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1:21 AM
👍
 
vzn
1:55 AM
@0celo7 "the final solution" :( not something to joke about (for anyone with empathy) eh? dailymail.co.uk/news/article-5227677/…
 
vzn
2:23 AM
oh yeah and that reminds me of this! o_O psychologytoday.com/blog/born-love/201005/…
 
Turns out if you leave potatoes in the cupboard for a month they liquify and produce a smell that can kill a small cat.
 
2:43 AM
have never had experience with potatoes but kiwis, which put uneaten over one month liquify and taste rotten.
 
3:25 AM
Hey
 
Anonymous
4:19 AM
@Mithrandir24601 What type of noise are they talking about when they say "Unfortunately for analog computation it turns out that when realistic assumptions about the presence of noise in analog computers are made, their power disappears in all known instances; they cannot efficiently solve problems which are not solvable on a Turing machine." (in Nielsen & Chuang)? Looks like they're speaking of thermal noise, but I'm not sure
 
4:36 AM
Vending machine gives me $3 worth of nickels, a bunch of pennies and then gives up on giving me the rest of my $5...
 
5:19 AM
@BalarkaSen you said you don't listen to edm
 
Frank JavCee is beyond EDM
 
 
1 hour later…
6:42 AM
Wanted to switch things up a bit. Building an interpreter(a basic one ).
Then might return to some physics study, then programming project
In other news, I think I now understand what Taylor expansions are. I mean I've been doing them for years, but someone told me something about someone who did something awesome that changed physics and now I think I know what a Taylor expansion is about lolz :P
ok ok back to my super simple intepreter. Need to tokenize now or something like that , then label stuff
still in parser stage
 
 
1 hour later…
8:16 AM
@0celo7 ew typewriter
Hm
The switch from $$\frac{d}{dt} \frac{\partial L}{\partial \dot q^n} - \frac{\partial L}{\partial q} = 0$$ to $$\ddot q^{n'} \frac{\partial^2 L}{\partial \dot q^{n'} \partial \dot q^n} = \frac{\partial L}{\partial q^n} - \dot q^{n'} \frac{\partial^2 L}{\partial q^{n'} \partial \dot q^n}$$ involves the use of the total derivative formula and all
But how do you do it for field theories
Where it's all partial derivatives
Do we have $$\partial_\mu F(\phi, \partial_\mu \phi) = (\partial_\mu \phi) \frac{\partial F}{\partial \phi} + (\partial_\mu \partial_\nu \phi) \frac{\partial F}{\partial \partial_\nu \phi}$$
Oh I guess it's just the chain rule
 
8:32 AM
@Blue I don't think they're talking about any single specific type of noise here, but yeah, it would most likely be thermal noise, (although this is actually very general - you couple the system to a thermal bath, then the type of interaction determines the specific type of noise, to my knowledge - this is known as 'non-Markovian' noise). The problem in QC is that the above noise generally don't have any nice sort of scaling with the size of the thing
 
8:58 AM
Man I'm having troubles with indexes
What is gonna be $$\partial_\mu \frac{\partial L}{\partial (\partial_\mu \phi)}$$
Is it $$\partial_\mu \phi \frac{\partial L}{\partial \phi \partial(\partial_\mu \phi)} + \partial_\mu \partial_\nu \phi \frac{\partial L}{\partial(\partial_\mu \phi)\partial(\partial_\nu \phi)}$$
Anything I come up with seems wrong
 
I am still reading it, so no comments yet, even though I did had one in the pipeline
 
@Secret Like each black hole contains a universe? - I've heard of that before, but I don't know how seriously people it...
 
