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12:00 AM
linux looks awful
 
I think this room is one of the most interesting rooms on SE.
 
@BernardoMeurer what is with this awful font, anyway
 
Best spreadsheet program
@0ßelö7 I don't know, I hand-configure Arch
 
what is wrong with you
you know how much analysis you could have mastered?
 
I don't like awful fonts ;)
Eh, not much, these days I have my install time down to an hour
 
12:03 AM
It seems Bernardo is a computer expert.
 
(from nothing to fully graphical desktop setup)
 
I used Debian Ubuntu Mint Fedora CentOS Mageia openSUSE before.
 
but can you prove that if $M$ is a compact 3-manifold with $\pi_1(M)=1$, then $M=S^3$?
because that takes about the same time as your routine has taken over the years
 
Fedora, Ubuntu, Mint, and Mageia are jokes IMO
Debian and OpenSUSE I respect
 
ubuntu
 
12:06 AM
linux can be a bit of a pain
 
if you get that virus it can make you drop out of college :/
 
this is one of those times
 
Linux hasn't been a pain for me in a long time (HDMI Audio problems excluded)
 
I think I will go and sleep. It is 8 AM here.
 
The thing is there are a small number of pain points on Linux, they are a little to master, but once you do it'll be unlikely that you'll find issues elsewhere
 
12:11 AM
@BernardoMeurer Done
I am the best
 
No, Chris White is the best
in Fortran
CHRIS WHITE PLEASE COME BACK
LONG LIVE CW
 
@BernardoMeurer I will go to grad school there just so I can talk to him
he won't know it's me
 
Hello
It's me
 
hmm, it doesn't work all the way
wtf fortran
 
You should use GDB, I'm assuming it works if you combile on gfortran with -g flag
IIRC -g flag
(Check manuals)
 
12:15 AM
nah the compiler works
but it seems to be executing things in the wrong order
 
GDB is a debugger
not a compiler
 
user228700
44 mins ago, by Kaumudi. H
Say, the temperature coefficient of resistance doesn't usually vary too much with temperature, no?
 
user228700
Anybody?
 
now it works
huh
I will take it!
 
user228700
 
user228700
12:21 AM
^ This is what I am asking about.
 
user228700
Do ping me if you have anything to say about this!
 
@Kaumudi.H what is the doubt
 
user228700
Does this formula work only in the given order, in which $\alpha$ is the temperature coeffecient of resistance at 0 C and $R_0$ is the resistance at 0 C?
 
user228700
Ah, hmm, will it work in the general case in which $\alpha$ is the temperature coefficient of resistance at some temperature at which the resistance is $R_{\theta}$, written outside the parenthesis? It doesn't seem to work when written in the opposite order...
 
@Kaumudi.H You're assuming that the response to temperature is linear. But you're specifically doing a Taylor expansion around 0C, so it depends on that specifically.
 
user228700
12:31 AM
Depends on what specifically?
 
the zero and the scale
 
user228700
Ah, hmm :-/
 
@Kaumudi.H do you know what a Taylor expansion is?
 
user228700
I do, yes.
 
$R_\theta\approx R_0 + k (\theta-\theta_0)$, right?
But we assume that $\theta_0= 0 ^\circ \mathrm C$
 
user228700
12:32 AM
@0ßelö7 Because...
 
because it's convenient?
 
user228700
Hmm.
 
you could do 0K and then have numbers in the 300s
 
user228700
Alright, I think I understand it. Thank you :-)
 
12:34 AM
@Kaumudi.H also, R_0 is ok to measure for a base at 0C
it would be much harder to measure at 0K :)
 
how do i make a new directory in /usr?
 
user228700
@0ßelö7 Huh? What dyou mean?
 
further, that linear relationship is good in a neighborhood of the base
 
I tried mkdir /usr/java but it just says permission denied
 
@Kaumudi.H is literally everything I say confusing?
 
user228700
12:35 AM
:-P Well, I'm dumb, so.
 
you need to be able to measure $R_0$ and $\alpha_0$ for that model to be any good
 
user228700
Right.
 
0C is a good base point, anything more "fundamental" like 0K has issues both theoretically and experimentally
 
user228700
Ah, right, I see.
 
Plus you're realistically going to be working with temps close to human temps, which is around 0C.
 
user228700
12:36 AM
I read your previous message too quickly and didn't notice the K in front of 0.
 
That linear model probably breaks down for large temperature changes, so you want to put the basepoint somewhere close to the actual temperatures you're working with.
 
user228700
Right, right, I understand it.
 
user228700
Thanks! :-)
 
np
 
phew, got java sorted out.
 
