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18:02
Does you guys know where i can get the solutions manual to Concepts in Thermal Physics by the Blundells?
18:29
@blue: you around?
Anonymous
Yup
I couldn't resist doing that time app
Here's a physics question. An example that Griffiths does in his E&M is a rotationally-symmetric current-carrying toroid e.g.
Anonymous
Lol, I see. Is it done? :D
he uses a square cross-section in that case, but notes that the specific cross-section shouldn't matter so long as it's the same all the way around
Anonymous
Downloaded
It's a command line app so open a command prompt, cd to wherever the app is and just run it
he then starts up a Biot-Savart law calculation, but only to the extent that he uses it to show that the contributions to the magnetic field cancel out in such a way that the result is everywhere circumferential i.e. $\vec{B}=B\hat{\phi}$ in cylindrical coordinates
What I'm wondering is if there's a simpler argument based on symmetry alone.
@Blue It will print the system time, which should be the UTC time, and also the local time i.e. the time as displayed to you.
If you're interested I put the source code there as well.
Anonymous
System time: 18:34:43
Local time: 00:04:43
18:35
Presumably one also needs to invoke the fact that the magnetic field is divergence-free and transforms as a pseudovector
That all looks fine. The UTC time is indeed about half past six and your local time is 5.5 hours ahead.
@Semiclassical This should be no harder than proving the same thing for a planar current carrying circle.
Do you mean one with a circular cross-section?
Note that the current in here is not circumferential.
@Blue if the time changes again immediately run the app and see what has changed i.e. is it the system time changing or the regional offset going wrong.
Anonymous
So I just run it again when the system shows wrong time?
Anonymous
18:36
Ah, okay
Anonymous
Gotcha
No, I mean, you just need to work with a single cross-section
I know the example you gave is not circumferential
Anonymous
18:36
Thanks, I'll let you know :)
Just checking.
I'm also not convinced that one cross-section is enough, since the point is that you get cancellation of non-circumferential parts contributed from different cross sections
I know the "standard" proof, which uses the circuital law.
hmmmm
tbh I'd be okay with a somewhat handwaving one, so long as it doesn't require invoking Biot-Savart
e.g. there's no way to have a magnetic field line which points radially away without violating X
@dmckee relevant XKCD: xkcd.com/451
Though my prejudice (when it comes to sci-fi, at least) is that I'm very skeptical about any sci-fi scenario being plausible in a meaningful way, at least when it comes to space travel etc
To the extent that I only find such sci-fi interesting insofar as I can suspend my disbelief. So for me an obsession with trying to create "realistic" scenarios is ill-founded from the start
if it's fiction, let it be fiction and let us appreciate it as such. trying to force it to be 'scientific' does an injustice both to the science and to the storytelling.
(ramble done)
@BalarkaSen also, I'm not sure what you mean by the 'circuital law'
What I know are Ampere's law and the Biot-Savart law, so that particular name isn't familiar to me
@Semiclassical I certainly agree with the basic sense. But I like science fiction that assumes specific improvements over expected technology and tries to stick close to base reality otherwise, so I understand the motivation for such questions.
I think the question is where you draw the line between "exploration of possible futures" and "scientific-sounding fantasy"
When it comes to space travel, my threshold for 'fantasy' is pretty low
By contrast, my threshold for stuff involving virtual reality is pretty high i.e. I'm willing to accept more of that as having some plausible basis
As an example: I think that stuff like space exploration and space combat in general are basically people transposing their experience with naval exploration and naval combat into a space setting
that makes for some interesting stories, but as science the analogy of "space is an ocean" is just nonsensical
but i'm rambling
@BalarkaSen oh, of course there's a question on this already lol: physics.stackexchange.com/q/168952/55641
18:55
@Semiclassical : it's a question of understanding electromagnetism, and paying attention to what Maxwell said: “electric currents are regarded as a species of translation, and magnetic force as depending on rotation”.