@Mithrandir24601 no
The idea is that information is conserved if you sum it across all the "many worlds"
But not that the many worlds doesn't actually mean there are many worlds
 
@JohnRennie fair :P
 
It really means there are many relative vectors in the Hilbert space
 
9:09 AM
(I haven't actually read the paper)
 
If you ever feel the urge to read a paper on interpretations of QM first you should do a few precautionary checks first. e.g. do your toenails need cutting? Have you hoovered the living room?
2
 
Max Jammer is a pretty good source on QM interpretations
Although it's a bit old by now
I don't know what's a current reference on it
 
@JohnRennie yep :) I need to make breakfast, finish a PhD in about 3 years-ish, then I've got ~250 books to read. At that point, assuming I don't have anything else to do, I'll have enough time to read it
 
:-)
 
9:28 AM
I see some physics stirring
 
just wait for the caffeine to kick in
 
ola
 
10:13 AM
(finished reading)
Hmm..., if I understood correctly, the complementary view of a stationary observer seeing a stretched horizon while an inflating observer does not see anything weird at the horizon, and unitarity is preserved by black holes by having a global wavefunction consists of a superposition of black hole geometries, detector/observer states and the degrees of freedom inside and outside of the black hole.
In particular, the inflating observer inside the black hole and the stationary observer outside the black hole are located at different branches of the global wavefunction, where the former will see the inflating information get scrambled by the black hole, while the latter see nothing strange going on.
The hawking radiation emitted then serves to decohere these branches, thus this increase in the number of black hole and exterior environment spacetime geometries in the product state will then manifest itself as the black hole entropy
Or in other words, the black hole spacetime geometry, observers and any inflating information together forms a superposition, which is then decohere by the hawking radiation became entangled with the exterior environment as it escapes from the black hole
However I have two questions:
1. What about an infalling observer that is outside the black hole. Will the branches between it and the stationary observer be compatible (e.g. both seeing the state by using the information from their detectors as a nontrivial transformation of the interior state of the black hole which is the state of the stretched horizon)?
2. The models and the maths supported that by modelling the evaporating black hole geometry as a superposition of semiclassical spacetime geometries and then invoking decoherence, black hole complementarity, unitarity and the black hole entropy (in terms of bounds) are recovered, suggesting that the model indeed works. But suppose we managed to flew a space probe near a black hole, how can we test that it is indeed consists of decohered branches of a superposition of spacetime geometries,
that is, how can we distinguish this from other information paradox resolution models that does not invoke the global wavefuction (or an ensemble of spacetime geometries)?
The above are my thoughts after reading that paper for you guys to ponder about...
It would be interesting to somehow be able to keep a black hole in a superposition, then we can use diffraction experiments to show the existence of a superposition. alternately, we need to prepare many copies of such black hole with the same initial state, and then the information of our detectors should reveal some probability distribution of observables related to the nearby spacetime geometry that suggests the spacetime was once in a superposition before being decohered by hawking radiation
But either way, I like this idea of the superposition of spacetime geometries used in this paper
 
12:16 PM
@Kaumudi.H Done! :-)
 
user228700
Oops, didn't notice the ping :-)
 
1:13 PM
Is this a valid formula to calculate the period of a simple pendulum with large amplitude?
 
Large amplitude pendulum are described by the Jacobi elliptic functions
The complete formula for it is rather complicated
The mathematics of pendulums are in general quite complicated. Simplifying assumptions can be made, which in the case of a simple pendulum allow the equations of motion to be solved analytically for small-angle oscillations. == Simple gravity pendulum == A so-called "simple pendulum" is an idealization of a "real pendulum" but in an isolated system using the following assumptions: The rod or cord on which the bob swings is massless, inextensible and always remains taut; The bob is a point mass; Motion occurs only in two dimensions, i.e. the bob does not trace an ellipse but an arc. The motion...
for more details
 
@Curio yes, that's an approximation for when the amplitude is large but not too large
 
Is 60° okay?
 
@Curio you can check that for yourself
 
Well, use the real formula, and compare
 
1:16 PM
The formula for the period can be written as a series expansion in the angle $\theta$
 
60° probably is too large
You're gonna need about 8 terms of the expansion
 
The third term is $$\frac{11}{3072}\theta^4$ so see how that compares to the $\theta^2$ term.
NB you need to put the angle in as radians not degrees
 
@Slereah what is Tk?
 
