§ 01What an Interval Is
An interval is the distance between two pitches. That's it. When you play C and then E, the distance between them — four semitones — is a major third. When you play C and G at the same time, the interval is a perfect fifth.
Intervals are the atoms of music. Every melody is a series of intervals. Every chord is a stack of them. Every scale is a specific pattern of them. Understanding intervals means understanding why music sounds the way it does.
Intervals have two key properties: a number (second, third, fourth…) and a quality (perfect, major, minor…). Together they give you a precise name — "major third," "perfect fifth," "minor seventh."
Hear a Major Third: C → E
C4 and E4 form a major third — 4 semitones. Toggle harmonic (both together) or melodic (one at a time).
§ 02Two Parts of an Interval Name
Every interval name has exactly two parts: the number and the quality.
Number
How many letter names are spanned, counting both endpoints.
C to E = 3 letters (C, D, E) = a third
Quality
The precise size in semitones: perfect, major, minor, augmented, or diminished.
C to E = 4 semitones = a major third
Together: "major third." Never say just "third" — there are four kinds (major, minor, augmented, diminished). Always include the quality.
§ 03The Number: Letter Counting
Count letter names from bottom to top, including both endpoints. Ignore sharps and flats — they don't affect the number.
| Bottom | Top | Letters spanned | Interval number |
|---|---|---|---|
| C | D | C–D (2) | 2nd (Second) |
| C | E | C–D–E (3) | 3rd (Third) |
| C | F | C–D–E–F (4) | 4th (Fourth) |
| C | G | C–D–E–F–G (5) | 5th (Fifth) |
| C | A | C–D–E–F–G–A (6) | 6th (Sixth) |
| C | B | C–D–E–F–G–A–B (7) | 7th (Seventh) |
| C | C | C–...–C (8) | 8th (Octave) |
C to E♭ is still a third — E♭ is still the letter E. C to D♯ is a second. Always count letter names, never semitones alone, to find the number.
§ 04The Quality
Intervals fall into two families based on their number: the perfect family (unisons, fourths, fifths, octaves) and the major/minor family (seconds, thirds, sixths, sevenths).
Perfect Family
Unisons, 4ths, 5ths, Octaves
Major/Minor Family
2nds, 3rds, 6ths, 7ths
§ 05The Major-Scale Method
The fastest way to identify any interval: compare the top note to the major scale built on the bottom note. If the top note is in that major scale, the interval is either perfect (for 1, 4, 5, 8) or major (for 2, 3, 6, 7). If it's one semitone lower, it's minor. Two semitones lower, diminished. One semitone higher, augmented.
Example: D to F♯. Build D major scale: D–E–F♯–G–A–B–C♯. F♯ is the 3rd degree → it's a major third.
Example: D to F♮. D major has F♯, but this is F♮ — one semitone lower → minor third.
D Major Scale: D→F♯ vs D→F♮
In D major the third scale degree is F♯ (major third, 4 semitones). Lower it to F♮ and you get a minor third (3 semitones). One semitone — completely different mood.
§ 06Every Interval Within One Octave
There are 13 distinct intervals from unison (0 semitones) to octave (12 semitones). Use the explorer below to hear each one, see it on the keyboard, and read its character.
Interval Explorer
Select any interval from unison to octave. Toggle harmonic, melodic ascending, or melodic descending.
Interval
Perfect Fifth
P5 · 7 semitones
Notes (from C4)
C–G
Ref: Twinkle Twinkle Little Star
Character
Most consonant interval after the octave. Powerful, open, noble.
🎵 Twinkle Twinkle Little Star — "Twin-kle twin-kle"
§ 07Augmented and Diminished Intervals
Beyond major, minor, and perfect lie augmented (one semitone wider) and diminished (one semitone narrower). They arise most often when spelling intervals correctly across accidentals.
| Interval | Abbreviation | Semitones | Relation |
|---|---|---|---|
| Augmented Unison | A1 | 1 | P1 + 1 semitone (e.g. C–C♯) |
| Diminished Second | d2 | 0 | m2 − 1 semitone (enharmonic with P1) |
| Augmented Second | A2 | 3 | M2 + 1 semitone (e.g. C–D♯) |
| Diminished Third | d3 | 2 | m3 − 1 (enharmonic with M2) |
| Augmented Fourth | A4 | 6 | P4 + 1 (the tritone, e.g. C–F♯) |
| Diminished Fifth | d5 | 6 | P5 − 1 (the tritone, e.g. C–G♭) |
| Augmented Fifth | A5 | 8 | P5 + 1 (e.g. C–G♯) |
| Diminished Seventh | d7 | 9 | m7 − 1 (enharmonic with M6) |
§ 08The Tritone
The tritone — exactly 6 semitones — is one of music's most dramatic intervals. Medieval theorists called it diabolus in musica ("devil in music") and avoided it in sacred compositions. It's the only interval that perfectly bisects the octave.
It has two enharmonic spellings: the augmented fourth (C–F♯, spelled upward) and the diminished fifth (C–G♭, spelled as a compression). Both are exactly 6 semitones. Context determines which name is correct.
The Tritone: C → F♯
C and F♯ sit exactly 6 semitones apart — the tritone. It splits the octave precisely in half and creates a uniquely tense, unresolved sound.
C to F♯ = 6 semitones up. Same distance as C to G♭. The two spellings are enharmonic equivalents.
The tritone is essential to dominant seventh chords — the tension between the third and seventh (e.g. E and B♭ in G7) creates a tritone that demands resolution to the tonic. This is the engine of tonal harmony.
§ 09Harmonic vs Melodic Intervals
A harmonic interval is both notes sounding simultaneously — the interval you hear in a chord. A melodic interval is the notes played sequentially — the interval you hear in a melody line.
Harmonic
Both notes at once. Creates the color of a chord. Consonance and dissonance are most apparent here.
Melodic
Notes in succession. Creates the shape of a melody. Can be ascending or descending — same interval, different feel.
The interval name is the same whether harmonic or melodic. C–G is always a perfect fifth. But the ear perceives them differently — a harmonic P5 sounds stable and full; a melodic P5 ascending sounds bold and decisive.