Conversation started Feb 15, 2017 at 20:54.
Feb 15, 2017 20:54
@DanielSank Your average rep per answer is 133?
man, I don't think I make half that number
yeah, I don't
@EmilioPisanty Yes, and I have the highest fraction of accepted answers for people who have written at least ~50 answers.
@DanielSank well, fancy being you, then
It's my claim to fame.
I should get off my ass and award more rep in bounties than you currently have =P
...and when someone turns to JR's rep as an indicator that his behavior should somehow specially influence site policy, I am not going to be shy about sharing my claim to fame ;-)
Feb 15, 2017 20:56
@DanielSank let me play devil's advocate here: maybe QM meant that JR is one of the most active users (regardless of his rep), and as such, his behaviour may be a good representative of the general comunity
@EmilioPisanty Wait what?
@AccidentalFourierTransform He's one guy though. Having a lot of use does not mean you represent the community. In fact, it's probably the opposite since most users aren't power users like JR.
Your move ;-)
...Mr. Devil.
@DanielSank E. is the user who's awarded more bounties here in PSE
by far
@DanielSank the total of rep I have awarded in bounties is 70% of your total rep
@EmilioPisanty That's amazing, but how is it related to previous discussion?
would take a bit, but not too much, of sustained effort to bring that up to 100%
Feb 15, 2017 20:57
@EmilioPisanty -_- jeez
Where U get all dis rep?
@DanielSank I'm just reeling off of your awesome rep-per-answer ratio
@DanielSank no idea
@EmilioPisanty ohhhhh
So your claim to fame is that you've given away the most rep? That's awesome!
You're a regular Robin Hood.
@DanielSank pretty much, yeah
That's a pretty sick claim to fame.
@DanielSank don't think I ever stole any rep
Feb 15, 2017 21:00
@EmilioPisanty Hmmm, ok then you're just a philanthropist.
In any case, pretty awesome.
@DanielSank philantropy is when it actually costs you
giving bounties above 30,000 costs you nothing
@EmilioPisanty so there is no word to describe you. Congratulations!
(there probably is some German word, though)
I just like to think of it as doing my bit to improve the site by putting the rep incentives where they will produce the most quality content
@EmilioPisanty It's a really nice idea.
you are such a romantic
Feb 15, 2017 21:04
Thank you again for rewarding that post about the Boltzmann constant. It was nice to see that appreciated.
@DanielSank it was a really good answer
@EmilioPisanty Thanks. Pretty sure the first place I encountered the idea that temperature is a Lagrange multiplier was in Pathria's book.
and also, I think the site benefits from having folks who have produced that sort of high-quality content to reach the important moderation milestones faster
I'm surprised, in retrospect, that Reif doesn't discuss that.
@EmilioPisanty Perhaps. I feel I don't exercise my moderation powers much at all.
i.e. I never do reviews any more.
Like, ever.
@DanielSank maybe not, but you're able to delve into the full review queue history and suss out bad stuff if the need comes
also see & react to deleted answers, again, if there's a need to
It would be really good to have a much bigger critical mass of 10k+ users, as measured by the fraction that do occasional moderation
particularly if we as a community managed to actually use things like the recently-deleted list on the 10k tools
actually catch bad deletions if and when they happen
Feb 15, 2017 21:09
See, that sounds like work.
@DanielSank Whoa! I hadn't seen it formulated that way. Did you do a post on it? Pointer?
I just get so... I dunno... funky... when I do reviews.
@DanielSank yeah, the 10k tools could use a fair bit of improvement
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A: Is the Boltzmann constant really that important?

DanielSankWe can understand all of this business if we visit the statistical mechanics notion of temperature, and then connect it to experimental realities. Temperature is a Lagrange multiplier (and should have dimensions of energy) First we consider the statistical mechanics way of defining temperature....

@dmckee
This is the right way to think of temperature. Statistical mechanics is a maximization problem where you're maximizing entropy.
also, on the bounty-to-10k front, here's a good morsel of history
3
A: Are Born-Oppenheimer energies analytic functions of nuclear positions?