The formula of the period up to order $k$
Yours is $T_2$
as you can see it starts to get bad around 15-20°
at 60° it's almost 100% error
 
@JohnRennie what was that tool to read latex here?
 
1:20 PM
23
A: Any chance of MathJax in chat?

Ilmari KaronenAs a workaround while this request is pending, there exist several client-side workarounds that can be used to enable LaTeX rendering in chat, including: ChatJax, a set of bookmarklets by robjohn to enable dynamic MathJax support in chat. Commonly used in the Mathematics chat room. An altern...

 
what's k?
 
The order
 
oh ok
what about T without subscript?
 
That's the real period
 
ok
 
1:23 PM
$$T=2\pi {\sqrt {\frac {\ell }{g}}}\left(1+\left({\frac {1}{2}}\right)^{2}\sin ^{2}{\frac {\theta _{0}}{2}}+\left({\frac {1\cdot 3}{2\cdot 4}}\right)^{2}\sin ^{4}{\frac {\theta _{0}}{2}}+\left({\frac {1\cdot 3\cdot 5}{2\cdot 4\cdot 6}}\right)^{2}\sin ^{6}{\frac {\theta _{0}}{2}}+\left({\frac {1\cdot 3\cdot 5 \cdot 7}{2\cdot 4\cdot 6 \cdot 8}}\right)^{2}\sin ^{8}{\frac {\theta _{0}}{2}} \right)$$
This is the formula you need
Or for short...
$$T=2\pi {\sqrt {\frac {\ell }{g}}}\left(1+\left({\frac {1}{2}}\right)^{2}\sin ^{2}{\frac {\theta _{0}}{2}}+\left({\frac {3}{8}}\right)^{2}\sin ^{4}{\frac {\theta _{0}}{2}}+\left({\frac {15}{48}}\right)^{2}\sin ^{6}{\frac {\theta _{0}}{2}}+\left({\frac {105}{2384}}\right)^{2}\sin ^{8}{\frac {\theta _{0}}{2}} \right)$$
 
Is it really finite or in full it is a power of sine expansion?
 
It is an infinite series
 
figured
 
@JohnRennie @Slereah many thanks!
but why that subscript 0 next to theta?
 
That's the initial angle
The angle at $t = 0$
 
1:42 PM
@JohnRennie why can't I always see the latex? For example I can see the last ones, but not yours " $$\frac{11}{3072}\theta^4$"
 
because he inputted it wrong
The silly man
 
this site codecogs.com/latex/eqneditor.php reads it, I thought there were problems with my pc
 
it does, but he put two dollar signs on the left and only one on the right
So Mathjax doesn't parse it
 
2:19 PM
@Slereah what are you doing
 
@0celo7 what u mean
 
@Slereah so in the image which you sent is k the maximum potence of sin?
You said that I'm in $$T_2$$ and in that formula there is $$sin^2$$. And in $$T_8$$ there is $$sin^8$$
 
yes
 
nice, many thanks
 
2:27 PM
Your formula uses the approximation $\sin \theta \approx \theta$
 
That's my favourite approximation.
 
@Slereah isn't that for small amplitudes?
 
@Slereah why are these awful formulas up there
 
I mean, isn't $$sin(\theta)\approx \theta$$ used for small amplitude? Is 60° considered a small amplitude?
 
@Curio yes, hence not a great idea
@0celo7 Pendulum
 
2:40 PM
Why then are we using that?
 
We're not
you are
 
I am*
 
I can't answer why you do the things you do
 
Is there an alternative to this formula then?
 
The formula I gave is a correct formula
 
2:41 PM
but only for small amplitudes?
 
It's correct for up to angles in the range 70-80°
10% error at 80°
 
@Curio ah, I made an error typing the Latex. There is a dollar sign missing. That's why it won't render.
 
Why did you say that the formula uses the approximation $\sin \theta \approx \theta$? Is 60° considered a small amplitude?
 
I said that your formula does that
 
@Slereah do you mean this one?
 