The magnetic field a “rotor” field, with a North pole and a South pole, because the North pole is just looking at the rotation from one direction, and the South pole is just looking at it from the other. There are no one-sided coins, and there are no magnetic monopoles either.
insofar as the Biot-Savart law captures that, I'm fine with it
I mean, one answer to my question would just be to note that I can break up the coil into a bunch of pairs of loops
and that their fields combine so as to give only a circumferential field
That's probably the right way to look at it. I'm just trying to see if that's really the simplest argument.
with that in mind, I very much like the answer given in the linked question
it's exactly the kind of result I wanted
It is. The crucial point is that the people who say magnetic monopoles must exist on grounds of symmetry are totally misunderstanding Maxwell's unification. You cannot remove the magnetic aspect from the electron's electromagnetic field. In this respect the electron doesn't have an electric field, so electric charge is a misnomer, so magnetic charge is misguided.
ehh. I'll assent that it's misguided to hope for magnetic monopoles on the grounds of classical electrodynamics.
That doesn't mean they can't be motivated by other considerations. (I don't know enough about monopoles in QFT language to say what those are, though.)
19:11
@Semiclassical : it isn't some issue of classical electrodynamics, it's a matter of understanding what real actual electromagnetism. IMHO the linked answer doesn't make much sense. The field magnetic field inside a solenoid isn't radial.
Makes perfect sense to me. The analogue for the solenoid would be: Suppose the field at the center of a solenoid had a component in the $\hat{x}$ direction. If I were to make a reflection across the xz-plane, then this reflection preserves this component. But such a reflection is equivalent to reversing the currents, which should reverse the direction of the magnetic field. So any such component would break the symmetry and it can't be there.
Main thing I don't like about it is that it doesn't tell you much about what happens when you're off-axis in the infinite solenoid.
The main thing I don't like about it is that it shows no understanding of electromagnetism. IMHO it's the same with the Wu experiment and parity violation:
19:29
Ehh. The point to me is that an appropriate spatial reflection is equivalent to reversing the currents
And reversing the current should reverse the generated magnetic field
The only way for that to be internally consistent is if the field on the axis is parallel to the axis.
IMHO it's better to consider the current in the wire. Two wires with currents flowing the same way will attract one another. When they do, you might be tempted to say one’s a North pole and one’s a South pole. But the two wires are the same, and two North poles repel, they don’t attract. Ditto for two South poles. You only get repulsion when the two wires have currents flowing in the opposite directions.
Expecting to find a monopole is like expecting to find one opposite.
the way we find anti-particles...
Okay? As I said, I’m fine with saying that classical electrodynamics has no need for magnetic monopoles
So if there’s any reason to wonder about monopoles beyond mathematical curiousity, it’ll have to come from outside that tradition
As I understand it, there are such motivations within quantum electrodynamics. But that’s clearly a different story than the classical theory
@Semiclassical : if it does come from outside that tradition, it's wrong. The electromagnetic field is something real. It doesn't matter what theory you use to describe it, the electron still has an electromagnetic field rather than an electric field. So electric charge is still a misnomer, so magnetic charge is a wild goose chase. The crucial point it misses is that Maxwell unified electricity and magnetism a hundred and fifty years ago.
See articles like this. Sometimes it feels like Maxwell had never been born.
19:45
'Joseph Polchinski, a string-theorist, described the existence of monopoles as "one of the safest bets that one can make about physics not yet seen"'
Ehhh. Just because they’re definitely unified in the classical domain (aka in any setting I’d ever be able to test myself) doesn’t mean that this unity must hold universally
Since we're arguing by author reference
'I'll counter that with a reference from someone before the 1900's thank you very much'
I don’t have enough expertise to say one way or another whether particles carrying magnetic charge are possible, to be clear
Maxwell's equations look unified when you allow for magnetic monopoles:
A magnetic monopole is a hypothetical elementary particle in particle physics that is an isolated magnet with only one magnetic pole (a north pole without a south pole or vice versa). A magnetic monopole would have a net "magnetic charge". Classical theories of electromagnetism, represented by Maxwell's equations, disallow magnetic monopoles. Modern interest in the concept stems from particle theories, notably the grand unified and superstring theories, which predict their existence. Magnetism in bar magnets and electromagnets does not arise from magnetic monopoles, but from electric charges (i...
