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4:00 AM
byeTed
 
$\forall x\in R\,\exists y\in R\,(x=y+y\vee x=y+y+1)$ is easily seen to be equivalent to $R/2R\cong\Bbb Z/2\Bbb Z\vee R/2R\cong\Bbb Z/\Bbb Z$. Now I wonder about $\forall x \exists y\exists z(x=y+y \vee(x=y+y+z\wedge\neg\exists w(z=w+w)))$.
 
@KevinDriscoll have you decided to move your question to M.O. yet?
 
@cyberskull A good question. I really should
 
go for it
 
 
1 hour later…
5:21 AM
\o/ . /o\ . /o/ . /o\ . Y.M.C.A.
 
5:51 AM
hey
 
6:36 AM
is it acceptable to post a question in here if after several days, it's only had a dozen views?
 
@JackM the receptions tends to vary. But not much is going on here anyway right now, so you won't be interrupting anything
 
@Tobias I might drop by when there's some more people in fact
although it's on field/galois theory if anyone is interested in that area?
or I might just wait for the bounty
 
@JackM depends on the level. If too high, I would not be able to help
 
2
Q: Proof of necessary condition for constructibility of a number

Jack MI'm reading a proof of the necessary condition for a real number to be constructible, and it seems to leave out a few details that I can't really fill in. This is what I understand so far. We have to prove that: If the point $(p, q)$ is constructible with straightedge and compass starting fr...

 
6:51 AM
I'm hoping to get the HP Prime soon
Does anyone have experience with this calculator? (I'm taking a linear algebra course this semester and will take prob&stats next (and final) semester.)
 
@DragonLord why not just use a laptop?
 
Full-scale computing devices (PCs, tablets, smartphones) are not allowed during tests, but handheld calculators are. The touchscreen makes exploring math concepts much easier.
You can use the familiar panning and pinch-to-zoom gestures on graphs.
 
oh, for tests
 
they allow calculators that do algebraic manipulations but not computers?
 
I'm in college. The professor allows us to use any kind of handheld calculator, but expects us to show our work. I use my calculator during lectures to better understand concepts (though I often have my Nexus 7 out to read Wikipedia articles on Gaussian elimination et al. during class).
 
7:13 AM
@robjohn have you ever noticed how large the amazon.com link^^ is compared to all the rest?
 
1
Q: Amazon logo shown for Amazon links in chat is pixelated

DragonLord the FieryWhen I post a link to an Amazon product page in chat, the Amazon logo is very fuzzy: Can someone increase the resolution of the Amazon logo?

@cyberskull ^
 
@DragonLord Are you saying that someone has already increase the resolution of the Amazon logo?
28 mins ago, by DragonLord
Hewlett-Packard Calculators

Prime Graphing Calculator Handheld calculating in a sleek slim brushed metal design that looks great and performs even better. Enjoy a feature-rich calculating experience with familiar HP keypad and a large 3.5-inch diagonal multi-touch display. Explore math concepts with Dynamic Geometry CAS Advanced Graphing and spreadsheet applications. Save time and keystrokes with RPN and programmable functions and see intermediate results while you work. Easily switch between symbolic graphical and numerical table views with dedicated buttons. Be productive longer with a lithium-ion rechargeable battery - when you need to charge up the convertible charger works with the USB connection on your PC or a standard AC wall plug.
Just look at the difference!
Mathematics is the abstract study of topics such as quantity (numbers), structure, space, There is a range of views among mathematicians and philosophers as to the exact scope and definition of mathematics. Mathematicians seek out patterns and formulate new conjectures. Mathematicians resolve the truth or falsity of conjectures by mathematical proof. When mathematical structures are good models of real phenomena, then mathematical reasoning can provide insight or predictions about nature. Through the use of abstraction and logic, mathematics developed from counting, calculation, measu...
 
it looks like the amazon link grabs the full product description, regardless of how long it is
 
7:30 AM
yes, it does look that way
 
7:44 AM
Connect wirelessly to a PC

Wireless connectivity and the HP Calculator Connectivity Kit allow you to connect to your PC.
 