Arnold NeumaierSuppose that for all $z$ in some open set $Z$ of complex numbers containing $z_0$, the Hamiltonian $H(z)$ is a compact perturbation of the self-adjoint $H(z_0)$ depending analytically on $z$. Then, for every simple eigenvalue $E_0$ of $H(z_0)$ and associated normalized eigenstate $\psi_0$, there ...

Feb 15, 2017 21:11
But! You have constraints: fixed energy, fixed volume, fixed particle number...
that bounty put Arnold Neumaier over 10k
Temperature, pressure, and chemical potential are the Lagrange multipliers associated to fixed energy, pressure, and particle number!
In a couple of days I'll put heather over 5k :-)
@EmilioPisanty You like putting people over 10k, eh?
"Now suppose we add the constraint that the system has a certain amount of energy [...]" <== Sets off one of those "How did I miss that?!?" moments right at the top of the post.
Feb 15, 2017 21:12
@DanielSank have done ever since
@dmckee I know, right?!
Some days I feel like a dunce.
@dmckee Don't. Very few physicists seem to have ever seen this idea.
I just got lucky that I read Pathria and picked up on that little note.
@DanielSank I once saw a public lecture by Eric Cornell that I think you would have enjoyed immensely
Core point that nature is lazy and sloppy
so it likes to maximize the sloppiness and the unlaziness
@EmilioPisanty Link plz?
@EmilioPisanty I had the privilege of eating dinner with him once. Friendly guy!
Feb 15, 2017 21:15
@DanielSank this was at ICOLS 2013, and all the other talks were posted online. I emailed after a few months to ask, and they said that he's so perfectionist that he didn't want it aired until it was absolutely spotless.
They have it in our library here. I'll be back.
so nature likes to maximize sloppiness S and minimize unlaziness U
@dmckee What's "it"?
Cornell's talk?
but obviously that's a problem because being really sloppy also requires you to be very unlazy, and being unlazy isn't fun
so nature tries to minimize some kind of figure-of-merit
that goes like U-S
Free energy?
Feb 15, 2017 21:17
@DanielSank He probably means Parthia.
but obviously that's a bit too rigid
Forgive autocorrect
so you need some kind of tradeoff factor
so you minimize F=U-TS
@0celo7 Oh right.
@EmilioPisanty Right. So here's why I like the Lagrange multiplier picture so much:
The value of a Lagrange multiplier tells you how much better you could maximize your objective function if only you would be willing to relax the constraint a bit.
A system with high temperature is one where giving it just a tiny bit more energy would let it increase the entropy by a relatively small fraction.
So, if you hook it up to a low temperature system, it will give up energy, because the low temperature guy can raise the total entropy a lot.
By the way, this helps understand why negative temperature means something is very hot.
If $T<0$, then I always want to give away energy.
Feb 15, 2017 21:22
What?
one of these days I'll really truly grok these things
@EmilioPisanty It's not complicated. I promise.
If $T<0$ that means that giving away energy raises $S$ for me.
If $T>0$ then absorbing energy raises $S$ for me.
oh, no, I understand everything you said
Therefore, if a negative temperature system touches a positive temperature one, the energy flow is from the negative guy to the positive guy.
I just would have been entirely unable to come up with more than 10% of it on my own, I should think
Feb 15, 2017 21:24
@EmilioPisanty Ah well, we all stands on the shoulders of our predecessors.
On looking over your answer again, I had the same reaction as dmckee
12 mins ago, by dmckee
"Now suppose we add the constraint that the system has a certain amount of energy [...]" <== Sets off one of those "How did I miss that?!?" moments right at the top of the post.
again.
Interesting.
I'm still waiting for the Eureka moment
When I read it in Pathria my reaction was more like "Oh! Well why didn't my undergrad course just say that?" along with "Man, Lagrange multipliers are way more interesting and important than I realized when I first learned about them".
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Conversation ended Feb 15, 2017 at 21:28.