But as such I find myself inclined to be agnostic about them. Within the classical domain they’re clearly irrelevant, and this is good enough for me
19:49
If we're going to pretend word salads are arguments, then anybody claiming Maxwell unified the electric and magnetic field saying they are no different, just different manifestations of the same electromagnetic field, should say that their equations should look the exact same, which they do with monopoles, however because frogs and rabbits it means they are not
3
Ehh. One thing I’ll say in favor of not having magnetic monopoles is that it permits you to get the fields from the four-potential alone
Having magnetic charge, as they note on that page, forces you to include that extra term involving P
That $P$ thing makes things really complicated
Now, imagine doing all this in $n$ dimensions for strings, and you have fun
Yuck. So I don’t find that approach to be necessarily within my taste
19:55
branessssss...
Doesn’t mean it’s right or wrong, but it does make me not want to touch it if possible
@Semiclassical topological defects~
Although monopole defects aren't easy to understand
Domain walls are simple enough
Yeah, Dirac strings etc
I’ll reiterate once again that I don’t understand enough about how monopoles work in QFT etc to judge whether looking for them makes sense
domain walls are pretty simple, it's just that you have different values of the vacuum in different region
and the boundary of these regions have a brutal change in the field value
But I’m also not prepared to reject them as impossible or even as implausible just because they’re not part of classical electrodynamics
20:00
But then it's less easy as dimension decreases because topological defects in $n$ dimensions correspond to the homotopy group $\pi_{2 - n}$
So domain walls just depend on the connected components
Cosmic strings depend on the fundamental group of the vacuum
and monopoles the sphere homotopies
Nice thing about condensed matter theory is that you can actually find topological defects in nature
that too
It's fairly easy with the Ising model
Plus you can build the Ising model physically!
With little magnet arrows
We had one in class
The boundary of a magnetic domain is literally a domain wall
20:02
yes
since the two ground states are all spin down and all spin up
So $\pi_0 = \mathbb Z_2$
If you’ve got low temp anyways
Or maybe I’m thinking of a different model. I can’t always keep the names straight
What I always find disappointing is that liquid crystals are uniaxial nematics not biaxial nematicse
In the latter case you have a nonabelian pi_1
@bolbteppa : he was wrong. See symmetry magazine, that claim dates from 2002. Maxwell's equations might look symmetrical when you allow for magnetic monopoles, but again, the electron has an electromagnetic field. There are no particles that have an electric field only, so it's a wild goose chase to think there are particles with a magnetic field only.
are there "cosmic strings" in liquid crystals?
20:08
Wouldn’t a magnetic monopole in motion have an electric field?
I do not know
You can violate the NEC with domain walls, which is nice
Seems like it should just on symmetry grounds
Yeah, the Maxwell equations with magnetic charge include a magnetic current term that would drive the electric field
So a magnetic monopole isn’t a particle with magnetic field alone, not anymore than a single electric charge is a particle with only an electric field
I do remember that the Maxwell equations are "symmetric" when monopoles are included, but that may have been for a specific theory
So I can't confirm if that's the case for topological defects
@Semiclassical : Dirac was the guy who proposed magnetic monopoles, on grounds of symmetry, or "mathematical beauty" if you prefer. Graham Farmelo talks it in Did Dirac predict the positron? He says Dirac’s "close friend Patrick Blackett, one of the leading players in the story’s denouement, denied it".
He also says "very few physicists took Dirac’s hole theory seriously. The theoretician Victor Weisskopf later recalled the idea ‘seemed incredible and unnatural to everybody’”. This concerned the Dirac's paper monopole paper which (page 62) according to Dirac showed "a symmetry between electricity and magnetism quite foreign to current views".
