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16:00
I skimmed tiny bits of it hoping for some hand-waiving from him and it seemed like every other book, sometimes he gives you an astounding way to look at something formal, but couldn't find it in what I looked through :p I still have hope It'll have something good!
@bolbteppa link to this new book?
@bolbteppa I'll probably get it
holy shit it's long
why isn't it on Amazon
Oh god :P
In a nutshell for physicists
Will it be high school level? :P
It'll probably he harder to read than e.g. Fulton & Harris
:P
16:13
I don't get the point of "group theory for physicists" books
Like what physicist actually has time to read this stuff
because many people aren't as smart as you
instead of just learning the necessary material as they go along
@0celo7 I don't mean it like that
just in terms of time and commitment needed to work through such a book
which grad students etc. typically don't have
@FenderLesPaul because many people aren't smart enough to do that?
@0celo7 Eh? :P
16:15
still waiting for those solutions...
@FenderLesPaul How about everybody
(in HEP)
@Danu Have you read his QFT book? It's nonsensical at times
@FenderLesPaul Because "necessary material as they go along" often amounts to horrible confusion after several years
It's not advanced, just really strange
@0celo7 Nah, I never expected it to be good :P
16:16
A lot of what I wrote yesterday seems to motivate twistors as Penrose sets them up here http://users.ox.ac.uk/~tweb/00002/index.shtml
Given a 4-vector $r = (t,x,y,z)$ representing a point $R$ we find it's reflection representation
$$R(r) = tI + xs_x + ys_y + zs_z = \left[ \begin{array}{ c c } t + z & x + iy \\ x - iy & t - z \end{array} \right]$$
and say that the twistor $Z = (Z_1,Z_2,Z_3,Z_4)$ is *incident* with the point $R$ if
$$ \left[ \begin{array}{ c c } Z_3 \\ Z_4 \end{array} \right] = \left[ \begin{array}{ c c } t + z & x + iy \\ x - iy & t - z \end{array} \right]\left[ \begin{arr
His GR book is excellent, best one out there.
I don't know why his QFT book is so bad.
@Danu But these "xxx for physicists" books tend to preserve the confusion haha
@0celo7 CARROLL DAMNIT :P
@FenderLesPaul Yes, sadly :P
@Danu I use Carroll all the time.
Only GR book in my world :3
16:17
I like Carroll because he uses indices and has rigor.
I used Carroll as a reference for geometry stuff while working through exercises in do Carmo (math book)
Because I didn't want to put up with index free notation all the time
@FenderLesPaul Honestly Wald is shit for the first 5 chapters
His explanation of Riemannian geometry might be the worst out there
And don't even get me started on Appendix B
I mean most GR books are shitty for the first few chapters
Carroll's chapter 2 is awesome though
Not Straumann.
All GR books are shit for math :)
16:19
but his explanation of manifolds is just as confusing for someone who hasn't seen differential manifolds before
Straumann's first chapters are very strong.
True Straumann is great all around
@Danu That's a bold claim.
but that's an advanced GR book
Hawking-Ellis is regularly used by Lorenzian geometers.
16:20
Except perhaps the ones explicitly for mathematicians :P
@FenderLesPaul Correct.
I don't like HE honestly
It's too terse
I think his "explanation" of manifolds is that they're paracompact topological spaces locally homeomorphic to $\mathbb{R}^n$ and doesn't explain any of those words.
A+ clarity for beginners.
@FenderLesPaul That it is.
You should really check out Beem et al.
If you're interested in pure geometry, that is.
They don't even pretend to be writing a physics book.
@Danu Have you looked at Straumann at all? Do you think it's shit for math?
@0celo7 Can I read it?
or is it too mathy?
Because I suck at math
@0celo7 Does he also have to explain what numbers are, you big baby
16:25
@FenderLesPaul it's HE level
but they go into more detail
and they cover stuff that's probably worthless to physics
like curvature pinching theorems
@0celo7 Nope :P
Maybe it's okay---I was just making ridiculous claims for the sake of it, y'know :)
@Danu He defines $\mathrm{d}$ as the unique nilpotent degree one antiderivation that satisfies $\langle\mathrm{d}f,X\rangle=Xf$.
