Convert a note to its exact frequency, or a frequency to its nearest note - with MIDI numbers, wavelengths, and an adjustable concert pitch.
Hz
Hz
Frequency
MIDI note number
Wavelength
In-tune frequency
Note frequency chart (C0-B8)
Every note from C0 to B8 at the selected concert pitch. Change the concert pitch above and the whole chart updates.
Note
Octave
MIDI
Frequency (Hz)
Wavelength (m)
C0
0
12
16.35
20.977
C♯0 / D♭0
0
13
17.32
19.799
D0
0
14
18.35
18.688
D♯0 / E♭0
0
15
19.45
17.639
E0
0
16
20.60
16.649
F0
0
17
21.83
15.715
F♯0 / G♭0
0
18
23.12
14.833
G0
0
19
24.50
14.000
G♯0 / A♭0
0
20
25.96
13.214
A0
0
21
27.50
12.473
A♯0 / B♭0
0
22
29.14
11.773
B0
0
23
30.87
11.112
C1
1
24
32.70
10.488
C♯1 / D♭1
1
25
34.65
9.900
D1
1
26
36.71
9.344
D♯1 / E♭1
1
27
38.89
8.820
E1
1
28
41.20
8.325
F1
1
29
43.65
7.857
F♯1 / G♭1
1
30
46.25
7.416
G1
1
31
49.00
7.000
G♯1 / A♭1
1
32
51.91
6.607
A1
1
33
55.00
6.236
A♯1 / B♭1
1
34
58.27
5.886
B1
1
35
61.74
5.556
C2
2
36
65.41
5.244
C♯2 / D♭2
2
37
69.30
4.950
D2
2
38
73.42
4.672
D♯2 / E♭2
2
39
77.78
4.410
E2
2
40
82.41
4.162
F2
2
41
87.31
3.929
F♯2 / G♭2
2
42
92.50
3.708
G2
2
43
98.00
3.500
G♯2 / A♭2
2
44
103.83
3.304
A2
2
45
110.00
3.118
A♯2 / B♭2
2
46
116.54
2.943
B2
2
47
123.47
2.778
C3
3
48
130.81
2.622
C♯3 / D♭3
3
49
138.59
2.475
D3
3
50
146.83
2.336
D♯3 / E♭3
3
51
155.56
2.205
E3
3
52
164.81
2.081
F3
3
53
174.61
1.964
F♯3 / G♭3
3
54
185.00
1.854
G3
3
55
196.00
1.750
G♯3 / A♭3
3
56
207.65
1.652
A3
3
57
220.00
1.559
A♯3 / B♭3
3
58
233.08
1.472
B3
3
59
246.94
1.389
C4
4
60
261.63
1.311
C♯4 / D♭4
4
61
277.18
1.237
D4
4
62
293.66
1.168
D♯4 / E♭4
4
63
311.13
1.102
E4
4
64
329.63
1.041
F4
4
65
349.23
0.982
F♯4 / G♭4
4
66
369.99
0.927
G4
4
67
392.00
0.875
G♯4 / A♭4
4
68
415.30
0.826
A4
4
69
440.00
0.780
A♯4 / B♭4
4
70
466.16
0.736
B4
4
71
493.88
0.694
C5
5
72
523.25
0.656
C♯5 / D♭5
5
73
554.37
0.619
D5
5
74
587.33
0.584
D♯5 / E♭5
5
75
622.25
0.551
E5
5
76
659.26
0.520
F5
5
77
698.46
0.491
F♯5 / G♭5
5
78
739.99
0.464
G5
5
79
783.99
0.438
G♯5 / A♭5
5
80
830.61
0.413
A5
5
81
880.00
0.390
A♯5 / B♭5
5
82
932.33
0.368
B5
5
83
987.77
0.347
C6
6
84
1046.50
0.328
C♯6 / D♭6
6
85
1108.73
0.309
D6
6
86
1174.66
0.292
D♯6 / E♭6
6
87
1244.51
0.276
E6
6
88
1318.51
0.260
F6
6
89
1396.91
0.246
F♯6 / G♭6
6
90
1479.98
0.232
G6
6
91
1567.98
0.219
G♯6 / A♭6
6
92
1661.22
0.206
A6
6
93
1760.00
0.195
A♯6 / B♭6
6
94
1864.66
0.184
B6
6
95
1975.53
0.174
C7
7
96
2093.00
0.164
C♯7 / D♭7
7
97
2217.46
0.155
D7
7
98
2349.32
0.146
D♯7 / E♭7
7
99
2489.02
0.138
E7
7
100
2637.02
0.130
F7
7
101
2793.83
0.123
F♯7 / G♭7
7
102
2959.96
0.116
G7
7
103
3135.96
0.109
G♯7 / A♭7
7
104
3322.44
0.103
A7
7
105
3520.00
0.097
A♯7 / B♭7
7
106
3729.31
0.092
B7
7
107
3951.07
0.087
C8
8
108
4186.01
0.082
C♯8 / D♭8
8
109
4434.92
0.077
D8
8
110
4698.64
0.073
D♯8 / E♭8
8
111
4978.03
0.069
E8
8
112
5274.04
0.065
F8
8
113
5587.65
0.061
F♯8 / G♭8
8
114
