Convert any frequency in Hertz (Hz) to its corresponding musical note. Get the note name, octave, cents deviation, and exact pitch information.
440.00 Hz
This frequency is exactly at A4 (perfectly in tune).
The Frequency to Note Converter is a free online tool designed to translate any frequency in Hertz (Hz) into its closest musical note, pitch name, octave position, or MIDI note number. It works by mapping sound frequency values onto the standard musical pitch system used in Western music.
This tool is commonly used for instrument tuning, pitch detection, audio signal analysis, music production, and music theory learning. It supports tasks such as identifying the note of a recorded sound, verifying tuning accuracy, or converting measured audio frequencies into readable musical note names.
Musical pitch follows a logarithmic frequency scale where each octave represents a doubling of frequency. This converter uses the twelve-tone equal temperament (12-TET) system, which divides each octave into twelve equal semitones.
The input frequency is compared against a fixed reference pitch of A4 = 440 Hz, defined by the ISO 16 tuning standard. From this reference, the tool calculates the nearest pitch class, note name, and octave number.
When the frequency does not match an exact note value, the converter calculates the cents deviation, indicating whether the pitch is sharp or flat relative to the nearest note frequency.
Frequency-to-note conversion relies on calculating the distance between an input frequency and a known reference pitch. This distance is measured in semitones, which represent equal steps in the musical tuning system.
By determining how many semitones the frequency is above or below A4 (440 Hz), the converter assigns the correct note name and octave.
n = 12 × log₂(f / 440)
Where f is the input frequency in Hertz and n is the number of semitones relative to A4.
cents = 1200 × log₂(f / f_note)
This calculation shows how far the input frequency deviates from the exact frequency of the nearest musical note.
This reference table shows how standard musical notes correspond to their fundamental frequencies in Hertz. Because pitch repeats across octaves, the same note name appears at multiple frequency values.
| Note | Frequency (Hz) | Note | Frequency (Hz) |
|---|---|---|---|
| C4 (Middle C) | 261.63 | C5 | 523.25 |
| D4 | 293.66 | D5 | 587.33 |
| E4 | 329.63 | E5 | 659.25 |
| F4 | 349.23 | F5 | 698.46 |
| G4 | 392.00 | G5 | 783.99 |
| A4 | 440.00 | A5 | 880.00 |
| B4 | 493.88 | B5 | 987.77 |
Frequency-to-note conversion depends on the selected tuning system and reference pitch. This tool uses the twelve-tone equal temperament system, where each octave is divided into twelve equal semitones.
By default, calculations are based on the international tuning standard A4 = 440 Hz. Different reference pitches, such as A4 = 432 Hz, will produce different note mappings and cent deviations.
Because musical tuning standards can vary by historical context, genre, or performance preference, frequency-to-note results should always be interpreted relative to the chosen reference pitch.
Frequency-to-note calculators are widely used in instrument tuning, vocal pitch analysis, sound design, and digital audio production. They help translate raw frequency measurements into meaningful musical information.
Musicians use frequency-to-note tools to identify pitches from microphones or recordings, while audio engineers rely on them to analyze harmonics, detect tuning issues, or align sounds with musical scales in digital audio workstations.