12:44 AM
Still awaiting confirmation @0ßelö7
 
@Phase wot?
 
@Phase no
I don't think the Earth is flat, I just don't have any evidence either way.
 
Then you aren't Woke'm'st
 
I am fairly woke
 
12:48 AM
on a scale of globalism $\to$ Super-male-vitality everyday
where are you
 
7-8
used to be 9 but then I calmed down
 
You swallowed the blue pill
you shill
 
wtf OSX won't let me put stuff on this flash drive
@BernardoMeurer help
oh wonderful its an NTFS issue
 
@BernardoMeurer little arrows on top or boldface?
 
1:01 AM
arrows on top?
 
$\vec\omega$
 
How are those a replacement for one another?
 
user228700
Does anybody here completely understand the concept of voltage drop? If yes, do you have the time to help me out with it? :-P
 
user228700
7
Q: Why does a Resistor cause a potential drop?

SilverSlashI need to know the underlying physics of what exactly happens different with the electric field in the resistor than in superconducting wires. Why is it that when I connect a resistor, potential drops across its(resistor's) ends? Sorry for the silly question but I can't figure it out. I do know...

 
user228700
John to the rescue again! :-D Thanks @JohnR!
 
user228700
1:11 AM
Oh, in other news, BTW, my roommate left in the middle of the night and locked me in from the outside. I have no idea if/when she will return :-o
 
1:22 AM
@BernardoMeurer where are you seeing those terms?
 
 
2 hours later…
3:12 AM
@Kaumudi.H That is why you need keys for yourself.
 
user228700
@Jasper Well, I do, but ours is the type of door that can be latched only on one side.
 
user228700
3:33 AM
@JohnR: Ping me back when you're free to chat.
 
@0ßelö7 Still here?
 
 
1 hour later…
4:43 AM
@Kaumudi.H Pingggggggg
 
user228700
Oh, hi! :-) Morning!
 
Morning :-)
Still locked in?
 
user228700
Rice pudding, eh? Nice :-)
 
user228700
I'm getting pizza today!!
 
PIZZA!! BOOM!
(as long as it isn't pizza with Nutella)
 
4:47 AM
Comisterioid
Or Asteric :?
 
user228700
@JohnRennie :-) No, I haven't gone completely mad (just yet).
 
user228700
How's work going?
 
Good. I've been getting a lot done.
 
user228700
Nice! :-)
 
The only problem is that I'll be submitting a big invoice this month, which means I'll have a lot of cash swirling around in the bank account. And ...
 
user228700
4:50 AM
Me, not so much. Today is a holiday but I've got TWO exams tomorrow!
 
user228700
@JohnRennie NOOO!!!
 
user228700
:-)
 
user228700
Where is the line? I don't think there is one! x'D
 
... well ... there's this laptop on eBay :-)
 
user228700
Of course there is :-)
 
4:53 AM
Last night I was looking on the US eBay to suggest laptops to Bernardo, and they are extraordinarily cheap - virtually paying you to take them away.
 
user228700
Ah, wow, cool.
 
But (a) they won't ship to the UK (b) there would be large import tariffs to pay and (c) well ... I really don't need any more laptop :-)
 
user228700
@JohnRennie The flipside is that no one will go with me :-( Alone, again, sigh.
 
@Kaumudi.H no-one will go with you to the cafe for pizza? Are they mad? :-)
 
user228700
:-(
 
4:56 AM
What exams are tomorrow? Do you have to spend all day revising again?
 
user228700
Nope!
 
user228700
I've already finished revising for one and the other I can handle after pizza, lol.
 
How is it all going? Are you reasonably optimistic?
 
user228700
Oh, yes! :-) I've spent a fair amount of time learning both subjects so I am quite relaxed today.
 
user228700
Hence, the pizza :-)
 
4:59 AM
Are there exams every semester?
 
user228700
There are 18 exams every semester :-)
 
Or is this a special treat for first years? :-)
 
user228700
I've gotten through one of them so far.
 
That's an interesting way to do it. Completely different from the UK system, but I can see the argument for lots of small exams rather than having to sit just one big exam a year.
 
user228700
Yep, yep, their point exactly.
 
user228700
5:04 AM
Gchat for a minute?
 
5:21 AM
@JohnRennie!
Good morning!
 
Morning :-)
 
If I'm honest I don't know. I'd have to Google for reviews.
But haven't you already got a hifi much better than that?
 
