4:5:6: Difference between revisions
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{{Infobox Chord|ColorName=yo or y}} | {{Infobox Chord|ColorName=yo or y}} | ||
'''4:5:6''' is the otonal [[major triad]], also known as the '''classical''' '''major triad''', '''Ptolemaic major triad''', or more generally - albeit less precisely - as the '''just major triad'''. It is among the most consonant triads, and it is among the most common triads in music. | '''4:5:6''' is the otonal [[major triad]], also known as the '''classical''' '''major triad''', '''Ptolemaic major triad''', or more generally - albeit less precisely - as the '''just major triad'''. It is among the most consonant triads, and it is among the most common triads in music. | ||
In counterpoint and some derived theories (but not necessarily modern pop or xenharmonic theory), its most concordant rotation, 3:4:5, is not typically considered to be consonant, as the fourth above the root is considered a dissonance (due to the fifth-centric nature of counterpoint). | |||
== Rotations around the octave == | == Rotations around the octave == | ||
Revision as of 08:54, 11 November 2025
| Chord information |
4:5:6 is the otonal major triad, also known as the classical major triad, Ptolemaic major triad, or more generally - albeit less precisely - as the just major triad. It is among the most consonant triads, and it is among the most common triads in music.
In counterpoint and some derived theories (but not necessarily modern pop or xenharmonic theory), its most concordant rotation, 3:4:5, is not typically considered to be consonant, as the fourth above the root is considered a dissonance (due to the fifth-centric nature of counterpoint).
Rotations around the octave
Voicings and rotations around two octaves
Voicing Rotation
|
Root | '3 | '5 | '3'5 |
|---|---|---|---|---|
| On 1 | 4:5:6 | 4:5:12 | 2:3:5 | 2:5:6 |
| On 3 | 3:8:10 | 3:4:5 | 3:5:8 | 3:4:10 |
| On 5 | 5:6:16 | 5:12:16 | 5:8:12 | 5:6:8 |
Related chords
Chords related to this triad (5-limit except where noted):
- 10:12:15 - chord inversion
- 12:15:18:20 - adds 5/3
- 8:10:12:15 - adds 15/8
- 36:45:54:64 - adds 16/9
- 20:25:30:36 - adds 9/5
- 4:5:6:7 - adds 7/4 (7-limit)