5919.91
0.058
G8
8
115
6271.93
0.055
G♯8 / A♭8
8
116
6644.88
0.052
A8
8
117
7040.00
0.049
A♯8 / B♭8
8
118
7458.62
0.046
B8
8
119
7902.13
0.043
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About This Tool
This calculator converts between musical notes and their frequencies in both directions. Pick a note and octave to get its exact frequency in hertz, or type a frequency to find the nearest note and how far off it is in cents.
Every result also shows the MIDI note number and the wavelength of the sound in air, and you can listen to any note as a sine reference tone.
How to Use
Choose the direction: note to frequency, or frequency to note.
Pick the note and octave, or type the frequency in hertz. Adjust the concert pitch if you need a reference other than 440 Hz.
Read the frequency, MIDI number, wavelength, and cents deviation - then play the tone or download the full chart.
Methodology
All frequencies follow twelve-tone equal temperament, the tuning system of modern Western music: each octave is divided into 12 equal semitones, so a note n semitones above the reference has a frequency of A4 x 2^(n/12).
The default reference is A4 = 440 Hz, the standard tuning frequency defined by ISO 16, and every value in the chart matches the published equal-temperament piano frequencies at that reference. Wavelengths use the speed of sound in air at 20 degrees Celsius, about 343 meters per second.
Frequencies double with every octave: A3 is 220 Hz, A4 is 440 Hz, A5 is 880 Hz. That is why the chart grows quickly toward the high notes - the gap between neighboring notes is a constant ratio, not a constant number of hertz.
When you convert a frequency, the cents value tells you how in-tune it is: 0 cents is exactly on the note, positive values are sharp, negative values are flat, and 100 cents is a full semitone away. Deviations under about 5 cents are barely audible.
Sharps and flats name the same pitches: C♯4 and D♭4 are both 277.18 Hz in equal temperament.
Example 1: What frequency is C4 (middle C)? Choose note C, octave 4, and keep 440 Hz concert pitch. The result is 261.63 Hz, MIDI note 60, with a wavelength of about 1.31 m.
Example 2: A tone measures 445 Hz - what note is it? Switch to frequency-to-note mode and enter 445. The nearest note is A4 (440 Hz), and the tone is about 19.6 cents sharp. At a concert pitch of 442 Hz the same tone would be only 11.7 cents sharp of A4.
Tips for Using Note Frequencies
Tuning to an orchestra: set the concert pitch to the ensemble's reference (for example 442 Hz) before reading frequencies - every note shifts with it.
Equalizer work: the note-to-frequency direction tells you where an instrument's fundamentals sit; for example, the lowest E of a bass guitar (E1) is about 41 Hz.
Checking a tone: in frequency-to-note mode, the cents readout works like a tuner - within a few cents means in tune.
