Glossary of engineering: A–L

Can you hear colors?

Imagine you're at a concert, and you want to know which instruments are playing, but all you're getting is a mixed-up sound.

Think of a sound wave as a complex dance. Each instrument at the concert has its own unique dance move. The Fourier Transform is like a dance instructor who can break down the mixed-up dance into individual moves.

Example

If the mixed dance moves up and down quickly, it might be a flute. If it moves slowly and smoothly, it could be a cello.

Remember this

The Fourier Transform helps us identify individual instruments in a mixed-up sound by breaking it down into its unique frequency patterns.

Text adapted from Wikipedia, licensed under CC BY-SA 4.0.

Related concepts

Wavelet transform

Ever wondered why some sounds change pitch while others stay constant?

Short-time Fourier transform

STFT divides a signal into shorter segments for analysis

wavelets provide over Fourier: both time and frequency localization

Wavelets provide both time and frequency localization, unlike Fourier transforms which offer only frequency localization

Periodic function

How can we break down repeating patterns into simpler parts?

Convolution theorem

Ever wondered how mixing sounds is like mixing colors?

Fourier transform

Can you hear the hidden notes in a song?

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