iwriteonbananas

 Mathematics

Associated with Math.SE; for both general discussion & math qu...
Jan 23, 2017 18:10
Thanks for the input however
Jan 23, 2017 18:08
And I don't feel like getting a new provider
Jan 23, 2017 18:08
They don't support a certain bandwith that my provider uses tho
Jan 23, 2017 18:04
Yeah fuck it, i'll just steal a phone
Jan 23, 2017 18:04
Like Xiaomi?
Jan 23, 2017 18:04
Otay otay
Jan 23, 2017 18:03
What are my options?
Jan 23, 2017 18:03
But I don't want to spend any money
Jan 23, 2017 18:03
I want a new phone
Jan 23, 2017 18:02
@Danu Do you know model categories?
Jan 23, 2017 18:02
@BalarkaSen Whatchu up to
Jan 23, 2017 18:01
I mean Balarka
Jan 23, 2017 18:01
Hi Nlalarkan
Jan 10, 2017 19:05
I am a complete and utter social retard, I don't understand sarcasm
Jan 10, 2017 19:05
Mike knows what's up
Jan 10, 2017 19:05
Hahaha
Jan 10, 2017 19:04
Young in spirit though
Jan 10, 2017 19:04
An old man.
Jan 10, 2017 19:04
You're a fountain of wisdom, Ted.
Jan 10, 2017 19:02
I've missed you
Jan 10, 2017 19:02
Jeez
Jan 10, 2017 19:02
But you're right, we havent talked in ages
Jan 10, 2017 19:02
And I refresh your FB page every 30 seconds
Jan 10, 2017 19:02
I installed some cameras in your house
Jan 10, 2017 19:01
Ted I've been keeping a close eye on you
Jan 10, 2017 19:01
Alright fuck I'll needa figure this out on my own
Jan 10, 2017 18:55
T E D ! T E D ! !!
Jan 10, 2017 18:55
@MikeMiller Right, I'm just confused by the following: A framing of such a path should be a map $I\to O$ right? But we want this to land in $SO$ at time 1 and in $-SO$ at time 0 right? How's that possible?
Jan 10, 2017 18:54
I actually asked about this before: math.stackexchange.com/questions/1661276/…
Jan 10, 2017 18:53
Fine I guess
Jan 10, 2017 18:52
@MikeMiller I forgot, it was too long ago...it's an exercise in Hatcher
Jan 10, 2017 18:50
@MikeMiller This is true if the added point $\infty$ has a neighbourhood in the one point compactification which is a cone with cone point $\infty$
Jan 10, 2017 18:02
@MikeMiller So the $0$-manifold $\{p\}$ has exactly two framings. Can you tell me why $\{p\} \sqcup \{q\}$ where the two points have distinct framings is zero is $\Omega_0^{fr}$ ?
Jan 10, 2017 13:53
Ok
Jan 10, 2017 13:52
@BalarkaSen Do you know where I can find a picture or something?
Jan 10, 2017 13:49
What's the framing on the pair of pants?
Jan 10, 2017 13:49
You said disjoint union of framed circles is cobordant to framed circle
Jan 10, 2017 13:48
Other question:
Jan 10, 2017 13:39
:(
Jan 10, 2017 13:34
How can framing at endpoints be opposite?
Jan 10, 2017 13:34
So it's either in $SO$ or in $-SO$
Jan 10, 2017 13:33
@BalarkaSen Framing of interval $I$ is a map $I\to O$?
Jan 10, 2017 13:30
I don't get it
Jan 10, 2017 13:28
Don't the endpoints have the same framing there?
Jan 10, 2017 13:27
@BalarkaSen I don't understand
Jan 10, 2017 13:20
@BalarkaSen So given two oppositely framed points, what's the framing on the interval which nullcobordisms the two points?
Jan 10, 2017 13:15
Ok fine
Jan 10, 2017 13:13
Why is the orientation of the framing at the endpoints of the interval opposite?
Jan 10, 2017 13:10
Also, isn't that injectivity?
Jan 10, 2017 13:10
@BalarkaSen I dunno, can we?