Dara wrote:
> This is what I refer to as the compact support which could be re-scaled.
In mathematics, a function $f : \mathbb{R} \to \mathbb{R}$ has **compact support** if it's zero outside some finite interval $[-M,M]$. The Gabor and differentiated Gaussian wavelets we've been discussing now don't have compact support, though they do decrease very rapidly.
> This is what I refer to as the compact support which could be re-scaled.
In mathematics, a function $f : \mathbb{R} \to \mathbb{R}$ has **compact support** if it's zero outside some finite interval $[-M,M]$. The Gabor and differentiated Gaussian wavelets we've been discussing now don't have compact support, though they do decrease very rapidly.
Version 2.1.8p2