20:31
To really know why there are no magnetic monopoles, you have to appreciate that the electromagnetic field is a combination of an electric field and a magnetic field, something like the "curl and convergence" image on the right:
To be clear, my last point is just that a magnetic charge in motion would also have both an electric and a magnetic field. It just wouldn’t have them related in the same way as for an electric charge in motion.
And it turns out that you don’t need them such magnetic charges to describe classical electromagnetism as observed in experiments
So, again, I don’t object to saying that there’s no need for magnetic charges in classical electrodynamic
But I don’t think that people who think magnetic monopoles exist do so because they imagine that every magnetic field line secretly terminates on a magnetic charge
That would seem rather extravagant and implausible.
20:47
Why bash the Dirac sea, hole theory, in the middle of this?
If monopoles turn out to be observed I can only imagine the word salad argument one would make up to justify it, despite previously denying it
That is, I don’t think people want magnetic monopoles because they expect it to explain magnetic fields. We’ve got a perfectly sound theory for how the usual magnetic fields we observe exist in nature
IMHO you're missing the point, Semiclassical. There is no such thing as electric charge, or magnetic charge. The electron has an electromagnetic field. So it has electromagnetic charge.
If it shows up in div E, then it’s an electric charge in my book
Well people expect magnetic monopoles because they should be a generic feature in QED
Depending on the initial conditions of the universe, of course
Which is again something coming from outside the tradition of classical electrodynamics
...which, again, seems hardly strange to me. Why should Maxwell’s theory be the end of the story?
20:52
@Semiclassical : IMHO too many books pay insufficient regard to Maxwell's unification. Including books on quantum field theory.
Maxwell is authoritative on Maxwell’s theory. But to expect him to be authoritative on how electrodynamics should work in the quantum context seems not merely unrealistic but altogether unfair to him.
@Semiclassical : it isn't the end of the story, but his unification was a step in the right direction. People who talk about electric fields and magnetic fields as if they're two different things are taking a backward step. Electromagnetic field interactions result in linear and rotational forces.
When we contrive matters such that the magnetic forces cancel but the linear forces don't, we talk of an electric field. When we contrive matters such that the linear forces cancel but the rotational forces don't, we talk of a magnetic field. But again, the fields that are interacting that result in these forces aren't electric fields or magnetic fields, they're electromagnetic fields.
I would imagine this:
invalidates everything JD is saying
Literally every qft book unifies electricity and magnetism, beginning from the electromagnetic field tensor $F_{\mu \nu}$ btw
@Semiclassical : QED is a whole different kettle of fish. One that has its own problems. I was saying yesterday that I know how a magnet works. It doesn't work because it's spitting out photons. Magnets don't shine.
@bolbteppa : then show me a depiction of an electromagnetic field.
Once you include magnetic charge in Maxwell's equations, as you see in that link, everything becomes a duality symmetry, and so it's just a choice when you call things X or Y
@JohnDuffield an electric field is a depiction of an electromagnetic field in a certain frame
21:00
@bolbteppa : no it isn't.
$F^{i0}$
@bolbteppa I suppose in that story that the explanation for “why aren’t there classical magnetic monopoles” is that there’s no reason to pick an angle in that EB plane
Though
@bolbteppa : the electric field lines in this depiction aren't field lines. They're lines of force. They are trying to show you the forces that result when you set down an electron near a positron such that they have no initial motion. They move straight towards one another. But the arrowheads don't work, because two electrons repel, and so do two positrons.
Maybe, I'm not sure tbh
That only works if you can do the whole electric-magnetic duality as a continuous transformation
If that whole angle thing is legit, one would ask why it chose that angle and not others?
21:06
Well, I think the argument would be that said angle would have no experimental meaning
@JohnDuffield what does that even mean, are you saying fields are not forces?
