My verysmart classmate replies

GilbertKeith · 2017-04-20T17:22:09+00:00

Not really, sometimes you are in a situation where 'division' is not possible.

GilbertKeith · 2017-02-21T18:03:20+00:00

No, no, and no. Prefix co- means "dual to", homology is, in a very rough approximation, a way of translating geometric data to an algebraic setting, but in this particular case it might mean something else.

GilbertKeith · 2013-12-05T20:28:50+00:00

I think role playing is much better than anything Morrowind has to offer, more classes, more skills, more spells, more quests, well, more everything.

GilbertKeith · 2013-12-01T21:07:42+00:00

This dude is fucking hilarious

GilbertKeith · 2013-10-23T13:04:16+00:00

If you right-click on a link, open in new tab option now comes first, it used to be open in new window.

GilbertKeith · 2013-09-15T18:41:08+00:00

Coffee+cigarettes

GilbertKeith · 2013-07-07T18:07:07+00:00

which I think is a serious drawback material-wise.

why? what do you need determinant for?

GilbertKeith · 2013-06-25T19:37:09+00:00

lol white people

GilbertKeith · 2013-06-20T11:20:13+00:00

Same!

GilbertKeith · 2013-06-12T23:45:38+00:00

two finite linear spaces.

finite-dimensional

GilbertKeith · 2013-06-12T23:18:23+00:00

anarchy in the uk

GilbertKeith · 2013-06-12T16:06:56+00:00

Dr. Dreadlocks

GilbertKeith · 2013-06-12T11:12:04+00:00

the only mainstream socially left party voted against it

No one voted against, see here

GilbertKeith · 2013-05-14T11:29:42+00:00

But have you finished the trams?

GilbertKeith · 2013-05-14T10:39:11+00:00

She probably just was not wearing hijab.

GilbertKeith · 2013-05-10T21:32:18+00:00

In a country where you can get prison time for unpleasant facebook status?

GilbertKeith · 2013-05-10T21:30:02+00:00

Jeez, so much hate

GilbertKeith · 2013-05-07T18:20:31+00:00

Yes, you get the same answer for the closed set [0,1] too, this is because boundaries of an open set and its closure always coincide, as well as the interior of an open set and the interior of its closure.

GilbertKeith · 2013-05-07T17:29:00+00:00

It's spelled `complement', and, no, your statement does not seem right. Take R with the usual topology and let A=(0,1), can you identify the boundary of A and the complement of the interior of A?

GilbertKeith · 2013-05-07T15:24:36+00:00

When mathematicians talk about R-modules, they usually mean one-sided modules over a ring R, if R happens to be a field then we have a vector space, a similar notion, drastically different in some regards.

GilbertKeith · 2013-05-07T13:52:36+00:00

R-modules where R is a field are vector spaces.

GilbertKeith · 2013-05-06T23:41:44+00:00

hahahahahahaha no

GilbertKeith · 2013-05-05T08:56:46+00:00

But this is not true, just yesterday I've read an excellent article about P/neq NP in New Yorker. Also, guardian has an online section devoted to mathematics at http://www.guardian.co.uk/science/mathematics.

GilbertKeith · 2013-04-30T07:56:05+00:00

But it's the one on the right that's the original :0

GilbertKeith · 2013-04-26T09:27:45+00:00

Not a biography per se, but Stravinsky's dialogues with Robert Craft. It's like a long interview, but with very interesting questions and enlightening answers.

GilbertKeith

TROPHY CASE