2:48 PM
@Curio I mean this one
 
ooooh misunderstanding
thanks again and sorry if I'm annoying
 
3:20 PM
@Slereah yo
apparently if you write out the GR action relative to an ADM splitting, it's identically zero for any field config
that's much better than saying Gauss-Bonnet and hoping no mathematician is listening
 
Anonymous
@Mithrandir24601 I was wondering if they were referring to noise is a more generalized setting. Like even if we get rid of the conventional noise - like industrial noise, vibrational noise, thermal noise (or reduce them to negligible levels), still noise could refer to the uncertainties in amplitude, phase, etc, which arise due to the underlying quantum mechanical nature of the system.
 
Anonymous
The Turing machine concept doesn't take into account this type of noise, which is impossible to get rid of, in any practical scenario. But then again, we can't even totally get rid of the classical sources of noise - like thermal, vibrational, etc in any practical scenario.
 
Anonymous
However, I think I more or less get it now. Thanks
 
@0celo7 Yeah
GR is all constraints
 
for 1+1 I mean
 
3:22 PM
o
I should try to prove the Gauss Bonnet thing someday
 
for lorentzian spaces?
 
yeah
 
I would read that
that book I sent you seems interesting
 
does it
What's it about
The few pages available aren't very helpful
 
analytical mechanics for fields
 
3:29 PM
o
Is it the Legendre bundle stuff
 
symplectic banach manifolds
scary stuff
there's too much to learn
 
that there is
You think you're doing good on a topic then you find out some 800 pages book on some aspect you've never heard of
I still don't know what instantons are
it's apparently pretty important
 
@Slereah oh jesus christ this guy writes the metric as a series
you can do horrible things in physics
 
3:45 PM
what do you mean
Like a Taylor series?
 
like some weird exponential series with poisson brackets
 
know what's awful tho
Non-commutative geometry
 
@Slereah are solitons important compared to instantons?
 
They are
 
4:22 PM
@Slereah could be worse
I got hit with "isn't your work just a derivative version of instantons" on PhD Student Presentation Day on my second year, while presenting imaginary-time approaches to tunnel ionization (as described e.g. here)
in the end, it isn't, but I'd never heard of the things
didn't look very good =|
 
@Slereah is that formula infinite, right? So are there infinite graphs which go from 0° to 180°?
A graph: error curve of $$T_k$$
 
4:38 PM
@Curio for $\theta > 90º$ the equation of motion will change again because the string will go slack. But yes the equation does have an infinite number of terms and yes with an infinite number of terms it describes the motion correctly for $-90º \le \theta \le 90º$.
 
just cleaned up a salmonella outbreak
 
@0celo7 if this is more info about the functioning of your lower bowel I'm out of here! :-)
 
@JohnRennie I had a leaky package of chicken that I threw in the freezer before the break. thought it would be easier to deal with when frozen
it was, but was still a nightmare
 
Ugh
 
@JohnRennie wait, what do you mean with -90°? Consider the pendulum motionless
, I mean it doesn't move. The wire of the pendulum forms two 180° angles, one right to the wire and one left. I mean, if the angle is 200°, it doesn't make really sense because truly it's 160°
 
4:48 PM
@JohnRennie it was 6 packages of 2 breasts each connected by plastic bits but the leaked juice got everything stuck together
thankfully it was all in multiple bags so the freezer is safe
unless it was airborne
welp, rip me
 
@Curio By $\theta$ I mean the angle to the vertical
 
mmm
 
This can range from $+90$ if the string is horizontal on the right to $-90$ if the string is horizontal to the left.
Though the formula assumes you're using radians, so it would be $-\pi/2 \le \theta \le \pi/2$
 
But I can position the pendulum to $$+140$$ or $$-140°$$ for example
 
if you do that then when you let go the bob will fall vertically downwards and the string will go slack
 
4:54 PM
@Slereah I don't know enough physics to learn LQG, pretty depressing
 
aaaah
 
@CaptainBohemian that's a trick question because depending on your definition of "soliton", instantons may just be a specific kind of solutions. Or they might not, I've never seen a technical definition of solitons that everyone could agree on to cover everything off handedly referred to as solitons
 
Instead if I nail an iron wire I could do that, but it wouldn't be anymore a simple pendulum I think
 
@Curio you could use a massless rigid rod in place of the string (at least in principle) and the equation of motion would be unchanged for $-\pi/2 \le \theta \le \pi/2$. I'm not sure if the equation would apply for angles outside this range.
 