So when we write F = qE for electrostatic fields, we are doing jujitsu going from force to fields
But again it doesn’t rely work if you only have the duality transformation
This is why learning physics without math instead using authors names as a substitute for equations is so fatally flawed
7
@bolbteppa : yes. The interaction between the electron's electromagnetic field and the positron's electromagnetic field result in linear forces if they have no initial relative motion. But if they do, if you throw the positron past the electron, the interaction between the electromagnetic fields results in linear and rotational forces.
The electromagnetic field is classically described by an electromagnetic field tensor, $F^{\mu \nu}$, which, in a frame for which the magnetic field $B$ is zero, becomes an electric field, if you want to talk about Maxwell's unification you use $F^{\mu \nu}$
21:09
QFT doesn't even use $F$ that much
It's all about the EM potential!
Yeah.
Which is one reason magnetic monopoles do weird me out a bit, since you can’t do them using A alone
@bolbteppa : don't kid yourself. I know the maths. And what I also know is that in this expression: $\nabla \times \mathbf {E} =-{\frac {\partial \mathbf {B} }{\partial t}}$, the equals sign isn't "creates" or "generates". It's "is".
I think it depends which theory you use to make magnetic monopoles
I know too little to say either way, it just seems strange
@bolbteppa : hence the curl and convergence picture on the right:
21:12
well fortunately for you, none have been detected so far!
So probably nothing to worry about too much
So those pictures are not pictures of an electromagnetic field, therefore you deny Maxwell's unification, cogito ergo sum?
either there are none or inflation just blew them all over the place
At the end of the day, we’re arguing about something that no one has observed yet or may ever observe
21:13
Things that have been observed is only good for experimentalists!
@bolbteppa : no I don't deny Maxwell's unification. Maxwell drew those pictures in his 1871 paper Remarks on the Mathematical Classification of Physical Quantities.
So are those pictures of an electric field, or an electromagnetic field, and why are you saying there is a difference when a minute ago you said there was none?
@Slereah : there are none, and there can be none, because space is a continuum.
I just find it silly to suppose that magnetic charges being unnecessary in everyday E&M makes it foolish to reconsider them in the QED context
@bolbteppa : the electric field is on the left, the magnetic field is in the middle, the electromagnetic field is on the right.
21:16
So you deny Maxwell's unification, by saying an electric field is different from (the electric part of) an electromagnetic field, even you, let alone those qft books, do it
I don't even remember what vacuum has the appropriate $\pi_2$ structure to form monopoles
Just because it was appropriate for what Maxwell was doing doesn’t mean it’s the end of the story in the QED context
@bolbteppa don't be a sap
Stop talking to him
3
@bolbteppa : here's another drawing, by me:
Yeah, this conversation has a definite “div E < 0” feel to it
21:18
badum tish
Sheer madness, fair enough, stopped
@JohnDuffield what equation is that field on the right supposed to obey?
I don't think hole theory is necessarily wrong though, just a bit crazy
I wonder about it sometimes. When you do semiconductors etc, you do speak a lot about hole states as though they’re actual particles
One doesn’t mean that literally, but they are accepted as being appropriate descriptions of the relevant physics
@bolbteppa : no I don't deny Maxwell's unification. In On Physical Lines of Force Maxwell said _"a motion of translation along an axis cannot produce a rotation about that axis unless it meets with some special mechanism, like that of a screw". The curl + convergence is showing it.
21:24
phonons is another thing I need to get to properly
So it seems to point more broadly to the question of how different vacuums work in field theory, in particular how they’re supposed to be interpreted
Evidently that kind of thinking is very effective and useful. But I don’t know quite what it’s supposed to mean
Do differential equations spit out irreducible representations of a group automatically, if so Dirac's motivation for the Dirac equation of just wanting a linear differential equation for covariance is kind of perfectly correct right?
@Semiclassical : when you have two of them together, they obey Coulomb's law ${\displaystyle F=k_{e}{\frac {q_{1}q_{2}}{r^{2}}}},$ and the Biot-Savart law $\buildrel F\over F\rightarrow=k_m\frac{q_1q_2}{r^2}{\buildrel v\over v\rightarrow}_1\times({\buildrel v\over v\rightarrow}_2\times\buildrel r\over r^)$.
