Fredg999 category edits: Removing from Category:Equal divisions of the octave using Cat-a-lot

2022-06-08T17:11:47Z

Removing from Category:Equal divisions of the octave using Cat-a-lot

← Older revision		Revision as of 17:11, 8 June 2022
Line 267:		Line 267:

	[[Category:24edo]]		[[Category:24edo]]
	~~[[Category:Equal divisions of the octave]]~~
	[[Category:Tetrachords]]		[[Category:Tetrachords]]

Fredg999 category edits: Moving from Category:Tetrachord to Category:Tetrachords using Cat-a-lot

2022-06-08T17:05:36Z

Moving from Category:Tetrachord to Category:Tetrachords using Cat-a-lot

← Older revision		Revision as of 17:05, 8 June 2022
Line 268:		Line 268:
	[[Category:24edo]]		[[Category:24edo]]
	[[Category:Equal divisions of the octave]]		[[Category:Equal divisions of the octave]]
	[[Category:~~tetrachord~~]]		[[Category:Tetrachords]]

Keenan Pepper: Created page with "A chart of all possible 24edo tetrachords (36 altogether): {| class="wikitable" |- | | 1-1-8 | | 1-2-7 | | 1-3-6 | | 1-4-5 | | 1-5-4 | | 1-6-3 | | 1-7-2 | | 1-8-1 |-..."

2021-06-22T18:47:18Z

Created page with "A chart of all possible 24edo tetrachords (36 altogether): {| class="wikitable" |- | | 1-1-8 | | 1-2-7 | | 1-3-6 | | 1-4-5 | | 1-5-4 | | 1-6-3 | | 1-7-2 | | 1-8-1 |-..."

New page

A chart of all possible [[24edo]] [[tetrachord]]s (36 altogether):

{| class="wikitable"
|-
| | 1-1-8
| | 1-2-7
| | 1-3-6
| | 1-4-5
| | 1-5-4
| | 1-6-3
| | 1-7-2
| | 1-8-1
|-
| | 2-1-7
| | 2-2-6
| | 2-3-5
| | 2-4-4
| | 2-5-3
| | 2-6-2
| | 2-7-1
| |
|-
| | 3-1-6
| | 3-2-5
| | 3-3-4
| | 3-4-3
| | 3-5-2
| | 3-6-1
| |
| |
|-
| | 4-1-5
| | 4-2-4
| | 4-3-3
| | 4-4-2
| | 4-5-1
| |
| |
| |
|-
| | 5-1-4
| | 5-2-3
| | 5-3-2
| | 5-4-1
| |
| |
| |
| |
|-
| | 6-1-3
| | 6-2-2
| | 6-3-1
| |
| |
| |
| |
| |
|-
| | 7-1-2
| | 7-2-1
| |
| |
| |
| |
| |
| |
|-
| | 8-1-1
| |
| |
| |
| |
| |
| |
| |
|}

Tetrachord details:

{| class="wikitable"
|-
! | tetrachord notation
! | steps in cents
! | interval names
! | notes
|-
| | 1-1-8
| | 50 + 50 + 400
| | P1 sm2 m2 P4
| | form of Greek enharmonic genus
|-
| | 1-2-7
| | 50 + 100 + 350
| | P1 sm2 N2 P4
| |
|-
| | 1-3-6
| | 50 + 150 + 300
| | P1 sm2 M2 P4
| |
|-
| | 1-4-5
| | 50 + 200 + 250
| | P1 sm2 sm3 P4
| |
|-
| | 1-5-4
| | 50 + 250 + 200
| | P1 sm2 m3 P4
| |
|-
| | 1-6-3
| | 50 + 300 + 150
| | P1 sm2 N3 P4
| |
|-
| | 1-7-2
| | 50 + 350 + 100
| | P1 sm2 M3 P4
| |
|-
| | 1-8-1
| | 50 + 400 + 50
| | P1 sm2 SM3 P4
| | form of Greek enharmonic genus
|-
| | 2-1-7
| | 100 + 50 + 350
| | P1 m2 N2 P4
| |
|-
| | 2-2-6
| | 100 + 100 + 300
| | P1 m2 M2 P4
| | Form of Greek chromatic genus
|-
| | 2-3-5
| | 100 + 150 + 250
| | P1 m2 sm3 P4
| |
|-
| | 2-4-4
| | 100 + 200 + 200
| | P1 m2 m3 P4
| | Phrygian; jins Kurd
|-
| | 2-5-3
| | 100 + 250 + 150
| | P1 m2 N3 P4
| |
|-
| | 2-6-2
| | 100 + 300 + 100
| | P1 m2 M3 P4
| | "Piano Hijaz"; form of Greek chromatic genus
|-
| | 2-7-1
| | 100 + 350 + 50
| | P1 m2 SM3 P4
| |
|-
| | 3-1-6
| | 150 + 50 + 300
| | P1 N2 M2 P4
| |
|-
| | 3-2-5
| | 150 + 100 + 250
| | P1 N2 sm3 P4
| |
|-
| | 3-3-4
| | 150 + 150 + 200
| | P1 N2 m3 P4
| | jins Bayati
|-
| | 3-4-3
| | 150 + 200 + 150
| | P1 N2 N3 P4
| | all-neutral tetrachord, resembles Maqam 'Iraq or Sikah Baladi
|-
| | 3-5-2
| | 150 + 250 + 100
| | P1 N2 M3 P4
| |
|-
| | 3-6-1
| | 150 + 300 + 50
| | P1 N2 SM3 P4
| |
|-
| | 4-1-5
| | 200 + 50 + 250
| | P1 M2 sm3 P4
| | like jins Nahawand but subminor 3rd instead of minor
|-
| | 4-2-4
| | 200 + 100 + 200
| | P1 M2 m3 P4
| | minor; jins Nahawand
|-
| | 4-3-3
| | 200 + 150 + 150
| | P1 M2 N3 P4
| | jins Rast
|-
| | 4-4-2
| | 200 + 200 + 100
| | P1 M2 M3 P4
| | major; jins 'Ajam
|-
| | 4-5-1
| | 200 + 250 + 50
| | P1 M2 SM3 P4
| |
|-
| | 5-1-4
| | 250 + 50 + 200
| | P1 SM2 m3 P4
| |
|-
| | 5-2-3
| | 250 + 100 + 150
| | P1 SM2 N3 P4
| |
|-
| | 5-3-2
| | 250 + 150 + 100
| | P1 SM2 M3 P4
| |
|-
| | 5-4-1
| | 250 + 200 + 50
| | P1 SM2 SM3 P4
| |
|-
| | 6-1-3
| | 300 + 50 + 150
| | P1 m3 N3 P4
| |
|-
| | 6-2-2
| | 300 + 100 + 100
| | P1 m3 M3 P4
| | form of Greek chromatic genus
|-
| | 6-3-1
| | 300 + 150 + 50
| | P1 m3 SM3 P4
| |
|-
| | 7-1-2
| | 350 + 50 + 100
| | P1 N3 M3 P4
| |
|-
| | 7-2-1
| | 350 + 100 + 50
| | P1 N3 SM3 P4
| |
|-
| | 8-1-1
| | 400 + 50 + 50
| | P1 M3 SM3 P4
| | form of Greek enharmonic genus
|}

[[Category:24edo]]
[[Category:Equal divisions of the octave]]
[[Category:tetrachord]]

24edo tetrachords - Revision history

Fredg999 category edits: Removing from Category:Equal divisions of the octave using Cat-a-lot

Fredg999 category edits: Moving from Category:Tetrachord to Category:Tetrachords using Cat-a-lot

Keenan Pepper: Created page with "A chart of all possible 24edo tetrachords (36 altogether): {| class="wikitable" |- | | 1-1-8 | | 1-2-7 | | 1-3-6 | | 1-4-5 | | 1-5-4 | | 1-6-3 | | 1-7-2 | | 1-8-1 |-..."