Not exactly "shit for math"
Hehe pinching
@0celo7 Not exactly how I think it should be defined, either
Why invoke a metric when there is no need to?
@Danu metric o.o
$\langle-,-\rangle$ is the natural $T_pM$-$T^*_pM$ pairing
you could write it as $\mathrm{d}f(X)=Xf$ if you like
16:39
@0celo7 Ewwww that's some ugly-ass notation
I was already starting to wonder what the heck was going on there... taking an inner product of a form and a vector
In my world $\langle\cdot,\cdot\rangle$ is reserved for inner products
@Danu meh, it should be clear from context
I wouldn't use that notation either if I was writing a book
@0celo7 Yeah, it should be :P I totally misread that, I'll admit it ;)
@Danu it's a German GR book, what more could you want
I don't think Germans are particularly good textbook writers
they're rigorous
16:48
Anyone have a cute exercise in Lagrangian mechanics in 2 DoF? I need something make my class exercise the method.
@dmckee Spring attached to a spring (attached to a wall)?
Double Atwood machine is a classic
@dmckee Get Arnold!
You need a metric to map vectors to dual vectors
Otherwise there is no correspondance between the two
Or, for the same result
Musical isomorphisms!
you can use a symplectic form too
any nondegenerate bilinear form, really
@Slereah But that's not what he's doing---he's just using forms as linear functionals on the tangent space
16:54
Well
Forms are linear functionals?
Yes
@Slereah Huh?
Of course they are
Well yes
That is what I am saying
why is that a question though
an element of $\Omega^1$ at a point is just a covector
16:58
I just got myself them downvoting rights. Where's that proof of yours @0celo7?
@BernardMeurer hidden
I'll delete it if you downvote
:p
I wouldn't, it's too nice of a proof
Down to 63 kg B)
I dunno why the murcans complain that dieting is hard
It is not fun but it's easy as shit :V
Not in America
Everything is made with extra fat
@Slereah How tall are you?
17:02
Is there butter in the atmosphere
1.72 m
I'll take my 79Kg and hide in the corner
Well depends how you're built
But I got sticks for arms currently :p
I'm 1.82 tho
I just have to overcome my Schweppes addiction
Chocolate bars and juice were pretty hard to quit
79 kg and 1.82 seems pretty ok
17:05
Yeah Cranberry juice too
look at all you skinny fuckers
I drink a box every 2 days of that thing
@yuggib Not in a country where everything orbits around the beach :p
Not everyone has your American heft
one of the German math profs is addicted to cranberry juice
has a crate in his office
All that bacon belly
17:06
@0celo7 how much do you weight? I hope more than 100
gotta keep it under 75
@yuggib kg?
yep
Yeah @0celo7 we use real measurements
@yuggib no
17:07
How many Planck masses
@Slereah a lot
How many stones?
@0celo7 then you're skinny too
how much is the Plank mass?
@yuggib not really
About $10^{-8} kg$
17:08
@Slereah ok so I'm a few billion Planck masses
fatty
So many protons
@0celo7 How much in pounds then?
not telling you
Sigh, let me ask Michelle
@BernardMeurer why would my sister know how much I weigh
17:11
@0celo7 Cause she knows everything?
@BernardMeurer she knows what I tell her
Wait a second, when you vote down an answer you loose rep?
17:25
@BernardMeurer rep and karma ...
Yes
But you regain it back if the answer is deleted
Hell I ain't ever downvoting stuff again
You should
Lots of chaff around
@Slereah you don't get the karma back though. You'll be reincarnated as a social scientist.
@ACuriousMind I hardly think the fact that a lot of books start QM with a single massive particle in a square well is a good reason to say that this should be the case. Note also that we get raising/lowering operators in the second chapter of Griffiths (a very common 1st quantum book) yet he continues to use the ridiculous first quantized notation when introducing multiple particles.
17:34
Infinite potential well is the simplest QM thing
@Slereah 100% false.
Two level system is the simplest thing.
Well then what is!
How do you make a two level system
Why Griffiths starts off using the wave equation is completely beyond me.
@Slereah You go find an electron.