-2
A: Does a metric exist for the surface defined by $0=\phi^2t^4-x^2-y^2-z^2$?

Mike DoonseburyOK, I worked this out on a spreadsheet and it seems to give the desired result (a formula for the distance between two points on this surface). Let me know if there's something I got wrong:$$ds^2(t)=dt^2\phi^2(dt-2t)^2-dx^2-dy^2-dz^2$$I don't know if the notiation is right, but I know the metric...

wha...?
how does one do differential geometry on Excel?
(I mean, apart from the obvious answer of "wrongly")
 
5:00 PM
Okay thanks
 
5:11 PM
@EmilioPisanty given that OP's question as written is non-sensical to begin with, I don't think using a spreadsheet to answer it makes anything worse :P
 
@JohnRennie if the angle was greater than 90°, would the tension of the wire be negative (and this is why the pendulum sags)?
 
@ACuriousMind the question itself is reasonably well-set
modulo some initial trouble with the signs =P
 
@Curio yes. If you imagine replacing the wire with a rigid rod, then in the range -90 to 90 degrees the rod is in tension. At exactly -90 and 90 degrees the force in the rod is zero, and for larger angles the rod is in compression.
 
@EmilioPisanty only if we assume that OP is asking for the induced metric from embedding the surface in standard euclidean space, which has not been clarified yet
 
@ACuriousMind yeah, OK, there's that
there is a single distinguished answer from the sea of possible valid answers, though
 
5:16 PM
I'm not a fan of guessing what askers mean - on the one hand it teaches them they can get away with asking ill-defined questions, and on the other the answerer's effort is potentially wasted if their guess is wrong
 
still tho
how do you spreadsheet up a metric?
(or rather, fool yourself into thinking you've done that =P)
 
I don't think Doonsebury really understands what he is asking. His proposed induced metric is still 4D even though it's for an embedded hypersurface.
But then he has a long history of asking somewhat eccentric questions.
 
@EmilioPisanty You don't. Which the asker would have realised if people had forced them to clarify the question instead of answering as if OP understood the topic at hand :P
 
@JohnRennie surely it's a dupe?
 
5:21 PM
On mobile, but yes, that's a dupe
 
@JohnRennie yes
@JohnRennie that was some razor-sharp timing
 
Aha! I VTC'd thinking I didn't have a dupehammer for the string-theory tag, but Emilio had just that moment edited in the tags I do have a hammer for :-)
 
@JohnRennie that was the general idea, yes
you nearly scuppered it, but it got through
 
Hm I thought the hammer should only trigger on a questions initial tags
 
@ACuriousMind nope
 
5:23 PM
@ACuriousMind no, the only limit is that you can't edit the tags then use the hammer
 
there is a retagging restriction in that you can't re-tag and then dupehammer
 
Or is it only on tags edited in by people other than the wielder?
 
@ACuriousMind Yes
 
Seems as if a duo of users could easily abuse that :P
 
I want to delete my answer on that -1/12 question
 
5:24 PM
Don't you love the latency of using a mobile :-)
 
but it seems to be the canonical answer
how tragic
 
@0celo7 is it wrong?
 
@JohnRennie Yes :P
 
@EmilioPisanty it's physicist bullshit, so yes
 
@0celo7 do you have a better answer?
 
