‹ Tonalics

Note frequency chart: every note from C0 to B8

The frequency of every note in equal temperament, at the standard A4 = 440 Hz. Type a note or a frequency below to convert either way, or open any note to hear it and see where it sits on a piano, a guitar and a staff.

Hz to note

A4

Exactly on the note.

Note to Hz

261.63 Hz

C4 at A4 = 440 Hz · MIDI 60

About C4

All 108 notes

Black keys are named the way most music prints them — C♯, E♭, F♯, A♭, B♭ — and each page gives the other name too. C4 is middle C; A4 is the 440 Hz reference.

Octave 0

Octave 1

Octave 2

Octave 3

Octave 4

Octave 5

Octave 6

Octave 7

Octave 8

The full chart, at 440 and 432

NoteA = 440 HzA = 432 HzMIDIPiano key
C016.3516.0512—
C♯017.3217.0113—
D018.3518.0214—
E♭019.4519.0915—
E020.6020.2316—
F021.8321.4317—
F♯023.1222.7018—
G024.5024.0519—
A♭025.9625.4820—
A027.5027.00211
B♭029.1428.61222
B030.8730.31233
C132.7032.11244
C♯134.6534.02255
D136.7136.04266
E♭138.8938.18277
E141.2040.45288
F143.6542.86299
F♯146.2545.413010
G149.0048.113111
A♭151.9150.973212
A155.0054.003313
B♭158.2757.213414
B161.7460.613515
C265.4164.223616
C♯269.3068.043717
D273.4272.083818
E♭277.7876.373919
E282.4180.914020
F287.3185.724121
F♯292.5090.824222
G298.0096.224323
A♭2103.83101.944424
A2110.00108.004525
B♭2116.54114.424626
B2123.47121.234727
C3130.81128.434828
C♯3138.59136.074929
D3146.83144.165030
E♭3155.56152.745131
E3164.81161.825232
F3174.61171.445333
F♯3185.00181.635434
G3196.00192.435535
A♭3207.65203.885636
A3220.00216.005737
B♭3233.08228.845838
B3246.94242.455939
C4261.63256.876040
C♯4277.18272.146141
D4293.66288.336242
E♭4311.13305.476343
E4329.63323.636444
F4349.23342.886545
F♯4369.99363.276646
G4392.00384.876747
A♭4415.30407.756848
A4440.00432.006949
B♭4466.16457.697050
B4493.88484.907151
C5523.25513.747252
C♯5554.37544.297353
D5587.33576.657454
E♭5622.25610.947555
E5659.26647.277656
F5698.46685.767757
F♯5739.99726.537858
G5783.99769.747959
A♭5830.61815.518060
A5880.00864.008161
B♭5932.33915.388262
B5987.77969.818363
C61046.51027.58464
C♯61108.71088.68565
D61174.71153.38666
E♭61244.51221.98767
E61318.51294.58868
F61396.91371.58969
F♯61480.01453.19070
G61568.01539.59171
A♭61661.21631.09272
A61760.01728.09373
B♭61864.71830.89474
B61975.51939.69575
C72093.02054.99676
C♯72217.52177.19777
D72349.32306.69878
E♭72489.02443.89979
E72637.02589.110080
F72793.82743.010181
F♯72960.02906.110282
G73136.03078.910383
A♭73322.43262.010484
A73520.03456.010585
B♭73729.33661.510686
B73951.13879.210787
C84186.04109.910888
C♯84434.94354.3109—
D84698.64613.2110—
E♭84978.04887.5111—
E85274.05178.1112—
F85587.75486.1113—
F♯85919.95812.3114—
G86271.96157.9115—
A♭86644.96524.1116—
A87040.06912.0117—
B♭87458.67323.0118—
B87902.17758.5119—

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Frequently asked questions

How is the frequency of a note calculated?

In equal temperament every semitone multiplies the frequency by the twelfth root of two (about 1.0595), counting from A4. So a note n semitones above A4 is 440 × 2^(n/12) Hz, and one n semitones below is 440 ÷ 2^(n/12). An octave is twelve semitones, which is exactly double the frequency.

What is the frequency of middle C?

Middle C is C4, 261.63 Hz at the standard A4 = 440 Hz. At A4 = 432 Hz it is 256.87 Hz.

Why does the octave number change at C and not at A?

Scientific pitch notation starts each octave on C, because that is where the C-major scale starts, so B3 is followed by C4. A4 is the A above middle C, which is why the reference pitch is named A4.

Are these the frequencies a piano is tuned to?

Very nearly. A piano tuner stretches the octaves slightly — the top notes a little sharp, the bottom a little flat — because real piano strings have overtones slightly sharp of whole-number harmonics. The chart is the theoretical equal-tempered value, which is what a tuner app measures against.