2L 3s: Difference between revisions

Line 24:

Table Entries=Fifthless;Phrygian;Jue;

Minor;Aeolian;Yu;

Thirdless Minor *;Dorian;Shang;

Thirdless Minor*;Dorian;Shang;

Thirdless Major *;Mixolydian;Zhi;

Thirdless Major*;Mixolydian;Zhi;

Major;Ionian;Gong}}

~~*~~ Thirdless Minor/Major is also known as Suspended Minor/Major

<nowiki />* Thirdless Minor/Major is also known as Suspended Minor/Major

== Scales ==

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== Scale tree ==

{{~~Todo~~| ~~expand |inline~~=1|~~comment=Add back entries from original scale tree.}}~~

{{Scale tree

~~{{Scale tree~~}}

| Comments=

6/5: Slendro (insofar as it resembles a MOS) would<br />be in this region;

9/7: No-5s [[superpyth]]/dominant is around here;

10/7: Pythagorean pentatonic is around here;

3/2: Familiar [[12edo|12-equal]] pentatonic;

8/5: Optimal meantone pentatonic is around here;

5/2: Five-note subset of [[pelog]] (insofar as it<br />resembles a MOS) would be in this region;

}}

From a [[3-limit]] perspective, just make a chain of four 4/3's and octave-reduce, and you end up with pentatonic.

From a [[5-limit]] perspective, the most interesting temperaments with this kind of pentatonic scale are [[meantone]] and [[~~Pelogic family|~~mavila]].

From a [[5-limit]] perspective, the most interesting temperaments with this kind of pentatonic scale are [[meantone]] and [[mavila]].

There is also the interesting 2.3.7 temperament that tempers out [[64/63]] ([[archy]], "no-fives [[Meantone family #Dominant|dominant]]").

There is also the interesting 2.3.7 temperament that tempers out [[64/63]] ([[archy]], "no-fives [[Meantone family#Dominant|dominant]]").

[[Category:Pentic]]

[[Category:5-tone scales]]

@@ Line 24: / Line 24: @@
 Table Entries=Fifthless;Phrygian;Jue;
 Minor;Aeolian;Yu;
-Thirdless Minor *;Dorian;Shang;
+Thirdless Minor*;Dorian;Shang;
-Thirdless Major *;Mixolydian;Zhi;
+Thirdless Major*;Mixolydian;Zhi;
 Major;Ionian;Gong}}
-&#42; Thirdless Minor/Major is also known as Suspended Minor/Major
+<nowiki />* Thirdless Minor/Major is also known as Suspended Minor/Major
 == Scales ==
@@ Line 36: / Line 36: @@
 == Scale tree ==
-{{Todo| expand |inline=1|comment=Add back entries from original scale tree.}}
+{{Scale tree
-{{Scale tree}}
+| Comments=
+/5: Slendro (insofar as it resembles a MOS) would<br />be in this region;
+/7: No-5s [[superpyth]]/dominant is around here;
+/7: Pythagorean pentatonic is around here;
+/2: Familiar [[12edo|12-equal]] pentatonic;
+/5: Optimal meantone pentatonic is around here;
+/2: Five-note subset of [[pelog]] (insofar as it<br />resembles a MOS) would be in this region;
+}}
 From a [[3-limit]] perspective, just make a chain of four 4/3's and octave-reduce, and you end up with pentatonic.
-From a [[5-limit]] perspective, the most interesting temperaments with this kind of pentatonic scale are [[meantone]] and [[Pelogic family|mavila]].
+From a [[5-limit]] perspective, the most interesting temperaments with this kind of pentatonic scale are [[meantone]] and [[mavila]].
-There is also the interesting 2.3.7 temperament that tempers out [[64/63]] ([[archy]], "no-fives [[Meantone family #Dominant|dominant]]").
+There is also the interesting 2.3.7 temperament that tempers out [[64/63]] ([[archy]], "no-fives [[Meantone family#Dominant|dominant]]").
 [[Category:Pentic]]
 [[Category:5-tone scales]]