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$\Huge{O.O}$
@Yashas yes
$$\huge\sigma.\sigma$$
something in the upper well can decay into the lower well
@AccidentalFourierTransform show off
but not the other way around
13:01
It won't decay to a lower well if I don't give it some energy.
but there will be a net release in energy if it makes it all the way down to a lower well
hmm
stability is about what happens when you allow systems to move a little
something in an unstable position will stay there forever
unless you wiggle it a bit
I can wiggle something just a little bit when it is in a well and it needn't necessarily go to a lower well
@AccidentalFourierTransform Reminds of butterfly effect and chaos theory
@Yashas exactly. thus, wells are stable
the lower one is more stable
but they are both stable
13:05
I dono why a lower well is told to be more stable than a higher well.
I still don't have the intution :(
I am pretty sure that few months later, that thing is going to be an obvious stuff.
because if you wiggle the upper one strongly enough, it will leave the well into the lower one
idk how human brain works but complicated stuff become silly things as time passes
but the opposite will never happen
One physicist is literally called "Abuzer"
Someone call the police
I can give a case where the system prefers the opposite
13:07
@AccidentalFourierTransform $\Huge\text{O.O}$
that breaks the physics o.O
@Fawad mine is bigger ;-)
$$\huge{\Theta \omega \Theta}$$
oh no, not again
@AccidentalFourierTransform
If you give some energy, the ball will land at E before you can reach A.
$$\huge\hat\Theta\omega\hat\Theta$$
13:08
@Yashas not necessarily
Hmm, I already see a flaw in my argument.
Yea
$$\huge{\widetilde\Theta \omega \widetilde\Theta}$$
$$\huge \overbrace{\left. \overbrace\iiiint\vphantom{\cfrac12}\stackrel\curvearrowright\varepsilon-\overli‌​ne{\boxed{\hat\sigma}} \underbrace{\underline{ \ \supset}} \overline{\boxed{\hat \sigma}}\right)}$$
@Slereah do you want a PDF?
Of what
13:10
@AccidentalFourierTransform HEY! THAT'S MINE!!!
The book?
I can prolly get it
@SimplyBeautifulArt yeah, but apparently I broke it :-(
$$\huge \overbrace{\left. \overbrace\iiiint\vphantom{ \cfrac12}\stackrel\curvearrowright\varepsilon -\overline{\boxed{\hat\sigma}} \underbrace{ \underline{ \ \supset}} \overline{\boxed{\hat \sigma}}\right)}$$
fail
@AccidentalFourierTransform I'm better at it
13:10
@Slereah it's a mycopy book
Sorry, no japanese characters allowed
The right side looks like a face. What's the left side?
Unless it answers all my problems I won't get a hardback
@Yashas Hair and an ear
13:11
Oh wait
I think you just didn't escape the characters
the rest of the face lol
$$\huge{ (\^ム\^) }$$
@SimplyBeautifulArt Oh lol, it is seriously out of proportion.
Dang
13:11
what's ^ in latex
@AccidentalFourierTransform Chat inserts spaces between many continuous characters without spaces, you need to put some spaces in between the MathJax commands to avoid it inserting such a space in the middle of a command
$\newcommand{\Huge}{\text{get rekd}}$
$$\huge{ (\text{^} ム\text{^}) }$$
not the best
there we go
@ACuriousMind Ill totally forget that next time this happens, but thanks
lol
@Slereah AW MAN! Such hacks
13:13
$\newcommand{\huge}{\text{get rekd}}$
@AccidentalFourierTransform ?
maybe i came in the wrong time to chat
Can we get the mathjax people to include the halloween package for Tex
I really want some equation ghosts
29 secs ago, by AccidentalFourierTransform
$\newcommand{\huge}{\text{get rekd}}$
It is really an empty message lol
Sigh, is it "let's break MathJax" time again? :P
Oh well
No, please don't break the MathJax
if you want to discuss math
$\bar c\partial^2c$
$\space$
I have a question
@Yashas It's not, turn off rendering MathJax
Does the fact that vector fields and derivatives of scalar field are related hinge on the partition of unity?
or use the permalink
@Yashas It is a dark and evil magic trick... please do not use in public
13:14
I have seen it implied on MSE
\newcommand{\huge}{\text{get rekd}} :D
@Slereah What's a scalar field

