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sunk1st | 1 year ago
Unlike the Nyquist-Shannon theory, compressed sensing is not generally applicable: it requires a sparse signal.
As with many other optimization techniques, it’s a trade off between soundness and completeness.
sunk1st | 1 year ago
Unlike the Nyquist-Shannon theory, compressed sensing is not generally applicable: it requires a sparse signal.
As with many other optimization techniques, it’s a trade off between soundness and completeness.
kragen|1 year ago
you could just as correctly say 'nyquist-shannon theory is not generally applicable; it requires a bandlimited signal' (which is why compressed sensing doesn't violate it)
nico|1 year ago
nico|1 year ago
Loved this:
> As with many other optimization techniques, it’s a trade off between soundness and completeness