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23:00
@0celo7 oooooh :(
sorry
so sad...
=(
@ACuriousMind is sad...
@0celo7 You broke his heart
23:00
^
@SirCumference I'm not into gingers anyway
@SirCumference My what?
you should have lied! at least his heart would be intact...
it never would have worked
@ACuriousMind black hole
23:00
@ACuriousMind you have a heart in the third game
but then you SPOILER ALERT
what the fuck is this conversation
@FenderLesPaul Not sure it's a "conversation"
@FenderLesPaul Fifty shades of ACuriousMind
(Backs away into a corner looking scared)
@FenderLesPaul watch the language mister...
23:02
come here lil' Canadian
who me?
time for a relatively lesson
no the other one
=(
@HDE226868
@0537 I'm not actually Canadian.
23:03
lies ^
@HDE226868 I know we had this discussion before.
@0537 Sorry; didn't recognize you with the new avatar!
@HDE226868 you can't read?
@0celo7 I go by avatars ~2/3s of the time, in chat.
23:04
@ACuriousMind uh, is the tensor bundle a vector bundle
Besides, you're so mathy you only talk in equations.
um
leaves
@HDE226868 what
@0celo7 Is the tensor product of vector spaces a vector space?
@0celo7 burn.
23:04
@ArtOfCode no!
have fun with my friends!
@ACuriousMind I know that's what the problem reduces to...I want to say yes.
@0celo7 Just do it.
I really wish I had some pie right now
i would like to learn relativity
Nike is suing you now, @ACuriousMind
23:05
@FenderLesPaul Click my pic
@FenderLesPaul eat @SirCumference
@ACuriousMind Just do what? Check the vector space axioms?
I don't wannaaaaaaaa
@0celo7 Say yes.
@ACuriousMind Because it's the right answer?
@ACuriousMind Yes, the tensors form a vector space.
Happy?
23:07
@0celo7 Uh, yes, and I don't know what you think there is to show. The tensor product of vector spaces is by definition the vector space spanned by the simple tensors.
@ACuriousMind I don't either
Just let me be confused
Can a silver moon touch the lantern in the sky?
I really need some food.
@FenderLesPaul What? Pass the blunt, dude
The dials on the room's sense meter are redlining. Time to leave.
@HDE226868 scaredy cat...
@FenderLesPaul eat @SirCumference
23:10
@ACuriousMind passes out
Someone please translate this answer
-2
A: What are the differences between matter, dark matter and antimatter?

Antonio Carlos mottaAntimatter makes not in the early universe.then the antiparticles are sub products of the asymmetry of matter,space and time.being that asymmetry between the particles antiparticles appear by the violation of cp.because the transformations of energy into mass and of mass into of energy are not co...

@HDE226868 dei muddi macht no sense
@DanielSank
23:12
what language is that? like latin?
Yes.
@0celo7 lol...
lol
i think he is going to block you...
nooo
23:13
anyway, thanks!
@TanMath close...
hopefully he will come! lol
@ACuriousMind What is it then?
@TanMath Palatinate Denglish
very very old Latin
??????
@0celo7 how did you know my real name?
23:14
so alt wie dei muddi
@FenderLesPaul Venkatesh?
You told me.
@0celo7 hahaha...
@0celo7 Palatinate Denglish
:p
oops...you revealed the mistake...
what
it isn't old latin!
23:15
Oh!?
because it is palatinate denglish
mind = blown
Very very old Latin, yea
how can there be english in old latin?
It's very similar to English
Celts
23:16
must be new Latin...
Vikings, etc.
(wonders if ACM is amused or shaking his head)
(or possibly playing a game and ignoring us)
@FenderLesPaul your real name is Venkatesh?
@0celo7 more likely option...
::amusedly shakes his heads::
@TanMath no it's Carl
Carl Bojangles
@ACuriousMind headS
HE'S A MONSTER
23:18
nobody knows on the internet whether you are saying your real name or not...
@ACuriousMind check your multi-headed privilege
@FenderLesPaul hello Carl!
My name is Einstein
@FenderLesPaul wat
I wish my name was a number.
23:18
cool name!
@FenderLesPaul dude my Am Lit class is infested with SJWs
@0celo7 Hey, that's speciesist.
@0celo7 ugh
to be expected but ugh
you should troll the class
@ACuriousMind idgaf ::fills flamethrower::
@FenderLesPaul we're doing pre-civil war lit
the prof made us write like one sentence explaining America
so he could give us his really smart answer
one person wrote "socially backwards"
prof was like wut
lmfao
kids these days
23:21
mine was the best:
from @SirCumference's profile:
> Scientific fact: If you took all the veins from your body and laid them end to end, you would die.
lol!
rofl!
The landmass from the Pacific to the Atlantic bounded by Canada and Mexico plus Alaska and Hawaii.
He even drew a little map of America on the board
@0celo7 is it bounded by the atmosphere or extends to infinity?
was it shaped like freedom?
He left out Alaska and Hawaii because they're not real states
23:23
does deep space need freedom?
@FenderLesPaul yes
murricaa
@0celo7 now alaska and hawaii are depressed... =(
@0537 depends
@TanMath lol that's what someone said
like exactly the same?
23:24
with "sad"
oh...still pretty weird...
canada would look way cooler if it had alaska.
i can read minds of people i do not know!
@0537 boo!
Canada should try to take Alaska then
i don't think it's possible with the value of the canadian dollar right now.
user54412
23:34
If the Canadian dollar drops any more, postdocs in Canada will be getting paid the same as grad students in the US :(
like ebay is useful for me right now.
@ACuriousMind if I'm writing an answer about tensors, can I assume the reader knows what $\Gamma(TM)$ is
it's easier than saying "smooth vector fields"
@0celo7 not really
Or rather, not among physicists.
@ACuriousMind lol I defined tensor fields as $\Gamma(\sqcup_p T^r{}_s(T_pM))$
too much?
@0celo7 Yep
23:41
@ACuriousMind but I can say "let $\mathcal{X}(M)$ be the smooth vector fields on $M$, then a tensor field is a $C^\infty(M)$ multilinear map..."
...which restricts to the previous algebraic definition of tensor on each tangent space
@0celo7 Mmmmmh, yes
@ACuriousMind why the mmmmmmh
Crap do I need to define "multilinear" or something?
@0celo7 Because I'd write out what "$C^\infty(M)$ multilinear" means to make sure
sigh...I take it this is too much?
Because then I would just write "a tensor field is a tensor for which $V=\mathcal{X}(M)$ and $R=C^\infty(M)$"
@0celo7 I'm not quite sure who your target audience is, but I don't think that's the level of someone confused about abstract indices
23:47
@ACuriousMind uh, you were confused about them :P
@ACuriousMind Alright, I'll...rethink this.
@ACuriousMind Ok, how about I reformulate the question from the PoV of someone who knows tensors via the Ricci definition
i.e. nothing about multilinear maps, just the transformation rule

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