The Story of Large Numbers, a dive into the unknown

Apr 1 at 0:14, 9 minutes total – 2 messages, 1 user, 0 stars

Bookmarked Apr 1 at 0:24 by Simply Beautiful Art

The Story of Large Numbers, a dive into the unknown: 2nd chapter

yesterday, 5 minutes total – 2 messages, 1 user, 0 stars

Bookmarked yesterday by Simply Beautiful Art

i mean a real valued function
13:15
Math for anyone who wants to read btw
$f : M \to \Bbb R$
$$\huge\text{(^ム^)}$$
I didn't wrote "get rekd" :O
but you did, in fact, get rekd
@Slereah I see. Well if you have a Riemannian metric on the manifold you can define the gradient vector field of $f$.
$$\large\text{NEVER!!!}$$
13:17
@BalarkaSen Let's not get the metric involved yet :p
That's how I'd imagine you'd get the partition of unity involved (construction of Riemannian metric requires use of partition of unity).
Vector fields are often defined as derivatives $V : C^\infty(M) \to C^\infty(M)$
I don't know what else you want.
Well according to a fellow, part of the problem of defining integration on a non-Hausdorff manifold is that for branching points, this is not true
10
Q: Stokes' theorem etc., for non-Hausdorff manifolds

AnweshiThis question is prompted by another one. I want to motivate the definition of a scheme for people who know about manifolds(smooth, or complex analytic). So I define a manifold in the following way. Defn: A smooth $n$-manifold is a pair $(X, \mathcal{O}_X)$, where $X$ is a topological space an...

cf here
Say, how does the MathJax fix itself?
13:21
Which I suspect is the reason why Hicks' argument for the pseudometric fails
The integral may not be properly defined for a non-Hausdorff manifold
well, possibly
Still not quite sure
I should work through the proof of Stoke's theorem on manifolds
it doesnt work for Australians though
13:38
@Slereah Do you want a reference?
would be nice
Doesn't seem to be in O'neill
It's in Carroll but I don't think it's that rigorous in there
The obvious reference is Lee Smooth Manifolds.
Guillemin & Pollack have it too
As does Bott & Tu
Let's go with Lee
Lee seems to contain a bunch of proof I need
@Slereah this gr book you sent me seems to be very interesting
You mean the Amazon link?
13:42
I might have to get it
Yeah
I'd get the $25 springer mycopy though
Yeah it seems nice
i know it 'cause I got one of the chapter in it
I need some spinor analysis books
The one on non-globally hyperbolic Cauchy problems
too much stuff
oooo
Are static spacetimes diffeo to $\Bbb R^4$ globally hyperbolic?
Well yes, as I have myself proven!
The Lereah theorem, if u will
13:44
Proof?
I will credit you
Diagonalize the metric as $-\alpha(x) dt^2 + g_{ij} dx^i dx^j$
That is a very nice book indedd
Take any closed curve in it
By Rolle's theorem, every component of the tangent vector will have to be $0$ at some point of the curve
Meaning that $U_t$ will be $0$ at some point $p$
Take the norm of the tangent vector at $p$
$g(U,U) = g_{ij} U^i U^j$
The metric of the spacelike hypersurface is Riemannian, so it is $> 0$ if $U \neq 0$
How does the cylinder not disprove this?
It's not diffeo to $\Bbb R^4$, sure
Gotta do it all on a single chart
13:49
Ah, ok
You have to work with the coordinate expressions
You're proving it's causal
Not globally hyperbolic
hm
That's a tougher one
Wait, I don't think it is
Just take Minkowski space on some simply connected subset of $\Bbb R^4$
You might be able to make some singularities appear along curves
I think I want my manifold to split along time
It's causal but not guaranteed globally hyperbolic
13:51
So you can't have a space that's too crazy
@Slereah Hmm
I think I did one before, even?
The Lorentz square
@ACuriousMind :(
Fairly static, but not globally hyperbolic
ah
you're right
I think if you want global hyperbolicity by hand, you'll have to just declare it
13:53
the diamonds are not always compact
they run into issues near the boundary because it's "open"
It's not causally convex, as the term goes
One of the PhD thesis regarding CTCs in my files is from the university of Bozeman, Montana
You may recall it as being the place where Zefram Cochrane launched the first warp ship
Very suspiscious
How about some QM, gentlemen?
Shoot
1
Q: What is the basis for naming the orbitals as $p_x$, $p_y$ and $p_z$?