@JohnRennie Can you form an opinion to complement mine? Mine is it's a fair deal
Yes
Which is in Portugal
and I'm struggling to get here
and I'm going insane
in the meantime
I can't not get home put some music and sit back while i eat
 
I doubt it's going to be great quality. Sony's regular stuff isn't notorious for being up to proper hifi standards.
But I guess $200 isn't much
I'd probably just buy a passable Bluetooth speaker then drive it from my phone or laptop.
 
5:27 AM
I'm interest in the deal for the cassette deck, FM receiver, and rack
Things which I'd like to have but also don't want to spend real money on
Amoeba down in LA sells a lot of nice cassette tapes, they're dirt cheap and are a nice gift for yourself ($5 as opposed to $20 or more for an LP)
Do you get my point?
 
The quality of the audio from cassette tapes is deplorable compared to digital audio.
I should know. I spent many years listening to cassettes
 
I know, I'm talking souvenirs not Hi-Fi
 
I feel I'm being a bit of wet rag on this. If you want the stuff then $200 seems a very good price. But ... well ... do you really want it?
 
@JohnRennie I want the cabinet, the cassette deck, and the radio. The turntable, the speakers, the amp I don't care for but I think they'll be a nice replacement in the meantime
 
Fair enough then :-)
 
5:33 AM
The radio stations here are great!
I was amazed
 
Though those are massive speakers!!
Will there be any room for you as well as the speakers? :-)
 
I have no furniture, lol
I don't even own a desk or anything
I have a mattress
no pillow
A small desk on the living room
two chairs
that's it
I use a large Amazon box the mattress came in as my couch
@ACuriousMind Can you help me understand the difference between homotopy and homeomorphism ?
@JohnRennie So yeah, they fit
 
Did you mean homotopy or "homotopy equivalence"?
Homeomorphism is a map, homotopy is a family of maps, which is why I am asking.
You can't really compare two completely different objects
 
@BalarkaSen I believe I mean homotopy equivalence, yes
 
Alright, great. Do you know what "homotopy" means?
 
5:41 AM
Like how I can say a moebius strip and a cylinder are homotopic (is that the correct terminology?)
 
Make that "homotopy equivalent" and that's correct.
 
@BalarkaSen Not formally
@BalarkaSen Alright, got it, ``homotopy equivalent''
 
The idea is the following. If $f: X \to Y$ and $g : X \to Y$ are two (continuous) maps, they are homotopic if there is a family $f_t : X \to Y$ of maps interpolating them, i.e., $f_0 = f$ and $f_1 = g$.
And this "family" has to be continuous in parameter $t$, whatever that means.
Is this on the surface clear? Don't bother about the formalism very much, think of it as interpolation between maps
 
I'm not sure what you mean by "interpolating" there
Do you just mean that every $f_t$ is equal to either $f$ or $g$?
 
Ah, no, merely that $f_{t = 0} = f$ and $f_{t = 1} = g$. For time $0 < t < 1$, $f_t$ can be whatever.
It's like interpolating points by polynomials
You join two points by some curve
Here you join two maps by some family of maps
 
5:47 AM
Ah, so $t\in\Bbb R$?
 
$t \in [0, 1]$, in particular, yep!
 
What can I say about $f_{t=0.5}$?
Assuming $f$ and $g$ are homotopic
 
Nothing much! $f$ and $g$ being homotopic merely means there exists some interpolating family $\{f_t\}_{t \in [0, 1]}$ going between them. There can be a lot of such families, and $f_{t = 1/2}$ would depend very much on what family you choose.
 
Alright, cool
 
Let's finish with the formalism since we are here so far. If $X$ and $Y$ are two (topological) spaces, we say they are "homotopy equivalent" if there is a map $f : X \to Y$ such that there is a "homotopy inverse" $g : Y \to X$. Namely, $fg : Y \to Y$ is homotopic to the identity map $\text{id} : Y \to Y$ and $gf : X \to X$ is homotopic to the identity map $\text{id} : X \to X$.
 
5:52 AM
What's an identity map?
Maps things into themselves?
 
Yep, just $\text{id}(y) = y$.
The map which does nothing.
 
Alright
Okay so they're homotopy equivalent if there's a function which has an inverse
 
Inverse only upto homotopy, though! $fg$ need not be equal to the identity map, for example.
Just homotopic to it (there's an interpolating family from $fg$ to the identity map)
 
And then the composition of the function and it's inverse is homotopic to the identity function of the domain
 
Yeah
 
5:54 AM
LOOK AT ME USING WORDS
Okay
Now
When you say "Inverse only up to homotopy" does this mean I can't use IFT to determine whether $g$ exists for some $f$?
 