8:14 AM
@cyberskull: This functionality requires a separately-sold accessory. Otherwise, you can use a Micro USB cable (supplied) to connect the calculator to a PC.
 
 
2 hours later…
10:42 AM
Greetings
 
11:08 AM
Hey
 
11:34 AM
hey
 
would anybody be able to explain something from field/galois theory to me?
 
11:58 AM
@JackM: Maybe MathDoctorBob? youtube.com/watch?v=LUSWqVfWrM8
@JackM: There's also wikipedia en.wikipedia.org/wiki/…
 
@Nick it's a very specific question, but thanks anyway
I already have two textbooks and some class notes to work from :)
 
@JackM: don't worry someone will help you out in a sec (it won't be me. I can't comprehend much of it) You may need to wait but in the mean time, I hope you that you can try to crack open the nut on your own. It may seem hard at first.
but as a great mathematician (I forget who) once said:
A problem worthy of attack proves it's worth by fighting back.
 
12:15 PM
@Nick seems it was piet hein, the guy who wrote all those little haiku thingies
 
@JackM: Or it could be Erdos. No one knows.
 
hi guys
can you tell me the new big questions Because i wasn't here .
 
"why" is still pretty popular
 
12:31 PM
"why not" is gaining on it though
 
I'm not sure how long you've been gone though
those are both pretty old
 
Almost as old as the Answer to life, the Universe and Everything.
 
@DragonLord Heh... my gravatar seems to annoy MSO
 
12:47 PM
@robjohn: You can't really blame him. it's a good design but it doesn't really reflect who you are, does it?
 
@Nick You don't see me as mean and square?
 
@robjohn: I see your gravatar to be mean and square. You seem more like a circle to me. ( Maybe you're hectogon, I really can't tell the difference) and as far as statistics is concerned, you're like a mean deviation about median.
 
it doesn't have a hectogon unfortunately. It only gets to dodecagon
 
@TobiasKildetoft Decimalists the world around will be disappointed.
 
@robjohn while it might have gone to hexadecagon, going all the way to hectogon seems like overkill
 
12:58 PM
Yeah, going beyond dodecogon in 2D geometry is like studying the properties of elements beyond Ununonoctium in Chemistry. They all exist (sort of) but they're completely useless to learn about.
 
@Nick icosahedrons are dual to dodecahedrons and they are cool.
 
@robjohn but now we have gone up a dimension
 
@TobiasKildetoft Dang, I hate it when that happens...
 
@robjohn: 2D, my friend, with the exception of our humble noble circle.
You know what, Tesseracts are the coolest.
On the same note, I was wrong about chem. Unseptbium is sexy.
 
@Nick Never saw that centerfold.
 
1:13 PM
Greetings noble minds!
@robjohn Have you seen the first member of my new limits class, that is $$ \lim_{n\to\infty} e^{(\displaystyle -n^{2012}+n^{2011}/2-n^{2010}/3+\cdots+n/2012)} (1+1/n)^{\large n^{2013}}$$ ?
 
@robjohn: You've never heard centerfold, either. youtube.com/watch?v=BqDjMZKf-wg
 
@Nick er, yes I have.
@Chris'ssis haven't seen that yet.
 
@robjohn It's called "super limits class". (I gave them a name)
 
@robjohn: Wow, you're that old, you fossil
 
 
1 hour later…
2:47 PM
hello
 
3:02 PM
hi
 
@Nick @robjohn is one of the most brilliant persons I've ever met. Be sure his mind is far younger than many apparently young people. By the way, someone around 50 years old is pretty young.
 
3:35 PM
hello
combinatorics help? math.stackexchange.com/questions/505981/… im completely stuck. until then im going to try and do some other questions.
 
