(INT) Minor/Diminished/Augmented Intervals Lesson
Minor/Diminished/Augmented Intervals
In addition to major and perfect intervals; minor, augmented, and diminished intervals also exist. A diminished interval has one less half step than a perfect interval.
Since C to G is a perfect fifth (7 half steps), C to Gb would be a diminished fifth (6 half steps).
B to F is also a diminished fifth (since B to F# is a perfect fifth).
An augmented interval has one more half step than a perfect interval. Since C to F is a perfect fourth (5 half steps), C to F# would be an augmented fourth (6 half steps).
F to B is also an augmented fourth (since F to Bb is a perfect fourth).
Major intervals can be augmented by adding a half step. For example, since C to A is a major sixth (9 half steps), C to A# is an augmented sixth (10 half steps).
Db to B is also an augmented 6th (Since Db to Bb is a major sixth).
Subtracting a half step from a major interval does not make it diminished; instead, it becomes minor. For example, since C to B is a major seventh (11 half steps), C to Bb is a minor seventh (10 half steps).
Only after subtracting another half step does it become diminished. Thus, C to Bbb would be our diminished seventh (9 half steps).
Number of |
Minor, major, |
Short |
Augmented or |
Short |
Widely used |
|
---|---|---|---|---|---|---|
0 |
Perfect unison |
P1 |
Diminished second |
d2 |
|
|
1 |
Minor second |
m2 |
Augmented unison |
A1 |
Half step |
|
2 |
Major second |
M2 |
Diminished third |
d3 |
Whole step |
|
3 |
Minor third |
m3 |
Augmented second |
A2 |
||
4 |
Major third |
M3 |
Diminished fourth |
d4 |
||
5 |
Perfect fourth |
P4 |
Augmented third |
A3 |
|
|
6 |
Diminished fifth |
d5 |
Tritone |
|||
Augmented fourth |
A4 |
|||||
7 |
Perfect fifth |
P5 |
Diminished sixth |
d6 |
||
8 |
Minor sixth |
m6 |
Augmented fifth |
A5 |
||
9 |
Major sixth |
M6 |
Diminished seventh |
d7 |
||
10 |
Minor seventh |
m7 |
Augmented sixth |
A6 |
||
11 |
Major seventh |
M7 |
Diminished octave |
d8 |
||
12 |
Perfect octave |
P8 |
Augmented seventh |
A7 |
In music, the terms consonance and dissonance form a dichotomy in which these terms make a distinction between levels of sweetness / harshness, pleasantness / unpleasantness, acceptability / unacceptability, of sounds or intervals.
Therefore notes that sound good or agreeable together when played at the same time are called consonant. Chords built only of consonances sound pleasant and "stable"; you can listen to one for a long time without feeling that the music needs to change to a different chord.
Notes that are dissonant can sound harsh or unpleasant when played at the same time. Or they may simply feel "unstable"; if you hear a chord with a dissonance in it, you may feel that the music is pulling you towards the chord that resolves the dissonance. Obviously, what seems pleasant or unpleasant is partly a matter of opinion.
Consonant Interval
Dissonant Intervals
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