5:25 PM
@0celo7 right, I'm going to slap a massive bounty on it :-)
 
no, I understand physics less and less every day (I discover more and more errors/logical inconsistencies/stupid stuff physicists say every day)
3
 
@0celo7 ....aaaaaand, star
::grin::
 
@EmilioPisanty edited appropriately
 
@ACuriousMind do you mean ''instantons may just be a specific kind of 'solitons' " rather than'' instantons may just be a specific kind of 'solutions' "?
 
5:31 PM
@CaptainBohemian yes, blame autocorrect
 
@ACuriousMind people are saying the roads are icy
should I use my german heritage to overcome this obstacle or wait until tomorrow when it's above freezing
I need food
 
@JohnRennie So $F_y$ (tension) and $F_x$ (which divided by m is the horizontal acceleration ) compose $F_p$
 
why do you insist on making everything a displayed equation
don't you think it looks silly
 
Yes, I was just thinking that single dollar signs would have been better there ...
 
@EmilioPisanty @0celo7 A mathematically rigorous explanation by Terry Tao is here.
 
5:37 PM
@ACuriousMind I know that there are rigorous explanations but you will never convince me that nature gives a shit about your convergence method
 
@ACuriousMind what does 'mathematically rigorous' have to do with physics?
 
^
 
@0celo7 I just did that. My German heritage was no problem in the snow of Finland.
Also my German car helped.
 
I have a Japanese car
I can't afford German cars
 
@0celo7 The beauty is that Tao's post shows that the regulator (what you probably mean by "convergence method") does not actually matter - all regularizations that give an answer at all must agree on the "finite part" of the divergent series.
 
5:38 PM
@Curio I'm not sure what you mean by $F_p$. If you're just expressing the total force on the bob as the sum of horizontal and vertical components then of course that is fine.
 
@EmilioPisanty See above - the physically meaningful part is that the finite part of such divergent series is well-defined.
 
But why then isn't the pendulum influenced by the mass?
 
Otherwise we could suspect that the -1/12 result is not a property of the series, but of the method used to compute it.
 
@Loong depending on where exactly 0celo7 is and how snowy it is in Finland, his problem might be a good bit worse than yours
the US did just get a ton of snow per square meter
 
@0celo7 you also have the hunger trouble during bad weather! I just came back from hunting for food in the rain. I really hate hunting in the rain, but hadn't eaten a whole day long. The rain has persisted for 2 whole days.
 
5:40 PM
@Curio because the force on the bob is due to gravity, and the gravitational force is proportional to the mass.
 
well, OK, not a ton/m^2, but close
 
@ACuriousMind Does he define a very general notion of synthetic "convergence" and then prove that any possible convergence method gives -1/12?
@EmilioPisanty no snow, freezing rain
 
But then the force is scomposed and $F_x / m$ gets the horizontal acceleration
And if the acceleration increases, the period should decrease
 
@0celo7 then, I guess, move? either somewhere with interesting winters or no winters at all
 
@Curio As soon as the angle becomes big we switch to using polar coordinates. So we divide the force into radial and tangential components.
 
5:43 PM
@EmilioPisanty pretty hard to move right now
 
The tangential component creates a torque, and the equation of motion is then $$T = I\ddot \theta$$ where $T$ is the torque and $I$ is the moment of inertia.
The torque and the moment of inertia are both proportional to the mass, so the mass factors out of the equation.
 
Is $θ¨$ angular acceleration?
 
@0celo7 Yes - instead of partial sums truncated at $N$, he uses infinite series $\sum_n a_n \eta(n/N)$ suppressed by a "nice" regulator function $\eta$ and then shows that their asymptotic finite part - the term independent of $N$ - does not depend on $\eta$ - that term is the "value" of the divergent series.
 
@Curio yes. BTW use \ddot\theta to get the two dots. It's a common shorthand for $d^2/dt^2$.
Likewise a single dot ( \dot\theta ) is shorthand for $d/dt$
 
5:48 PM
For the details, you'll have to read the blog post, it's been a while since I read it
 
I have to go fold my washing now. I shall struggle to contain my excitement.
 
sennheiser just announced these
 
@JohnRennie Why fold it at all? Just let it hang on the clothesline until you wear it ;)
 
hype but idk how i'm gonna wear $3k on my head in the public transit assuming i can even afford that someday
 
@JohnRennie what do you mean with "the mass factors out of the equation"?
 