Uh, sorry about that bad latex copy and paste.
Happens.
But, uh
Within Maxwell’s equations, I don’t know how you’d get a field which satisfies those simultaneously
It's two electromagnetic fields interacting. The result is linear "electric" force and/or rotational "magnetic" force.
Maxwell's equations aren't Maxwell's equations. They're Heaviside's equations.
21:32
So basically you propose that to properly understand E&M, one can’t accept the defining equations of that subject. (whether you call them Maxwell ‘s equations or Heaviside’s equations)
@bolbteppa it's pretty hard to make an equation by hand that isn't an irrep :p
I mean you can, but it would be a bit weird looking
Anonymous
Maxwell's equations aren't Maxwell's equations
Although of course, there's the whole vector equation that isn't a vector equation
Anonymous
That's nice to hear
@Blue eh, as a historical claim I’m not totally skeptical of that
Soviets would have considered themselves as Marxists; doesn’t mean he’d have agreed with them
Anonymous
21:35
@Semiclassical I don't even understand the statement
Anonymous
It's basically saying $A\neq A$
Anonymous
Or are you saying those weren't given by Maxwell?
I vaguely remember seeing differential equations produce irreducible representations, or maybe only some do
Obviously only some
@Semiclassical : I'm saying you have to go back and read what Maxwell said.
21:38
String action is a sum of every integer rep :p
“What we refer to as ‘Maxwell’s equations’ refer to equations put forth by Heaviside, and therefore stuff Maxwell wrote does not have to conform with said equations.”
Heaviside did the vector calculus aspect
But Maxwell did have the equations originally
They were just horribly written
Anonymous
@Semiclassical Alright, got your point
@Blue : yes, Maxwell's equations aren't Maxwell's. Read the history.
Or perhaps “Maxwell’s work need not reduce down identically to what we call ‘Maxwell’s equations’l
21:40
Also originally Maxwell's equations included charge conservation
Original equations were like this :
"The four modern Maxwell's equations can be found individually throughout his 1861 paper, derived theoretically using a molecular vortex model of Michael Faraday's "lines of force" and in conjunction with the experimental result of Weber and Kohlrausch". Baby, bathwater.
a bit wordier
OK guys, I have to go. Bye.
21:52
The point I’d take is that we tend to treat “Maxwell’s unification “ as synonymous with “Maxwell’s equations”, and that this is potentially quite reductionist
Geometric algebra turns them into 1 equation apparently
Weird
I should sit down when I get home and see if I can extend the duality transformation in a continuous way
vzn
vzn
yes, maybe 1000s of refs on maxwell, and how many mention "vortex model" + fluid dynamics? swept under the rug o_O
Ie start with a theory containing both electric and magnetic charges and find a mapping to one with just electric charge
If one can do that, it makes the notion that the lack of electric charge is just a judicious choice of fields as rather plausible
@bolbteppa Well two
$d*F = j$ and $dF = 0$
22:00
page 4 says GA reduces it all to only 1 equation
Well it's kind of an unstated thing
Part of the propaganda/selling-points for doing GA :p
$dF = 0$ is generally not written explicitely
It is equivalent to $F = dA$
pages 22-23 also
They basically use $F = E + i B$ I think
Oh man
That's the...
22:03
Geometric algebra
Dual field formalism?
I forget the name
No, this is geometric algebra, different from that too
I think it ultimately boils down to the isomorphism between $SL(2,C)$ and the Lorentz group, i.e. representing vectors with matrices $x^{\mu} \to X = x^{\mu} \sigma_{\mu}$, but they pitch it like it's magic
Double field maybe?
David Orlin Hestenes, Ph.D. (born May 21, 1933) is a theoretical physicist and science educator. He is best known as chief architect of geometric algebra as a unified language for mathematics and physics, and as founder of Modelling Instruction, a research-based program to reform K–12 Science, Technology, Engineering, and Mathematics (STEM) education. For more than 30 years, he was employed in the Department of Physics and Astronomy of Arizona State University (ASU), where he retired with the rank of Research Professor and is now emeritus. == Life and career == === Education and doctora...
