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Sorry. By "patentable" I meant when embodied by a clearly-defined machine.

And anyway, why not patent algorithms in the abstract? There are an infinity of "fundamental mathematical truths", but only a few are spectacularly useful. If a given algorithm truly is obvious and trivial, then you can evade the patent by spending 30 seconds to find another obvious and trivial algorithm. (I note that most of the people complaining about the trivial obviousness of all software patents are not cranking out 50 algorithms a day like RSA or the fast Fourier transform. When they talk about software being obvious, they're talking about other people's software.)




> And anyway, why not patent algorithms in the abstract?

Because the costs outweigh the benefits, unless you're a patent lawyer.

Software patents already create huge legal risks to businesses that did nothing wrong except come up with a simple idea that someone patented first, they're ridiculously expensive to enforce, and most of the money ends up driving more lawsuits rather than more research.


So Carl Friedrich Gauss could have patented his FFT algorithm, since it would take 160 years for the next guys to come up with it on their own?


It's possible for an algorithm to be obvious and trivial, and also the only way to do it.




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