Sigh, when you come up with a nice answer and someone gives the exact same answer a second before you
@BernardMeurer #justphysicsstackexchangethings
17:35
I have an electron
@Slereah See? There you go.
@DanielSank stackoverflow tho.
@Slereah How do you make a particle in an infinite square well?
But electrons have like spinors and shit
At least my function is shorter and uses proper enumerate
17:36
@DanielSank : Free Hamiltonian with boundary conditions?
@BernardMeurer I don't like what OP asks there. That data structure probably shouldn't ever come up.
@Slereah Uh, yeah... then I don't understand your question "How do you make a two level system".
I thought you were asking how to make it in real life.
@DanielSank I have no idea what he's doing to be honest, and he not being able to predict the depth of nested lists is bad in itself
Well how is it simpler
But I liked how recursion served there
Than a point particle
In a bounded space
17:38
It's a two by two matrix instead of a differential equation.
Well gee then why not a ONE LEVEL SYSTEM
Bam
Everything is simpler
What about the VACUUM
Why Griffiths starts off with partial differential equations in his quantum book is entirely beyond my comprehension.
0 level system
@Slereah -_-
I started reading Griffiths, but then I couldn't solve the integrals
17:39
I take it that you're resorting to jokes because you realize I'm right.
You rapscallion
@BernardMeurer Griffiths is a terrible quantum book, IMHO.
@DanielSank but when I tried Shankar everyone said the notation was horrible and told me to try Griffiths :p
@BernardMeurer WHAT!?
@0celo7 sin(0) = 0
17:40
Shankar is great!
I use Landau
Landau is best
@Slereah Griffiths puts the Schrodinger equation expressed in an infinite dimensional space (i.e. position space) and in a particular basis (the position basis) on the first page. Why? Why does he do this?
It doesn't even use Hilbert space shit :V
@DanielSank even you did with the $\langle 0\rangle$ being the null vector
That's pretty standard?
17:41
@BernardMeurer excuse me?
Yeah, he notates the null vector as a ket at the beginning of the book as opposed to just 0
So?
That's a reasonable choice.
and then everyone got nuts over $\langle 0\rangle$ being the ground state of a system
pffft, ok whatever.
and told me to use Griffiths
so on I went
17:42
Real physicists use $|\Omega \rangle$ as the vacuum anyway.
But now I'm switching back to Shankar because I didn't like Griffiths
@BernardMeurer Griffiths royally sucks.
That book manages to completely ignore the way quantum mechanics is done in real life because of its fetish with the wave equation in the position basis and in making students do a ton of integrals.
@DanielSank When I opened the pdf there was a tsunami of formulas already I thought that was pretty gandalf of him. (As in You shall not pass!)
@BernardMeurer Yes.
I think the first problem you should solve in quantum mechanics is the black body spectrum because it proves that classical mechanics is wrong and gives you a reason to pay attention.
@DanielSank Only for the interacting vacuum
17:46
@Slereah Oh who cares.
At least that way it's unambiguous.
Oh oh wait I see your point.
Yes ok that could be confusing.
Who even uses the 0 element of the Hilbert space, anyway
It's not even a ray
@DanielSank I'll go back to Shankar tonight, specially now that I get what linear dependence and independence is
I still have a little trouble seeing matrices as vectors tho
@BernardMeurer why?
@HariPrasad Well because I can't visualize it, I still think of vectors as arrows even though I'm trying to kick that off my mind
@BernardMeurer You can think matrices as arrows!
17:54
@HariPrasad But how will a matrix be an arrow?
@BernardMeurer Think like this. A matrix tells you about how a vector behaves
@BernardMeurer Know programming?
@HariPrasad Yeah, mostly Python and C, why?
@BernardMeurer :/
@DanielSank People think your notation is terrible too, FYI.
@BernardMeurer OK here it goes: A scalar is a single number. A vector is a list of numbers. A matrix is an array of numbers
@BernardMeurer (just an analogy)
An array being defined by a collection of lists?
17:59
@BernardMeurer yes that's ok
@DanielSank uhhh
@BernardMeurer Its just a differnt way to imagine vectors
I think you're biased because of your work
My PDE prof keeps saying one of the best reasons to learn PDE is to do QM
So wait, is a matrix just a different type of vector or is a matrix a group of vectors?
