User:TallKite/Solfeges: Difference between revisions

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A similar table can be made for 5L9s. The same solfege can be used for 9L5s, but Sa will be < 4\7 = 686¢.
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) half-5th (needs 7L3s table, list alternate pergens) ==
== #4 (P8, P5/2) half-5th (list alternate pergens) ==
Mid notes like Mo could be called Nu or even  Mi (-i = mid).
 
Fu is included to facilitate interval arithmetic.
* G = ^m3/vM3 = ~3 = 350¢ + c/2
* G = ^m3/vM3 = ~3 = 350¢ + c/2
* EI = vvA1 = 0¢
* EI = vvA1 = 0¢
Line 11,557: Line 11,554:
|Na
|Na
|So
|So
Shu
|Tha
|Tha
|Ro
|Ro
Fru
|Fa
|Fa
|Lo
|Lo
Flu
|'''Da'''
|'''Da'''
|Mo
|Mo
Nu
|Sa
|Sa
|To
|To
Thu
|Ra
|Ra
|Po/Fu
|Po
Fu
|La
|La
|Du
|Du
Line 11,646: Line 11,649:
|^A
|^A
|}
|}
for 7-note scales, up notes aren't needed, because every up note can be sung as a down note.
{| class="wikitable center-all"
{| class="wikitable center-all"
|+
|+
Line 11,711: Line 11,715:
|Ro
|Ro
|Mo
|Mo
|Fa
|Fa
|'''Sa'''
|'''Sa'''
|Lo
|Lo
|'''Tha'''
|'''Tha'''
|Da
|Da
|-
|-
!6th 3L4s
!6th 3L4s
!sLssLsL
!sLssLsL
|Da
|Da
|Ro
|Ro
|'''Mo'''
|'''Mo'''
|Fa
|Fa
|'''So'''
|'''So'''
|Lo
|Lo
|Tha
|Tha
|Da
|Da
|-
|-
!7th 3L4s
!7th 3L4s
!ssLsLsL
!ssLsLsL
|Da
|Da
|Ro
|Ro
|'''Na'''
|'''Na'''
|Fa
|Fa
|So
|So
|Lo
|Lo
|Tha
|Tha
|Da
|}
For 10-note scales, both up notes and down notes are needed.
{| class="wikitable center-all"
|+7L3s MOS scales (L = ^m2 = vM2 = different degree, s = ^1 = vA1 = same degree)
if P5 > 3\5 = 720¢, swap L and s to get 3L7s
![[Genchain mode numbering|GMN]] name
!scale
!0
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
|-
!1st 7L3s
!sLLsLLsLLL
|Da
|Du
|Ra
|Nu/Mo
|Ma
|Fu/Po
|Sa
|'''Su'''
|La
|Thu/To
|Da
|-
!2nd 7L3s
!sLLsLLLsLL
|Da
|Du
|Ra
|Nu/Mo
|'''Ma'''
|Fu/Po
|Sa
|'''Flu/Lo'''
|La
|Thu/To
|Da
|-
!3rd 7L3s
!sLLLsLLsLL
|Da
|'''Du'''
|Ra
|Nu/Mo
|'''Fa'''
|Fu/Po
|Sa
|Flu/Lo
|La
|Thu/To
|Da
|-
!4th 7L3s
!LsLLsLLsLL
|Da
|'''Fru/Ro'''
|Ra
|Nu/Mo
|Fa
|Fu/Po
|Sa
|Flu/Lo
|'''La'''
|Thu/To
|Da
|-
!5th 7L3s
!LsLLsLLLsL
|Da
|Fru/Ro
|Ra
|Nu/Mo
|Fa
|'''Fu/Po'''
|Sa
|Flu/Lo
|'''Tha'''
|Thu/To
|Da
|-
!6th 7L3s
!LsLLLsLLsL
|Da
|Fru/Ro
|'''Ra'''
|Nu/Mo
|Fa
|'''Shu/So'''
|Sa
|Flu/Lo
|Tha
| Thu/To
|Da
|-
!7th 7L3s
! LLsLLsLLsL
|Da
|Fru/Ro
|'''Na'''
|Nu/Mo
|Fa
| Shu/So
|Sa
|Flu/Lo
|Tha
|'''Thu/To'''
| Da
|-
!8th 7L3s
!LLsLLsLLLs
|Da
|Fru/Ro
|Na
|Nu/Mo
|Fa
|Shu/So
|'''Sa'''
|Flu/Lo
|Tha
|'''Do'''
|Da
|-
!9th 7L3s
!LLsLLLsLLs
|Da
|Fru/Ro
|Na
|'''Nu/Mo'''
|Fa
|Shu/So
|'''Fla'''
|Flu/Lo
|Tha
|Do
|Da
|-
!10th 7L3s
!LLLsLLsLLs
|Da
|Fru/Ro
|Na
|'''Fo'''
|Fa
|Shu/So
|Fla
|Flu/Lo
|Tha
|Do
|Da
|Da
|}
|}
Similar tables can be made for every mode of 10L3s and 3L10s.
==#5 (P8/2, P4/2) half-everything (incomplete)==
 
It has only 4 fifthchains, but two of them require double names. Hmm, must think about this...
== #5 (P8/2, P4/2) half-everything (incomplete) ==
It has only 4 fifthchains, but two of them are at the half-octave, and require double names. Hmm, must think about this...


== #6 (P8/3, P5) third-8ve ==
== #6 (P8/3, P5) third-8ve ==
Line 13,167: Line 13,327:
|Da
|Da
|}
|}
Similar tables can be made for 21-note scales.
== #7 (P8, P4/3) third-4th ==
== #7 (P8, P4/3) third-4th ==