Nope!
This brings us to the notion of homeomorphism, actually.
If $X$ and $Y$ are homeomorphic, what that means is there is a map $f : X \to Y$ such that there is an actual fucking inverse $g : Y \to X$. Aka, $fg = \text{id}_Y$ is the identity map $Y \to Y$, and $gf = \text{id}_X$ is the identity map $X \to X$.
 
Oh damn
So homeomorphism is like super homotopy equivalence
Like more stronk
 
Yeah, it's much stronger than homotopy equivalence.
Basically, if you have two geometric objects which you can deform from one to another without cutting or gluing, just bending, stretching, doing things to it, then they are homeomorphic.
It's really the right notion of "equivalence" of spaces.
 
Cool, so, will a homeomorphism maintain all properties? I.e if I apply a homeomorphism $h\colon X\to Y$ will Y retain all properties of X?
Like, idk, being closed, open, compact, so on
 
Very much so! All the topological properties are preserved.
For example you mentioned compact
That means the sphere ($S^2$) and the plane ($\Bbb R^2$) are not homeomorphic
 
6:00 AM
If I change the genus of a shape in my transformation it won't even be homotopy equivalent, right?
 
One is compact, the other ain't
@Bernardo Well, genus is something that makes sense for only a small class of 2-dimensional spaces. Surfaces, in particular. But yes, two surfaces of different genus are NOT homotopy equivalent.
The torus and the sphere are not homotopy equivalent for example.
You are absolutely correct.
 
So like if I have a disc without the origin, it's not homeomorphic to a circle?
 
Nope, the first one is not compact, the second one is!
They ARE homotopy equivalent though!!
 
YES
Aha!
This is cool
Are all linear transforms homeomorphisms?
 
topology is very cool beyond the point-set topology everyone rants about
@BernardoMeurer Yep, linear maps $\Bbb R^n \to \Bbb R^n$ are homeomorphisms.
 
6:04 AM
This makes sense
Awesome
 
You can just check this, it's like $f(v) = Av$ for some invertible matrix $A$, the inverse is given by $g(v) = A^{-1}v$
 
That's true, yeah
For homotopy equivalence, how can I figure out whether there's a homotopy inverse since I can't use IFT?
 
Technically speaking IFT doesn't actually give you an inverse, it just gives you a local inverse, for infinitely differentiable maps, and for a restricted class of spaces only (manifolds).
But yeah there's no general algorithm for finding homotopy inverse.
 
Yes, agreed
Ah, alright
 
There are strong-ass theorems that tells you there exists a homotopy inverse.
"Whitehead's theorem" is a big gun.
 
6:08 AM
I imagine they're a pain in the ass to apply?
 
It tells if you check that a certain map $f : X \to Y$ between reasonably nice spaces satisfies a series of algebraic conditions, then $f$ is a homotopy equivalence.
@BernardoMeurer Sometimes, yup. Because the algebraic conditions are not super easy to check.
 
I remember HATING using Inverse Function Theorem and Implied Function Theorem
Although usually we had to do it on really, really shitty functions
 
Meh. I don't like those tedious exercises
 
Yeah, well, me neither
Ask @0ßelö7 The shit they put me through
 
The geometric meaning is beautiful, but hardly ever explained
@BernardoMeurer You're officially a CS student now, right?
 
6:12 AM
Of which theorem?
Yes, I am
 
Of inverse (slash implicit) function theorem
Cool! You enjoying it?
 
Meh, I just take GE this term, but I think I'll like it better
I really hated engineering
It felt really soulless and mechanical
It was all really boring and exhaustive
 
Mhm. Good life choice to drop something you don't enjoy
What's GE?
 
Hello friends. Could you please check this question out? It's about angular momentum:
0
Q: Angular impulse on a pivoted rod from two different points

samjoeMy actual question is that does the point from which we write angular momentum relation need to be inertial? I mean do we have to be in the reference frame of a point to write angular momentum about that point? This is illustrated in the following question, particularly in Method 2 Q. Suppose we...

 
@BalarkaSen How familiar are you with American higher education?
But, simply, GE = General Education
 
6:17 AM
Not at all familiar.
I see.
 
