Actually I'm not sure I have any O(n!) algorithms. There are two places I could have. One of them I capped n, the other I sped up to 2^n n^2
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@propensive Gosh no. n! is ridiculously superexponential. It's like n^n with some tiny baby exponential dampening factor.
@DRMacIver So I guess the most important word in that last tweet was "vague", which goes for most of my maths recollections these days. ;)
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@propensive I do my best to keep my maths above vague, but it's hard. A lot has gone rusty even if it hasn't actually decayed.Thanks. Twitter will use this to make your timeline better. UndoUndo
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