## Comment Re:What parallel universe have I fallen into... (Score 1) 293

... Duke Nukem Forever will ship in June

chickens = eggs.

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... Duke Nukem Forever will ship in June

chickens = eggs.

But this probably will close the door on the 99 cases out of 100 where an IP actually does equal a bad person who needs to be caught.

I'm not sure about the 99/100 figure. However, even if that's true, I'd argue that just because something is a 99% accurate indicator of crime, it doesn't justify a forfeiture of rights for the other 1%. Is having an IP address linked to an illegal activity justification to open an investigation? Sure. Enough to break in and confiscate property of an individual who has an open WAP living in a populated area? Probably not. Keep in mind people committing internet crimes are "crafty" and know that its important to hide their own identities (often, masking them as the identities of others)

Normally, I'd dog on the editors for this too, but I just noticed the, the "OMG wyte ifone" submission has almost twice the comments as this announcment...it'll be interesting to check back on the comment count in a few hours to see what

My thoughts exactly...

Symmetric, (Strictly) diagonally dominant matrices are great: Non-singular, real spectrum, diagonalizable...In fact, purely from the fact that the eigenvalues can be bounded away from 0, many iterative methods will have provably fast O(n^2) convergence...beating the classic O(n^3) by an order of magnitude.

I'm not up to speed in the particular tricks used for the Symmetric, DD regime, but certainly one would only "naively" try solving this using Gaussian elimination, due to the special structure. One thing I thought was interesting was that the authors mention that the "previous" fast algorithm solves in:

O(n*log(n)^25).

Well, for n 10^52 (HUUUUUUUUUUUGE!!!) n^2 is less than nlog(n)^25, so there complexity constant becomes really important!!! I can't imagine that the "previous" algorithm was useful (practically speaking!)

-unperson

The end of labor is to gain leisure.