« first day (2708 days earlier)      last day (2610 days later) » 
01:00 - 23:0023:00 - 00:00

23:02
$p$-adic integers?
No sorry, the localisation of $\Bbb Z$ at a prime $p$
23:16
@Daminark
23:28
Hey
@Daminark hi
Hi
@Daminark Hi
@ÍgjøgnumMeg surely that quotient is a field, since $(p)\Bbb Z_{(p)}$ is a (the only) maximal ideal
If you ping someone not currently in chat, will it pm them? Or does SE have a way of Pming?
23:38
@AlessandroCodenotti Yep, it is a field of characteristic $p$, I found a question which asked whether or not localisation commutes with quotienting, to which the answer was yes, so $\Bbb Z_{(p)}/(p)\Bbb Z_{(p)} \cong \Bbb Z/(p)$
@CookieToast It will give a notification. It won't be a private message.
Gotcha
Thank you
They will get notification after 15 min
@ÍgjøgnumMeg cool, I suspected that wss the case, localisations usually interact very well with other operations
@AlessandroCodenotti Yep! It led me to learn what an "exact functor" is, so that's nice. I like when I end up learning something new from a question. lol
23:43
Can the following integral be simplified? $\int \frac{d}{dx}[f(x)] (\frac{d}{dx}[g(x)])^{2} dx$
RGS
RGS
Hello there; does anyone know how to start a private chatting session, like the ones MSE suggests you start if you and someone else comment too much in a question?
Hey @Dair and @Leaky!
hi
@RGS it isn't very private afterall
but you basically just need to create a new room
RGS
RGS
@LeakyNun Thanks then :P And after that I can just delete the room?
you can't
RGS
RGS
23:55
What happens then?
your conversation stays public forever
15 days of inactivity will freeze room
RGS
RGS
ah ok
fair enough; thanks!
does anyone know how to write restrictions using latex ?
01:00 - 23:0023:00 - 00:00

« first day (2708 days earlier)      last day (2610 days later) »