Pritt BalagopalThere are 3 p-orbitals per subshell, which are $p_x$, $p_y$ and $p_z$. As well as there are 5 d-orbitals, which are $d_{xy}$, $d_{yz}$, $d_{zx}$, $d_{x^2+y^2}$, and $d_{z^2}$. My Question: What is the basis for choosing the axes as $x$, $y$, and $z$? Can we rearrange the axes, suppose lets repla...

What d'ya make of the answer I put up there? I know it's (kinda) over-simplified, but do you think it'll do the trick?
it is arbitrary, yes
I think $z$ is slightly different here because usually, the Pauli matrix $\sigma_z$ is the diagonal one
but of course you could rename it anything
or even pick a basis where no matrix is diagonal
14:04
@Slereah Whoa...that's pretty... arbitrary :D
yes, but of course, having a diagonal matrix makes things easier
that way, you can decide that the spinor $(1,0)$ has orientation $\uparrow$ while $(0,1)$ has orientation $\downarrow$ on the $z$ axis
Instead of the weird eigenvectors $x$ and $y$ have
@Slereah what matrix you talking?
Additionally, @Slereah ever heard of a certain "Max-Möller diagram"? I've come across a "Mö ller diagram" when I studied the Aufbau principle though ._.
@Fawad The pauli matrices
@paracetamol I have not
^^^ @0celo I've got an umlaut "o". I bet you're jealous :3
14:08
@Slereah got
@Slereah Good, I suspect the "Max" bit was an unnecessary add-on :P
35
Q: Can the Mods please stop overeagerly move comments to the chat?

JakobHI recently asked a question. I got some valuable comments, but the commenters and I disagreed on a few things. After like 5 comments we reached agreement. Then @ACuriousMind stepped in and moved almost all comments to the chat. I didn't knew it at the time, but it seems that comments that are m...