@DanielSank Sadly 0 books actually do this...
18:01
@BernardMeurer hmmm... "Both"
@HariPrasad what?
that's not what he means
@0celo7 sorry
He has a hard time visualizing e.g. $\mathrm{Mat}(n,\mathbb{R})\cong\mathbb{R}^{n^2}$
which is fine
but he shouldn't need to visualize it
@0celo7 that's oK for a mathematician but not ok for a physicist or an engineer
I just like visualizing stuff
18:03
@HariPrasad I'm an engineer and I survive
@BernardMeurer that's a good habbit
@0celo7 which branch of engineering?
@HariPrasad nuclear
He's in kaboom-engineering
@BernardMeurer Why are you doing QM before you've learned calculus properly?
@0celo7 Any idea of "Sensitivity analysis of linear and non-linear systems"?
18:07
@0celo7 Wanna teach me proper calculus as well?
@bolbteppa : I'm not denying QM, I'm saying the experimental evidence makes it clear that electron spin is real. See this old version of the Wiki Stern–Gerlach article. It repeats the faster-than-light non-sequitur that says _ the electron can't be rotating like a planet, so it can't be rotating at all_. Of course it isn't rotating like a planet. It's a spin ½ particle.
@HariPrasad no
@0celo7 OK leave it
@BernardMeurer not really
@JohnDuffield why does it take so much time for you to respond? do you read the whole article before posting?
18:09
oh just let him be
@bolbteppa : uhhn, not the amplitudehedron. The repeated theme of our "conversations" here is that people will not believe in hard scientific evidence, but their belief in things that do not exist is utterly unshakeable.
@0celo7 Have you learnt abstract algebra?
@HariPrasad taking a course right now
@HariPrasad : respond to what? I'm sometimes slow to respond because I work for living, and I have a wife and family. And apologies, my wife is calling me now for a glass of wine and tagliatelli. I have to go.
lol
18:13
@JohnDuffield Please! you are free to go
@BernardMeurer Dude, make sure you get a good linear algebra course.
@0celo7 Who are "people"?
@DanielSank ACM, CW
Notation can be a religious issue. The most important thing is consistency.
@0celo7 Thought so
@DanielSank I damn sure will, still waiting on college answers. Georgia Tech is out tomorrow
@JohnDuffield Stern-Gerlach shows that various particles have magnetic moments, and that measurements of those moments along a selected axis are quantized. Nothing more.
18:27
@dmckee No, I'm pretty sure it says that it's of the same nature as orbital angular momentum.
But interpreting that magnetic moment as a result of spinning balls of charge has a big problem: the quantization you calculate for spinning balls of charge is different than that measured for many materials (integer versus half-integer).
The Wiki article says so!
hi people, do you have any idea in which stack exchange website the following question could be asked : "how can scientists trust closed source programs?"
@no_choice99 Dunno, I almost on use Open Source stuff
apart from my phone and this site, and I don't trust either
cuz you're a scrub
18:34
@0celo7 I'm a believer, asshat
what did my sister say
I didn't ask her, got busy fixing some stuff
@no_choice99 Trust in what way? I mean, in particle physics we do validation on all the software no matter who writes it.
Over time must things are really run through the wringer and weakness noted and spread around.
@dmckee I was about to mention "tests" to make sure the program works fine and returns the numbers it should. Trust that there's no bug or malicious code. Trust that the program does what it claims
I would like to post the question somewhere on stack exchange but I'm clueless as to where
Roughly the same way that anyone trusts any software, then. By a combination of testing and reputation. In truth that is how most open source software is trusted too.
Sure, you could look at the code, but few people do. And if you bother to look up where someone did look at the code you are just trusting them.
Not that I'm defending closed source practices, just that the on the ground practice doesn't distinguish much.
On the up side and large fraction of the software used in particle physics is open, and those closed tools that see much use are used widely in industry too, so there are a lot of people with experience with them.
In any case, there are a number of software related questions on Academia and on Computational Science. I'm not sure if either would accept your question. In the wider context you might poke around Programmers but I'd look for a duplicate before considering asking there.

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