Convolution and Fourier
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Created by Siraj Habsaia with Mathify.dev
This animation visually demonstrates how convolution works by showing a pulse sliding over a Gaussian curve, then reveals that this complex sliding process is mathematically equivalent to simply multiplying their Fourier coefficients in the frequency domain. Through clear graphics and narration, it connects the intuitive "flip and slide" concept with the powerful simplification offered by the Fourier transform.