Today I am playing with math : harmonics, waves, and topology. Specifically I want to have a handle on using Fourier methods and FFT in some aspects of my project. I am also working on algorithms like trees, associative matrices , normals, surfaces, vectors.... and testing some LAN protocols for my machines.
ADDED:
X(f)\ \stackrel{\mathrm{def}}{=}\ \int_{-\infty}^{\infty} x(t) \ e^{- i 2 \pi f t} \ dt. \
which is this in LaTex
And I have an interesting link to a simple explanation of Fourier which is here: LINK and I will see how useful that is.
ADDED more , the uplink from the fourier was even more interesting as it is about neuro http://sharp.bu.edu/~slehar/. It is some interesting reading. The fourier description was instructive and suggests some applications I had not "grokked" before.
"In the fields of hell where the grass grows high Are the --graves-- of dreams allowed to die." -- Richard Harter
And a new link if you like FFT and this looks like a winner.
http://www.archive.org/details/Lectures_on_Image_Processing
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