Synthesizers and samplers: use the MIDI numbers to map notes to hardware or software instruments; middle C is 60.
Room acoustics: the wavelength column shows the physical size of each sound wave - low notes are several meters long, which is why bass behaves so differently in small rooms.
Understanding Your Results
The note range covers the full piano and beyond: C0 at 16.35 Hz sits below the lowest piano key, and B8 at 7902 Hz lies above the highest. The audible range of human hearing spans roughly 20 Hz to 20,000 Hz, so the musical scale occupies only its lower part.
The complete chart of all 108 notes can be downloaded as CSV, Markdown, PDF, or Word - handy as a studio reference or for teaching.
All calculations are performed locally in your browser. No data is sent to any server.
In the standard tuning used today, A4 (the A above middle C) is 440 Hz. This reference, known as A440 or concert pitch, is standardized by the International Organization for Standardization as ISO 16. Every other note's frequency follows from this single reference.
How is the frequency of a note calculated?
Modern Western instruments use twelve-tone equal temperament, which divides every octave into 12 equal semitones. Each semitone multiplies the frequency by the twelfth root of 2 (about 1.0595), so a note n semitones above A4 has a frequency of 440 x 2^(n/12) Hz.
An octave always doubles the frequency: A5 is 880 Hz, A3 is 220 Hz.
Why do some orchestras tune to 442 Hz or higher?
Although 440 Hz is the international standard, tuning practice varies between ensembles. The New York Philharmonic uses 442 Hz, the Boston Symphony Orchestra uses 441 Hz, and many European orchestras use 443 or 444 Hz. A slightly higher reference is often described as giving a brighter sound.
Set the concert pitch in this calculator to match any of these references.
What is 432 Hz tuning?
432 Hz is an alternative concert pitch, slightly flatter than the standard 440 Hz. Some musicians argue it should replace the standard and attribute special properties to it, but those claims are opinions rather than established findings, and 440 Hz remains the international standard.
If you want to explore it, select the 432 Hz preset and compare the resulting frequencies.
What is a cent in music?
A cent is a unit for measuring musical intervals: the octave is divided into 1200 equal parts, and each part is one cent. In equal temperament a semitone is exactly 100 cents.
When you convert a frequency, this calculator shows how many cents it sits above (sharp) or below (flat) the nearest note - the same measure a tuner displays.
What are MIDI note numbers?
MIDI identifies each note with a number from 0 to 127 instead of a name. Middle C (C4) is 60 and A4 is 69, and each semitone adds one. Under standard tuning, the frequency of MIDI note m is 440 x 2^((m-69)/12) Hz.
The calculator and the chart show the MIDI number for every note, which is useful for synthesizers, samplers, and music software.
How is the wavelength of a note calculated?
Wavelength equals the speed of sound divided by frequency. Using the speed of sound in air at 20 degrees Celsius, about 343 meters per second, A4 at 440 Hz has a wavelength of about 0.78 m, while C0 at 16.35 Hz stretches to nearly 21 m.
Wavelength changes with air temperature, so the values shown are for room temperature.
What is the difference between letter names and Do-Re-Mi note names?
English-speaking countries name notes with letters C, D, E, F, G, A, B, while many other countries use the solfege syllables Do, Re, Mi, Fa, Sol, La, Si for the same notes. German-speaking countries use letters but write H for the note that English calls B, and use B for B flat.
This calculator shows both forms wherever they differ.
What was concert pitch before 440 Hz became the standard?
Pitch varied widely by era and region. In the 1860s France standardized on 435 Hz, and ensembles specializing in Baroque music have agreed on A = 415 Hz - almost exactly one equal-tempered semitone below 440 Hz. The 440 Hz reference itself was recommended as early as 1834 and later became the ISO 16 standard.
You can enter any of these historical references as a custom concert pitch.
Does this calculator work offline and is my data private?
Yes. All conversions, the chart, and the reference tone run entirely in your browser - nothing you enter is sent to a server. Once the page has loaded, the calculator keeps working without a connection.
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