Specific Intervals

By IGDb · Updated

A specific interval has a number and a quality: major third, perfect fifth or diminished fourth, for example. First count the generic interval from the letter names. Then count the semitones to find its quality.

A reference within one octave

This table gives the perfect, major and minor intervals, measured upwards from C. Each example uses the nearest indicated note at or above the starting C.

Interval Semitones Example
Perfect unison 0 C to the same C
Minor second 1 C up to D flat
Major second 2 C up to D
Minor third 3 C up to E flat
Major third 4 C up to E
Perfect fourth 5 C up to F
Perfect fifth 7 C up to G
Minor sixth 8 C up to A flat
Major sixth 9 C up to A
Minor seventh 10 C up to B flat
Major seventh 11 C up to B
Perfect octave 12 C up to the next C

Unisons, fourths, fifths and octaves belong to the perfect family. Seconds, thirds, sixths and sevenths can be major or minor. A minor interval is one semitone narrower than the major interval with the same number.

Augmented and diminished intervals

For the same letter count, widening a perfect or major interval by one semitone makes it augmented. Narrowing a perfect or minor interval by one semitone makes it diminished.

Notes, ascending within an octave Letter count Semitones Interval
C to F Fourth 5 Perfect fourth
C to F sharp Fourth 6 Augmented fourth
C to G flat Fifth 6 Diminished fifth
C to F flat Fourth 4 Diminished fourth

The two six-semitone intervals are both tritones. F sharp and G flat occupy the same fret in equal temperament, but their spellings produce different interval names. Four semitones can likewise mean C to E, a major third, or C to F flat, a diminished fourth.

Try a third on one string

In standard tuning, string 2 fret 1 is C. Play it followed by fret 4, E flat: three fret steps give a minor third. Follow C with fret 5, E, for a major third of four semitones. Count the moves between frets; do not count the starting fret as a semitone.

Next, try inverting those intervals.

Reference: Robert Hutchinson’s interval identification and augmented and diminished intervals.