So, here you have a more diversified curriculum
So if you do maths or CS, oyu also have to take history, and english and some general education stuff
I think the idea is so that you don't become overspecialized, so that you actually look at other things and so on
In any way, I quite like that
 
Ah, gotcha
 
Well, this semester I just take GE classes, my major classes start next term
 
I see what you mean now. So the real fun begins next term :P
 
So I take ENG 110: Composition and Literature, ECON 102: Macroeconomics, PHIL 203: Modern Philosophy, ART 103: History of Art: Prehistoric to Gothic; ENG 120: Researching
Yeah, I'm a quite bored to be honest
 
6:22 AM
It's strange that you don't get to have any of your specializations on the first semester though
 
It's a "choice" I pick my classes
But none of my major classes had open spots this term
Well
None of the ones I wanted
 
Ah ok
 
so I chose to take GE and save major credits for the classes I actually want to take
 
Good idea
 
In a way it's good because I have some time for projects
But I'm struggling focusing on something
 
6:27 AM
heh
push through a semester squadfam
this man is a genius
 
6:56 AM
@0ßelö7 How do I get papers from Nature...?
Don't tell me I have to pay $100
Side question, for anyone in research: Do you often pay the journal for the application itself, or do you only pay once you're accepted?
 
Nature doesn't charge you to publish in it.
No reputable journal will charge you to publish. If a journal tries to charge you to publish run away - fast!
 
@JohnRennie I thought some journals charge the publisher?
Mar 30 '15 at 21:46, by user54412
Also, in the long run, it's not clear where savings would come from. My entire field (astrophysics) is by-and-large open access, but all that means is that we authors have to pay to publish. Thus to get the same amount of research we need comparatively more grant money.
 
In academic publishing, predatory open access publishing is an exploitative open-access publishing business model that involves charging publication fees to authors without providing the editorial and publishing services associated with legitimate journals (open access or not). "Beall's List", a report that had been regularly updated by Jeffrey Beall until January 2017, set forth criteria for categorizing predatory publications and lists publishers and independent journals that meet those criteria. However, Beall's list was "unpublished" by the author in January 2017 (see below for more details...
 
@JohnRennie Oye, it's 3am, I don't think I'll be able to get through that
But am I misunderstanding what Chris W. was talking about?
 
7:18 AM
@SirCumference Traditional journals charge their readers. You have to pay (a lot!) to subscribe to the journal.
I'm not really in touch with the current publishing scene, but I believe that Open Access journals don't charge the readers and access to them is free.
But the journals to pay their staff somehow, so they charge people to submit articles. The cost comes from your university, so in effect the universities are saving by not having to pay the subscription fee but have to pay to publish.
Which is fair I guess.
 
7:58 AM
@JohnRennie How can I bookmark a conversation?
 
star as interesting?
 
Hmm
I thought you could actually bookmark it
And give it a name
DS does it
I wanted to name it "Bernardo and Balarka talk abous homos"
Homotopy and homeomorphism
:P
 
You mean create a bookmark in your browser?
 
Aha, it's on the room menu at the top right
 
8:05 AM
Aha!
Done!

makefiles and git

Jun 8 at 15:21, 5 minutes total – 19 messages, 3 users, 0 stars

Bookmarked Jun 8 at 15:35 by Emilio Pisanty

I am very flattered :)
 
8:58 AM
"The main task of this website is to suggest a new, Relative Scale theory of gravity based on a hypothetical Arrow of Space which springs from God (Luke 17:21)."
 
@Bernardo I have heard of Snarky Puppy. Not a fan.
also lol that bookmark
 
9:28 AM
Hey everyone, any nice papers today?
 
9:58 AM
@BernardoMeurer At that moment, unconscious ;P
 
how come you lost consciousness
 
@BalarkaSen I went to sleep
Or my servers had maintenance to be done so I shut down, depending on what you believe I am.
 
@ACuriousMind you look ill. in my opinion you need a good dose of Bish Bosch
 
Not clicking on any of your links with youtube as target ever again ;)
 
try it, it's just music this time
0% cancer
 
10:21 AM
@BernardoMeurer : Snarky Puppy plays some funky sh..
 
 
1 hour later…
11:41 AM
@0ßelö7 Riddle me this, Batman
If a metric is a sum of two other metric
Does that say anything for the solution of the geodesic equation
I'm trying to find out what the geodesics are like in Geroch's weird geodesically complete incomplete spacetime
and there's a lot of transitional regions
which are half Minkowski half de Sitter
 
11:54 AM
@Slereah no, connection is nonlinear
 
Hm
Geroch doesn't really detail a lot the behaviour of geodesics here
So it's hard to gauge
 
@0ßelö7 The connection is related to the metric by the Koszul formula, isn't it?
Does that not say something?
 
Region A and C are easy enough, but since B and D are transitional, who knows
 

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