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yeah, thats what my teacher told me lol; I was like: thers a fundamental theorum of algebra? lol

and the funny thing is, that mostly it is proven using analytic methods

can you decompose fraction into complex parts without messing things up in the end?

I don't know what kind of a decomposition you are talking about, can you give an example?

\[\frac{10x + 7}{(x-1)(x^2+4)}\] for example..

Do you mean real and imaginary part?

imaginary parts; can this be decomposed into imaginary parts and not mess with the real solutions?

and not mess up the reals lol

I was surprised to find earlier this year that there was a fundamental theorem of arithmetic.

wha!? arithmetics gone fundamental too?

Oh amistre isnt that partial fraction decomposition?

yes it is; yes it is ;)

ähm, sorry should be 2s instead of the 4s there ;-)

they are imaginary 4s lol..so it doesnt matter ;)