4s
!sLsLsLsLL
|Da
| Du/Fro
| Ru/No
| Na
| Fa
|Fu/Sho
|Su/Flo
|'''Fla'''
|Tha
|Da
|-
!2nd 5L4s
!sLsLsLLsL
|Da
| Du/Fro
| Ru/No
| Na
| Fa
|'''Fu/Sho'''
|Su/Flo
|'''Lu/Tho'''
|Tha
|Da
|-
!3rd 5L4s
!sLsLLsLsL
|Da
|Du/Fro
|Ru/No
|'''Na'''
|Fa
|'''Sa'''
|Su/Flo
|Lu/Tho
|Tha
|Da
|-
!4th 5L4s
!sLLsLsLsL
|Da
|'''Du/Fro'''
|Ru/No
|'''Mu/Fo'''
|Fa
|Sa
|Su/Flo
|Lu/Tho
|Tha
|Da
|-
!5th 5L4s
!LsLsLsLsL
|Da
|'''Ra'''
|Ru/No
|Mu/Fo
|Fa
|Sa
|Su/Flo
|Lu/Tho
|'''Tha'''
|Da
|-
!6th 5L4s
!LsLsLsLLs
|Da
|Ra
|Ru/No
|Mu/Fo
|Fa
|Sa
|'''Su/Flo'''
|Lu/Tho
|'''Tu/Do'''
|Da
|-
!7th 5L4s
!LsLsLLsLs
|Da
|Ra
|Ru/No
|Mu/Fo
|'''Fa'''
|Sa
|'''La'''
|Lu/Tho
|Tu/Do
|Da
|-
!8th 5L4s
!LsLLsLsLs
|Da
|Ra
|'''Ru/No'''
|Mu/Fo
|'''Pu/So'''
|Sa
|La
|Lu/Tho
|Tu/Do
|Da
|-
!9th 5L4s
!LLsLsLsLs
|Da
|Ra
|'''Ma'''
|Mu/Fo
|Pu/So
|Sa
|La
|Lu/Tho
|Tu/Do
|Da
|}
The same solfege can be used for 4L5s, but Sa will be < 5\9 = 667¢.
A similar table can be made for 5L9s. The same solfege can be used for 9L5s, but Sa will be < 4\7 = 686¢.
== #4 (P8, P5/2) ==
* G = ^m3/vM3 = ~3
* EI = vvA1
MOS scales covered:
* 7 = 3L4s or 4L3s (Sa < 4\7 = 686¢)
* 10 = 7L3s or 3L7s (Sa > 3\5 = 720¢)
* 13 = 10L3s (Sa > 3\5 = 720¢) or 3L10s (Sa > 8\13)
{| class="wikitable center-all"
|+'''uniform solfege (-a = plain, -u = up, -o = down, -i = mid)'''
| rowspan="2" |
! colspan="27" |genspan
|-
!-13
!-12
!-11
!-10
!-9
!-8
!-7
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!12
!13
|-
!solfege
|No
|Sha
|Tho
|Fra
|Fo
|Fla
|Do
|Na
|Si
|Tha
|Ri
|Fa
|Li
|'''Da'''
|Mi
|Sa
|Ti
|Ra
|Fi
|La
|Du
|Ma
|Su
|Ta
|Ru
|Pa
|Lu
|-
!intervals
|vm3
|d5
|vm7
|m2
|v4
|m6
|v8
|m3
|~5
|m7
|~2
|P4
|~6
|'''P1'''
|~3
|P5
|~7
|M2
|~4
|M6
|^1
|M3
|^5
|M7
|^M2
|A4
|^M6
|-
!notes
|vEb
|Gb
|vBb
|Db
|vF
|Ab
|vC
|Eb
|^Gb
vG
|Bb
|^Db
vD
|F
|^Ab
vA
|'''C'''
|^Eb
vE
|G
|^Bb
vB
|D
|^F
vF#
|A
|^C
|E
|^G
|B
|^D
|F#
|^A
|}
{| class="wikitable center-all"
|+3L4s MOS scales (L = M2 = rhymes, s = ~2 = no rhyme)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
!2nd
! 3rd
! 4th
! 5th
!6th
!7th
!8ve
|-
!1st 3L4s
!LsLsLss
|Da
| Ra
| Mi
| Fi
| Sa
|'''La'''
|Ti
|Da
|-
!2nd 3L4s
!LsLssLs
|Da
| Ra
| Mi
| '''Fi'''
| Sa
|'''Li'''
|Ti
|Da
|-
!3rd 3L4s
!LssLsLs
|Da
|'''Ra'''
|Mi
|'''Fa'''
|Sa
|Li
|Ti
|Da
|-
!4th 3L4s
!sLsLsLs
|Da
|'''Ri'''
|Mi
|Fa
|Sa
|Li
|'''Ti'''
|Da
|-
!5th 3L4s
!sLsLssL
|Da
|Ri
|Mi
|Fa
|'''Sa'''
|Li
|'''Tha'''
|Da
|-
!6th 3L4s
!sLssLsL
|Da
|Ri
|'''Mi'''
|Fa
|'''Si'''
|Li
|Tha
|Da
|-
!7th 3L4s
!ssLsLsL
|Da
|Ri
|'''Na'''
