Free tool
Semitone & Interval Calculator
Semitone distance, interval name, cents and the exact frequency ratio between any two notes.
Deterministic maths, calculated in your browser.
Notes
Middle C is C4.
Semitones up
7
Perfect 5th
Shortest distance
-5
Signed, within an octave
Cents
700
Frequency ratio
1.498307
Multiplier
C4
261.63 Hz
Resulting pitch
392 Hz
G above
Interval reference
| Semitones | Interval | Ratio | Cents |
|---|---|---|---|
| 0 | Unison | 1 | 0 |
| 1 | Minor 2nd | 1.05946 | 100 |
| 2 | Major 2nd | 1.12246 | 200 |
| 3 | Minor 3rd | 1.18921 | 300 |
| 4 | Major 3rd | 1.25992 | 400 |
| 5 | Perfect 4th | 1.33484 | 500 |
| 6 | Tritone | 1.41421 | 600 |
| 7 | Perfect 5th | 1.49831 | 700 |
| 8 | Minor 6th | 1.5874 | 800 |
| 9 | Major 6th | 1.68179 | 900 |
| 10 | Minor 7th | 1.7818 | 1000 |
| 11 | Major 7th | 1.88775 | 1100 |
| 12 | Octave | 2 | 1200 |
Interval names here are the common equal-tempered ones. Enharmonic spellings such as augmented fourth and diminished fifth are the same six semitones; which name is correct depends on the harmonic context, not the distance.
Detail
How this works
An interval is a distance measured in semitones, and in equal temperament each semitone multiplies frequency by 2^(1/12). Twelve semitones therefore double the frequency, which is why an octave is the one interval with a clean ratio.
Cents are the fine unit: one hundred per semitone. Pitch correction, tuning references and detuned layers all work in cents rather than semitones because the useful moves are far smaller than a fret.
FAQ
Frequently asked questions
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