"Innovations in the book include the concepts of vector manifold, differential outermorphism, vector derivative that enables coordinate-free calculus on manifolds, and an extension of the Cauchy integral theorem to higher dimensions"
'Hestenes is adamant about calling this mathematical approach “geometric algebra” and its extension “geometric calculus,” rather than referring to it as “Clifford algebra”. '
@bolbteppa Geometric algebra is related to the whole Clifford algebra thing
So probably
22:09
Lol
Apropos of nothing cough I was looking at this Wiki article yesterday
This is unfortunately not a medium where you can run rings around such cough's
And what struck me as funny was comparing their description of the “# of chromosomes” history as compared with the historical note on the linked Chromosomes page
Notice a difference in subtext?
The thing about science is, you sometimes need these authority arguments on some level, e.g. climate change, where all people really to go on is the authority of the people who studied this stuff, or when people want Popperian proof, that gets thrown out the window when you look at reality, nothing is certain, everything fluid
qft being a mess especially
e.g. from a legit review of Bjorken and Drell:
"Who is kidding whom? Do physicists expect mathematicians to take them seriously after reading books like these, which-through no fault of their own-make a mockery of rigorous mathematics and even, at times, of serious reasoning ? We would not be surprised if particle physics were to be one day renamed Zen-ical physics, or something like that."
Well, what I find notable in the example is the slant each puts on Painter
So in the first one you have references to Painter’s “poor data and conflicting observations “, along with further anecdotes about photos in bio books which “clearly” showed 23 not 24
Feynman makes a similar point
About people doubting their own measurements for years on something, I think Thompson's electric charge measurements
Millikan
Cargo cult science is a phrase describing practices that have the semblance of being scientific, but do not in fact follow the scientific method. The term was first used by physicist Richard Feynman during his 1974 commencement address at the California Institute of Technology. Cargo cults are religious practices that have appeared in many traditional tribal societies in the wake of interaction with technologically advanced cultures. They focus on obtaining the material wealth (the "cargo") of the advanced culture by imitating the actions they believe cause the appearance of cargo: by building...
22:26
The overall slant being rather conspiratorial
Whereas the second one is rather sympathetic to Painter, noting that he wavered between 23 and 24, and that it took the development of better techniques to be sure
That's a great example of ideology, the perspective of the first is pretty common
And the thing is: I don’t know where the truth lies. I find the first one less credible due to how slanted it feels (which is rather hilarious given that it’s an article about rhetorical fallacies)
There's a real absolutism to the first perspective, like they were all idiots who went against the tide of history or something, now of course we're immune to such thinking hum hum, or rather, those of us in the group who know better
Right.
But I’m in no position to actually judge the history
Though I do find the following revealing: the bit about the textbooks isn’t from an academic source, but rather a book written for a popular audience
By contrast, the other sources in the first page seem to give far more credibility to Painter
The first one says 46 (23 pairs unless I'm forgetting something) and links to his paper, the second implies he said 48 (24 pairs) in that paper, so I'm not sure if I'm following
22:35
Getting a bit mixed up here
second one*... first one*... :p
Right now I’m only looking at the sources for the “appeal” article
And I have in mind sources [23], [24]
The middle of page 11 in the first one is pertinent
And in the second one the upshot is not “it’s really 23, silly” but “2n=46 is typical but not an absolute fact”
Which is a bit more of a meta-argument from authority point: Not only shouldn’t you treat an authority with undue deference, you shouldn’t treat narratives about authority with undue deference either
23:24
Well you shouldn't trust anyone, really
but then again
You probably don't have the time to perform every experiment ever yourself
Plus you can't build a LHC yourself
2
@ACuriousMind yoooo
@Semiclassical you too
what is the best way to number conclusions in a theorem environment
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