Minor seventh chord
In music, a minor seventh chord is any nondominant seventh chord where the "third" note is a minor third above the root.
Most typically, minor seventh chord refers to where the "seventh" note is a minor seventh above the root (a fifth above the third note). This is more precisely known as a minor/minor seventh chord, and it can be represented as either as m7 or -7, or in integer notation, {0, 3, 7, 10}. In a natural minor scale, this chord is on the tonic, subdominant, and dominant[1] degrees. In a harmonic minor scale, this chord is on the subdominant[1] degrees. In an ascending melodic minor scale, this chord is on the supertonic[1] degree. In a major scale, this chord is on the second (supertonic seventh), third (mediant) or sixth (submediant)[2] degrees. For instance the ii7 in the ii-V-I turnaround.
Example of tonic minor seventh chords include LaBelle's "Lady Marmalade", Chic's "Le Freak", and the Eagles' "One Of These Nights".[3]
| Component intervals from root | ||
| minor seventh | ||
| perfect fifth | ||
| minor third | ||
| root | ||
| Forte number or Tuning | ||
| 10:12:15:18[4] | ||
When the seventh note is a major seventh above the root, it is called a minor/major seventh chord. Its harmonic function is similar to that of a "normal" minor seventh, as is the minor seven flat five or half-diminished chord – but in each case, the altered tone (seventh or fifth, respectively) creates a different feel which is exploited in modulations and to utilize leading-tones.
Minor/minor seventh chord table [edit]
The just minor seventh chord is tuned in the ratios 10:12:15:18.[5]
Play (help·info) This may be found on iii, vi, and vii.[6] Another tuning may be in the ratios 48:40:32:27.[7]
Play (help·info)
Sources [edit]
- ^ a b c d Benward & Saker (2003). Music: In Theory and Practice, Vol. I, p.230. Seventh Edition. ISBN 978-0-07-294262-0.
- ^ Benward & Saker (2003), p.229.
- ^ Stephenson, Ken (2002). What to Listen for in Rock: A Stylistic Analysis, p.83. ISBN 978-0-300-09239-4.
- ^ Shirlaw, Matthew (). The Theory of Harmony, p.86. ISBN 978-1-4510-1534-8.
- ^ David Wright (2009). Mathematics and Music, p.141. ISBN 978-0-8218-4873-9.
- ^ Wright, David (2009). Mathematics and Music, p.140-41. ISBN 978-0-8218-4873-9.
- ^ François-Joseph Fétis and Mary I. Arlin (1994). Esquisse de l'histoire de l'harmonie, p.97n55. ISBN 0-945193-51-3.
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