|Fa
|Si
|Li
|Tha
|Da
|}
Similar tables can be made for every mode of 7L3s, 10L3s or 3L10s
== #5 (P8/2, P4/2) ==
== #6 (P8/3, P5) ==
== #7 (P8, P4/3) ==
* G = vM2/^^m2 = ^~2
* EI = v<sup>3</sup>A1
MOS scales covered:
* 7 = 1L6s (for 6L1s use quarter-5th)
* 8 = 6L1s or 1L6s
* 15 = 7L8s (all but 2 modes)
* scales of 6 or fewer notes are subsets of these
{| class="wikitable center-all"
|+'''uniform solfege (-a = plain, -u = up, -o = down)'''
| rowspan="2" |
! colspan="27" |genspan
|-
!13
!12
!11
!10
!9
!8
!7
!6
!5
!4
!3
!2
!1
!0
!-1
!-2
!-3
!-4
!-5
!-6
!-7
!-8
!-9
!-10
!-11
!-12
!-13
|-
!solfege
|Tho
|Fla
|Shu
|Fo
|Na
|Fru
|Do
|Tha
|Flu
|So
|Fa
|Nu
|Ro
|'''Da'''
|Thu
|Lo
|Sa
|Fu
|Mo
|Ra
|Du
|To
|La
|Su
|Po
|Ma
|Ru
|-
!intervals
|vm7
|m6
|^d5
|v4
|m3
|^m2
|v8
|m7
|^m6
|v5
|P4
|^m3
|vM2
|'''P1'''
|^m7
|vM6
|P5
|^4
|vM3
|M2
|^1
|vM7
|M6
|^5
|vA4
|M3
|^M2
|-
!notes
|vBb
|Ab
|^Gb
|vF
|Eb
|^Db
|vC
|Bb
|^Ab
|vG
|F
|^Eb
|vD
|'''C'''
|^Bb
|vA
|G
|^F
|vE
|D
|^C
|vB
|A
|^G
|vF#
|E
|^D
|}
{| class="wikitable center-all"
|+1L6s MOS scales (L = M2 = rhymes, s = vM2/^^m2 = no rhyme)
|-
![[Genchain mode numbering|GMN]] name
!scale
!1sn
!2nd
! 3rd
! 4th
! 5th
!6th
!7th
!8ve
|-
!1st 1L6s
!ssssssL
|Da
| Ro
| Nu
| Fa
| So
|Flu
|'''Tha'''
|Da
|-
!2nd 1L6s
!sssssLs
|Da
| Ro
| Nu
| Fa
| So
|'''Flu'''
|'''Thu'''
|Da
|-
!3rd 1L6s
!ssssLss
|Da
|Ro
|Nu
|Fa
|'''So'''
|'''Lo'''
|Thu
|Da
|-
!4th 1L6s
!sssLsss
|Da
|Ro
|Nu
|'''Fa'''
|'''Sa'''
|Lo
|Thu
|Da
|-
!5th 1L6s
!ssLssss
|Da
|Ro
|'''Nu'''
|'''Fu'''
|Sa
|Lo
|Thu
|Da
|-
!6th 1L6s
!sLsssss
|Da
|'''Ro'''
|'''Mo'''
|Fu
|Sa
|Lo
|Thu
|Da
|-
!7th 1L6s
!Lssssss
|Da
|'''Ra'''
|Mo
|Fu
|Sa
|Lo
|Thu
|Da
|}
{| class="wikitable center-all"
|+7L1s MOS scales (L = vM2/^^m2, s = ^1/vvA1 = same degree)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
!6
!7
!8
|-
!1st 7L1s
!LLLLLLLs
|Da
| Ro
| Nu
| Fa
| So
|Flu
|Tha
|'''Do'''
|Da
|-
!2nd 7L1s
!LLLLLLsL
|Da
| Ro
| Nu
| Fa
| So
|Flu
|'''Tha'''
|'''Thu'''
|Da
|-
!3rd 7L1s
!LLLLLsLL
|Da
|Ro
|Nu
|Fa
|So
|'''Flu'''
|'''Lo'''
|Thu
|Da
|-
!4th 7L1s
!LLLLsLLL
|Da
|Ro
|Nu
|Fa
|'''So'''
|'''Sa'''
|Lo
|Thu
|Da
|-
!5th 7L1s
!LLLsLLLL
|Da
|Ro
|Nu
|'''Fa'''
|'''Fu'''
|Sa
|Lo
|Thu
|Da
|-
!6th 7L1s
!LLsLLLLL
|Da
|Ro
|'''Nu'''
|'''Mo'''
|Fu
|Sa
|Lo
|Thu
|Da
|-
!7th 7L1s
!LsLLLLLL
|Da
|'''Ro'''
|'''Ra'''
|Mo
|Fu
|Sa
|Lo
|Thu
|Da
|-
!8th 7L1s
!sLLLLLLL
|Da
|'''Du'''
|Ra
|Mo
|Fu
|Sa
|Lo
|Thu
|Da
|}
A similar table can be made for 7L8s, but it will lack the 1st and 15th modes.
