Frequency to Note Converter
Tell us more, and we'll get back to you.
Contact UsTell us more, and we'll get back to you.
Contact UsEmbed on Your Website
Add this calculator to your website
The relationship between musical notes and frequencies is fundamental to understanding sound and music theory. Every musical note corresponds to a specific frequency of sound waves, measured in Hertz (Hz). The standard reference point in modern Western music is A4 (concert pitch) at 440 Hz, established by the International Organization for Standardization (ISO) in 1975.
The formula to calculate the number of semitones from A4 (440 Hz) is:
| Note | Frequency (Hz) | Octave |
|---|---|---|
| A4 | 440.00 | 4 |
| Middle C (C4) | 261.63 | 4 |
| C5 | 523.25 | 5 |
A4 (the A above middle C) is the standard pitch reference for musical tuning. The international standard is 440 Hz, though some musicians prefer alternative tunings like 432 Hz or 442 Hz. The choice of reference pitch affects the absolute frequency of all other notes while maintaining their relative relationships.
In the Western musical system, each octave is divided into 12 semitones. The frequency ratio between any two adjacent semitones is the twelfth root of 2 (approximately 1.059463). This means that to go up one octave (12 semitones), you multiply the frequency by 2. For example, if A4 is 440 Hz, then A5 is 880 Hz.
A cent is a unit of measure for musical intervals. One semitone is divided into 100 cents, making an octave 1200 cents. Cents are useful for describing very small pitch differences. The formula for cents deviation is: cents = 1200 × log₂(f₁/f₂), where f₁ and f₂ are the two frequencies being compared.
MIDI note numbers are a standard way of representing musical notes in digital systems. Middle C (C4) is MIDI note 60, and A4 (440 Hz) is MIDI note 69. Each semitone increases or decreases the MIDI note number by 1. This system is widely used in electronic music, synthesizers, and digital audio workstations.