5:57 PM
@Curio If you draw a free body diagram you'll find the torque is always proportional to the mass. So let's write it as $T = T'm$. The moment of inertia is just $I = m\ell^2$. So our equation becomes: $$T'm = m\ell^2\ddot\theta$$ and we can divide both sides by $m$ to get an equation in which the mass does not appear.
@ACuriousMind your argument has considerable merit :-)
 
@ACuriousMind I saw that but why should the parallel plates know about regularization
and that's not really what I requested by a synthetic convergence method
 
@JohnRennie So do we have to find $T′m$?
I still don't understand why I can't decompose $F_p$ in $F_x$ and $F_y$
 
@0celo7 I doubt you found a single actual error, and since we're describing the natural world, it's the math we're using which has the problem not reality apparently...
Not the fault of physics people want their nice functions yet are forced into distributions etc
 
@0celo7 Empirical input: Using the result regularization yields is consistent with observations.
 
6:13 PM
@ACuriousMind that is not intellectually satisfying
 
Sure, you can't show "from first principles" that you should use the finite part of divergent sums, but there's nothing wrong with simply adding that as a first principle.
 
and in fact expecting stuff like that to work is completely insane
 
@0celo7 I don't find it less intellectually satisfying than assuming the world obeys the principle of extremal action
 
that's also not satisfying
 
Well, what could be satisfying, then?
 
6:14 PM
@ACuriousMind none of physics :/
 
If you disallow observational input as a justification for first principles, then you can't do physics at all.
2
 
sucks for me I guess
 
Indeed.
 
then again neither of us need physics, so
I guess it works
 
6:41 PM
@BalarkaSen complex analysis is using Stein
 
 
2 hours later…
Nat
8:39 PM
@DavidZ Thanks for clarifying the point about flag warnings! Anyway, the particular question I'd flagged was "How much force/TNT does it take to blow up the average suburban house…?" and the response I'd gotten to my custom flag was "declined - Using standard flags helps us prioritize problems and resolve them faster. Please familiarize yourself with the list of standard flags: see What is Flagging?".
@DavidZ So, I was basically just trying to figure out which flag may've fit.
For context, the question was asked April 1<sup>st</sup>, 2017, so April Fool's day. It was also deleted pretty promptly, so presumably there was agreement that the post needed to be addressed.
For reference, this SE.Physics.Meta answer details the flags.
 
9:03 PM
@Nat Let me look into it and one of the mods will get back to you.
 
9:32 PM
@0celo7 We're into Ben Swolo memes now?
 
9:52 PM
@BalarkaSen I prefer prequelmemes but I think memes are the only way I can stomach the crap that is TLJ
 
I heard that it was bad
 
Fantano would give it a Not Good
 
@0celo7 I don't understand Rourke & Sanderson's proof. Pls help
I have been stuck on it for a week
(Nah, I can prolly figure it out)
I need to see what a submanifold $M$ of $Q \times \Bbb R^k$ behaves like if it's sitting in $Q \times B_\epsilon(0)$ where $B_\epsilon(0)$ is an $\epsilon$-ball around $0$, and the induced Riemannian metric on $M$ is $1/\epsilon$-times large compared to $Q \times \Bbb R^k$
That's what I want to do
The approximate picture is, "lotta wiggles"
I think the tangent bundle $TM$, appropriately extended beyond $M$ to a distribution on $Q \times \Bbb R^k$, has the property that it cannot be an element of a small neighborhood (in the appropriate Grassmannian) of any subdistribution of the horizontal distrubution $\pi_1^* Q$ on $Q \times \Bbb R^k$
 
10:38 PM
Hey there flag spammers, please stop!
 
somebody's flagging shtick again?
 
10:58 PM
@BalarkaSen wot
 
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