== #8 (P8, P5/3) ==
* G = ^M2/vvm3
* EI = v<sup>3</sup>m2
MOS scales covered:
* 5 = 1L4s (for 4L1s use pergen #3, half-4th)
* 6 = 5L1s
* 11 = 5L6s
* 16 = 5L11s
{| class="wikitable center-all"
|+'''uniform solfege (-a = plain, -u = up, -o = down)'''
! colspan="31" |genspan
|-
!-15
!-14
!-13
!-12
!-11
!-10
!-9
!-8
!-7
!-6
!-5
!-4
!-3
!-2
!-1
!0
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!12
!13
!14
!15
|-
|Fra
|Nu
|Sho
|Fla
|Thu
|Fro
|Na
|Fu
|Flo
|Tha
|Du
|No
|Fa
|Su
|Tho
|'''Da'''
|Ru
|Fo
|Sa
|Lu
|Do
|Ra
|Mu
|So
|La
|Tu
|Ro
|Ma
|Pu
|Lo
|Ta
|-
|m2
|^m3
|vd5
|m6
|^m7
|vm2
|m3
|^4
|vm6
|m7
|^1
|vm3
|P4
|^5
|vm7
|'''P1'''
|^M2
|v4
|P5
|^M6
|v8
|M2
|^M3
|v5
|M6
|^M7
|vM2
|M3
|^A4
|vM6
|M7
|-
|Db
|^Eb
|vGb
|Ab
|^Bb
|vDb
|Eb
|^F
|vAb
|Bb
|^C
|vEb
|F
|^G
|vBb
|'''C'''
|^D
|vF
|G
|^A
|vC
|D
|^E
|vG
|A
|^B
|vD
|E
|^F#
|vA
|B
|}
{| class="wikitable center-all"
|+1L4s MOS scales (L = ^^M2/vm3, s = ^M2/vvm3)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
|-
!1st 1L4s
!ssssL
|Da
| Ru
| Fo
| Sa
| '''Lu'''
|Da
|-
!2nd 1L4s
!sssLs
|Da
| Ru
| Fo
| '''Sa'''
| '''Tho'''
|Da
|-
!3rd 1L4s
!ssLss
|Da
|Ru
|'''Fo'''
|'''Su'''
|Tho
|Da
|-
!4th 1L4s
!sLsss
|Da
|'''Ru'''
|'''Fa'''
|Su
|Tho
|Da
|-
!5th 1L4s
!Lssss
|Da
|'''No'''
|Fa
|Su
|Tho
|Da
|}
{| class="wikitable center-all"
|+5L1s MOS scales (L = ^M2/vvm3, s = ^1/vvM2)
|-
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
! 2
! 3
! 4
!5
!6
|-
!1st 5L1s
!LLLLLs
|Da
| Ru
| Fo
| Sa
| Lu
|'''Do'''
|Da
|-
!2nd 5L1s
!LLLLsL
|Da
| Ru
| Fo
| Sa
| '''Lu'''
|'''Tho'''
|Da
|-
!3rd 5L1s
!LLLsLL
|Da
|Ru
|Fo
|'''Sa'''
|'''Su'''
|Tho
|Da
|-
!4th 5L1s
!LLsLLL
|Da
|Ru
|'''Fo'''
|'''Fa'''
|Su
|Tho
|Da
|-
!5th 5L1s
!LsLLLL
|Da
|'''Ru'''
|'''No'''
|Fa
|Su
|Tho
|Da
|-
!6th 5L1s
!sLLLLL
|Da
|'''Du'''
|No
|Fa
|Su
|Tho
|Da
|}Similar tables can be made for 5L6s and 5L11s.
== #9 (P8, P11/3) ==
<nowiki>#</nowiki>16 (P8/4, P5)
<nowiki>#</nowiki>17 (P8, P4/4)
<nowiki>#</nowiki>18 (P8, P5/4)
<nowiki>#</nowiki>19 (P8, P11/4)
<nowiki>#</nowiki>20 (P8, P12/4)
<nowiki>#</nowiki>22 (P8/2, M2/4)
<nowiki>#</nowiki>33 (P8/5, P5)
<nowiki>#</nowiki>34 (P8, P4/5)
<nowiki>#</nowiki>35 (P8, P5/5)
<nowiki>#</nowiki>36 (P8, P11/5)
<nowiki>#</nowiki>37 (P8, P12/5)
<nowiki>#</nowiki>38 (P8, ccP4/5)
Retrieved from "https://en.xen.wiki/w/User:TallKite/List_of_Solfeges"