SFML 2.0 vs SDL 1.3

Both are undergoing development
Both support hardware accelerated 2D out of the box
Both are licensed under the zlib license -- that's right, you are now free to statically link SDL to your programs

SFML is mostly supported by one developer, a much smaller team than the one behind SDL
SFML is only aimed at Windows/Linux/OSX for the moment, while SDL supports a much wider range of platforms
SFML 2.0 is pretty unstable at the moment, with the lead developer stating that he's prepared to completely break parts of the API prior to the 2.0 release
SDL 1.3 is probably pretty unstable as well
SFML has a much more friendly API than SDL, in my experience, although this is limited to usage of 1.2

Given my limited knowledge of SDL 1.3, I'm not sure which is the better library to side with. I originally jumped ship from SDL to SFML because of its friendlier API and hardware accelerated 2D graphics, but if SDL 1.3 is going to feature similar hardware acceleration along with a brisker, more reliable pace of development, my inclined to side with it. Can /prog/ convince me to pick a camp?

>>79
Where ever you see "vector space over rational field," just replace it with "vector space over computable real field."

Linear algebra has nothing to do with infinity or non-computable reals. It's all about solving computable systems of linear equations. Your vector space could be over the whole numbers for all it cares.

x = 5y + 3
y = 3x + 4z + 2
z = 9x - 17

Solve for x. That's all linear algebra concerns itself with.