Henry T. Horton

@Tengu Apparently it is F8

@JasperLoy Then you definitely don't want to see me

I don't want to deface my site with my face

I need to make a website so I can put some things there

Whenever I write some significant notes I try to make them pretty pedagogical

Making notes on some stuff with an eye towards converting it to book someday

"writing one"

I'm writing one now

Good algebraic topology book for people who mainly work with manifolds

I've already scoped it out, son.

I focus on topology and geometry though

I'm not talented at anything

Sounds like an interesting problem I guess but it's nothing I have any experience in doing

And if I were, I'd go for the bounty myself...

Nope

@Tengu About your GmailTeX question that was closed... I think you need to press something like F8, F9, for F12 to make the LaTeX in your Gmail render

Won't be able to resist slamming my fist into your teeth.

@JasperLoy I thought you were a gay.

How dare you

The most American thing about me is how valiantly I hate British English

Yeah

Do you guyz prefer "fiber bundle" or "fibre bundle"

I have gigaceps.

Also I can't believe you made that private photo of my $\star\star\star\star$ I sent you into your avatar.

Friendship isn't a symmetric relation apparently.

I'm not your friend

No. I'm actually dead right now.

My time is up too... <dies>

I don't have a bed. Hope you enjoy the concrete floor.

Jasper and I have a long history that has nothing to do with you, you gym rat!

I wish I had a space to cover.

@JasperLoy You're lucky I haven't smashed your face in yet.

@BenjaLim It cannot be transitive on $\tilde{X}$ because deck transformations preserve fibers

@BenjaLim Yes

Didn't you post something about this on main

I'm taking my first algebraic topology course this semester

Me too

So it is transitive in each fiber, but not on all of $\tilde{X}$

So you can't go from one fiber to another via a deck transformation

A deck transformation preserves fibers

No?

The universal cover is always a normal cover

See Prop 1.39

Yes son

@JasperLoy Funny how you're the only one who looks like a troll.

@robjohn I'm reporting this abuse of yours to the owner of this room as well as some moderators.

This is the definition of normal/regular/Galois cover

If the deck transformations act transitively on one fiber, they act transitively on all fibers

oops

If so, then $[\gamma] \in H[\gamma']$