Note Frequency Calculator
Convert a musical note to its frequency in hertz, or find the nearest note and cents detune for any frequency — with adjustable A4 reference and MIDI number.
How to use
- Pick a mode: note to frequency, or frequency to note.
- Set the A4 reference (default 440 Hz).
- For note to frequency, choose the note and octave; for frequency to note, type a frequency in hertz.
- Read the frequency, nearest note, cents deviation and MIDI number, and copy the result.
About this tool
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Enter a note name and octave in scientific pitch notation — middle C is C4 — and get its frequency in hertz. Switch to reverse mode to type a frequency and see the nearest note, how many cents sharp or flat it lands, and its MIDI note number. The A4 reference defaults to 440 Hz and can be changed for the alternative tunings orchestras and individual players use.
The arithmetic is equal temperament: f = A4 × 2^((n − 69) / 12), where n is the MIDI number and 69 is A4. Twelve equal steps to the octave means every semitone is the twelfth root of two, an irrational ratio, which is worth saying plainly because it is the whole compromise of the system. Middle C works out to 261.6256 Hz — a number that is not round and never will be, because rounding it would put something else out of tune.
Equal temperament is a deliberate approximation, and knowing by how much makes tuning by ear easier to reason about. The equal-tempered perfect fifth is 700 cents against the pure 3:2 ratio's 701.955, so it is flat by about two cents, which almost nobody hears. The major third is the one that suffers: 400 cents against the pure 5:4 ratio's 386.31, sharp by nearly fourteen cents, which is audible as a slight beating in a sustained chord and is why barbershop singers and brass sections drift away from the piano when they can. A trained ear resolves somewhere around five cents, so the fifth is inside the noise and the third is comfortably outside it.
The reference pitch is a convention rather than a constant. A440 is the ISO standard, many European orchestras tune to 442 or 443 for a brighter sound, and 432 Hz circulates with claims of historical or physiological significance that do not survive checking — it is simply 31.8 cents, about a third of a semitone, below the standard. Historical performance goes considerably lower, around 415 Hz for baroque pitch, which is nearly a full semitone down. None of these are more correct than the others; they are agreements about where to start, and this calculator will follow whichever one you set.
Frequently asked questions
What octave numbering is used?
Scientific pitch notation: middle C is C4 and A4 is 440 Hz by default. C0 is about 16.35 Hz and C8 is about 4186 Hz.
What are cents?
A cent is one hundredth of a semitone. A reading of +20 cents means the frequency is 20 cents sharp of the nearest note; ±50 cents is the half-way point to the neighboring note.
Can I use a different tuning like 432 Hz?
Yes. Change the A4 reference and every note is recalculated against it using equal temperament.
Why do the fret or key positions on my instrument not match these numbers exactly?
Because equal temperament is a compromise. Dividing the octave into twelve equal steps makes every key usable, at the cost of every interval except the octave being slightly out of tune against the simple whole-number ratios the ear prefers. A justly tuned major third is about fourteen cents narrower than the equal-tempered one, which is why a held chord can sound tempered even when every note matches the calculator.
Why does a tuner disagree with the frequency shown here?
Most often because it is listening to a real instrument rather than a pure tone. A plucked or bowed string is slightly inharmonic, its pitch drifts during the decay, and the tuner may be tracking a harmonic instead of the fundamental. Room temperature moves wind instruments too. Treat the calculated value as the target and the tuner's reading as a measurement of something messier.
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