This tilts me so hard
All these people who be like hurr durr progress of science hurr durr censorship,
The wording of the post makes it clear that it's essentially just a personal rant
::shrugs:: Most users don't get that comments are not where they can chatter away as one does in forums or in, well, chat. Meta.SE is full of these posts, now we have another.
The large number of votes on it in some sense shows it should not be taken seriously :P
rob
rob
Yeah, I'm confused by the voting patterns on that post.
14:19
The number of people who casually visit and are like: NO THIS IS HOW IT SHOULD BE vastly outnumbers the people with >1 year of experience
@Danu Oh, I take it seriously (and I'm not sure why you wouldn't). Many users are attached to their comments and get upset when they are deleted, the upvotes just show that that's a feeling many share. But since I don't really hear a argument for not deleting comments that is compatible with the Q&A mission of SE, taking it seriously doesn't mean I'm going to change anything.
And even among those there are many who love shouting HURR DURR MODERATORS CENSORSHIP
@ACuriousMind you got notified when someone write (@ACuriousMind) in his question or answer?
@ACuriousMind What I mean is that posts like this, where someone sorta says "you moderators suck", are always going to attract a lot of upvotes from random dissatisfied people.
Even among those regularly visiting chat there are several that I suspect would upvote just because they like thinking/saying you guys do a bad job.
Waiiit a moment
That article has "M. Lubo" as an author
14:21
@Danu Eh, I think that's making it a bit to easy. Posts that are just really random rants usually do get downvoted into oblivion
Hands @Slereah a curry-wurst
Oh, it's Luboš
@ACuriousMind I don't have so much trust in the PSE community, I guess :p
I guess it's not our Luboš Motl
rob
rob
One of the few disadvantages to living in a world where censorship is rare is that people interpret removal of any speech as censorship.
14:22
Luboš - is a Slavic male given name meaning love or wolf and used mostly in the Czech Republic and Slovakia. In Slovakia with spelling Ľuboš. The name is a short form of names like: Luboslav, Lubomir. == Notable bearers == Luboš Bartoň, Czech professional basketball player Luboš Fišer, Czech composer Luboš Kohoutek, Czech astronomer Luboš Kubík, Czech former professional footballer and manager Ľuboš Micheľ - a former top-level Slovak football referee Luboš Motl (born 1973), Czech theoretical physicist == External links == http://www.behindthename.com/name/lubos18...
@Danu The upvotes show that comment deletion is something that users feel strongly about. Sure, some may vote like you say, but I do believe that votes on meta tell us more than that.
rob
rob
"You've erased my graffiti, this is worse than Fahrenheit 451"
@ACuriousMind I'm mostly just happy that I don't actually have to deal with it :-)
@heather Did you go to the March for Science?
And, I mean, I get why they feel strongly about it. In most other places, having your comment deleted would imply your contribution was somehow "bad", while on SE, it just means that it was not the sort of thing that belongs in a comment
14:23
Indian fellows
I think maybe calling these things "comments" was not the best idea since comments are such a free-for-all on many other sites
One author is called "Aditi Sen(De)"
What is the (De) thing
is that part of the name
@ACuriousMind I don't really know any other sites
@ACuriousMind Not even that... I flag for "obsolete" all the time.
@Slereah who? What are U talking about?
rob
rob
@ACuriousMind Do you have a suggestion for a better name?
14:25
Some paper I'm putting in JabRef
It has a bunch of indian authors
@Slereah As far as I know...nope ^_^
One of them has a name listed as "Sen(De)"
which seems like an odd name
@Danu I wasn't thinking about other physics sites, just internet sites in general (think of YouTube comments, or the comment sections of many newspapers, for instance)
@Slereah Her name is probably just Aditi Sen ._. and yeah...a very Indian name
@rob If I had I would link to my eloquently reasoned feature request on meta at this point ;)
rob
rob
14:26
@Slereah Any hint of nationality? Could be something that doesn't transliterate well.
@paracetamol de short form of "desi" :P
._.
Unlikely...
@rob From Harish-Chandra Research Institute, Chhatnag Road, Jhunsi, Allahabad 211 019, India
rob
rob
@Slereah The only thing I know about Indian languages and names is that there are lots of them and some are complicated.
@JaimeGallego unfortunately no, my parents didn't want to go.
14:29
@rob Only "some"? ;)
rob
rob
I would put it in my bibliographical tool exactly as it's published.
That's why I like the chinese physicists
They have short names
@Slereah example? I never came across Chinese physicists..
rob
rob
@Slereah You should read the editorial that appeared when the US APS journals began printing Chinese names in Chinese.
Li-Xin Li, Jian-Mei Xu, Liao Liu
all short and to the point
Of course that might be another story if they used chinese transliteration with tones
14:32
@heather I would have gone yesterday, but completely forgot about it until today :P
Disapproves of @Slereah's Communist inclinations
:3
(There's a satellite event at Madrid)
rob
rob
> For example, the eight Chinese names 王伟, 王薇, 王维, 王蔚, 汪卫, 汪玮, 汪威, and 汪巍 all transliterate as Wei Wang.
My communist inclinations are more when I have papers from the Journal of Experimental and Theoretical Physics
2
which is a soviet journal
@Slereah :D
14:33
The Журнал Экспериментальной и Теоретической Физики
rob
rob
Oops, chat thinks I wanted that Chinese text to display vertically. Sorry. (fixed)
To give its real name
@Slereah No Russianing in chat ಠ_ಠ
fine
The Zhurnal Éksperimental’noĭ i Teoreticheskoĭ Fiziki
...
Skeptical look
14:34
@paracetamol You might need to fight @DanielSank, then :P
Fine...I'll take your word for it ;)
15 mins ago, by Fawad
@ACuriousMind you got notified when someone write (@ACuriousMind) in his question or answer?
@ACuriousMind I'm not looking for fights here 0:)
@Fawad No.
rob
rob
@Fawad Pings work in chat and comments, but not in questions and answers.
14:35
Waves a curry-wurst under @Slereah's nose
:3
@paracetamol What?
@rob You like linking that, don't you ;)
How did people even do research before the internet
The average journal of physics is 2000 pages long
Imagine having to haul a bunch of those
rob
rob
@ACuriousMind Is that twice this year?
14:43
Apr 19 at 14:29, by Slereah
also I have some photographic evidence of him eating a curry wurst
@rob Oh...I think I might have confused you with Emilio
Anyway, I'd like that article more if it gave examples for these cases, I'm always left wondering what sort of circumstances or culture leads to these names after reading it
@paracetamol I don't follow...he said currywurst once so now you ping him with messages about currywursts?
@ACuriousMind Is it offensive? ._.
No, just non-sensical :P
i.e- should I stop?
@ACuriousMind Oh...
Heaves a sigh of relief
is there an automatic calculator for someone's g or h index (not mine, obviously) that is free?
rob
rob
14:46
@ACuriousMind My last time was in November, and we discussed one example.
@yashas, is it true that we can derive Newton's first and second law from third law?
We can't.
rob
rob
@heather Sure there is. You get a list of their publications from their CV, find citation counts for the first ten, then make up a number because no one actually cares about the $h$-index.
@Maxwell That makes no sense.
@Maxwell Try searching the site for such questions: physics.stackexchange.com/q/66057/50583
14:48
If 1st and 2nd law could be derived from 3rd law, then we wouldn't have named the 1st and the 2nd to be a law.
@yashas, then none can be derived from either?
yes
the first law defines inertia
@rob i don't have their cv
the second law defines force
the third law, hmm, doesn't define anything but is a cool one
rob
rob
@heather CVs are usually publically available.
What problem are you actually trying to solve?
14:50
world peace
lol, no
i'm editing on wikipedia and i'm trying to find the h-index of an amateur astronomer who's coauthored a few papers.
rob
rob
@heather That's "original research." Don't put it on wikipedia. Problem solved.
finding the h-index of a researcher isn't original research, i don't think. eh, whatever, i'll just leave it.
does W. typically include the h-index of researchers?
rob
rob
@heather Computing it is.
14:55
@yashas, @ACuriousMind, this question was asked in a competitive exam as follow:

Q. In Newton's three laws, one can derive

A). First and second from third

B). First and third from second

C). Second and third from first

D). None can be derived.


And they say that option A is correct!
@AccidentalFourierTransform, i don't know, honestly. I was looking around and it seems like a possible way to show notability. I guess I don't even know how to find citation counts for papers, so.
rob
rob
@Maxwell The first law (velocity is constant absent force) is a special case of the second (acceleration is proportional to force).
@Maxwell You could "derive" the third law (equal and opposite forces) from the first two by thinking about the difference between "open" and "closed" systems.
But the third law doesn't say anything about mass, so I don't see how you could start there and discover the second law.
@rob Ah, we're in murky territory there. I'd say that the first law establishes the existence of inertial frames (in which the implication that zero net force means zero acceleration holds) and the second law then gives a way to compute acceleration in such a frame.

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