@Chris'ssis: Aww, shucks, i didn't mean to offend him. 50 is the new 20. And yeah, he is super smart. But I still think he's more like a circle. (Why? cuz I like pi)
See. I'm never serious.
 
@Nick ok ;)
 
Ooh, I have a weird clock over here.
What is 11 supposed to be?
 
I feel so hopeless at maths. art is much easier.
 
3:52 PM
@Nick (1011) in binary.
 
4:05 PM
@PGFTricks out of curiosity how does the strange 06 represent the binary string 1011?
 
also what is the $g$ in $\ceil{g}$
$\roof{g}$ ?
 
@anon 0B might be a number in hex.
 
is it normal for hex digits to be lowercase letters rather than uppercase?
seems like it's being roundabout for the sake of being roundabout then
that clock is rather silly
 
@anon Both are used.
 
I see
 
4:08 PM
Without seeing the labels we already know the value.
 
true dat^
 
what lame starring
 
@Nick $11$ is related to the hexidecimal system, that is $0b$.
I need to rest half an hour ... (back later)
 
later
 
Help
$$\int \frac{x^2\;\;dx}{(x^2+4)^{\frac{3}{2}}}$$
 
4:18 PM
 
I really need your contributions as mathematicians in my question:
2
Q: Is learning mathematics good to build personal character?

PGFTricksIn my experience, people who are well trained in mathematics will have strong toughness and confidence in solving their daily life activities or problems. Is learning mathematics good to build personal character?

 
"it depends"
 
@PGFTricks: Do you want personal opinions?
 
@Shahab Yes. Any opinion is OK.
 
I do not believe mathematics helps in any way which is exclusive to mathematics
discipline of mind, perseverance and logical thinking faculty are strengthened by doing mathematics but all these can also be obtained through other ways
 
4:29 PM
The question may be read as "What are the advantages of having strong math skill in our daily life?" Because I want to persuade kids who don't want to learn math.
 
I have posted a similar question on the math stackexchange site because I am also interested in knowing about this
 
@Shahab Just because maths isn't the only thing which teaches those qualities doesn't mean they don't contribute to answering @PGFTricks's question
 
@DanielRust: Yes, of course. I never said mathematics doesn't contribute to character building.
 
@PGFTricks Trying to persuade kids who don't want to learn math is a different question.
 
outside of personal finances (a major component of which is just self-discipline and responsibility not math IMO) and proving to institutions that you know and can handle stuff, school math isn't really necessary for people to know or use who do not do any technical work.
 
4:33 PM
@DanielRust: If you carefully read what I said, I said that I do not believe that it helps in a way which is not possible to do otherwise
7
Q: Studies on lack of mathematical education

ShahabI am looking for studies which compare students who did not receive mathematical education beyond basic mthematics and those that learned maths upto introductory calculus, with the assumption that both groups recieved similar education in other subjects such as social sciences and natural science...

Sadly I haven't had any response to this question yet.
 
@cyberskull No. It is relevant. The answers I got will support me to persuade the kids with good reasoning.
 
@PedroTamaroff
Boa tarde, espanhol sí?
 
In ring theroy...what are the units of Z_7 .... i.e. the integers modulo 7
I think it is all the elements of Z_7 itself - {0, 1, 2, 3, 4, 5, 6}
?
 
7 is prime so everything except 0 is a unit
 
@sonicboom: In any Z_n the units are the elements which are not zero divisors
 
4:37 PM
@PGFTricks That is more of an educational psychology question, no?
 
@PedroTamaroff Pedro?
 
In general, in $\mathbb{Z}_n$, the set of units is the set $\{1\leq i\leq n-1\mid \gcd(i,n)=1\}$.
 
Hi @TedShifrin how are you?
 
Ty guys
 
hi @cyber ... just stopping by for a second on lunch break ... you making trouble?
 
4:42 PM
@TedShifrin Who me? ;-)
};-)
 
@cyberskull I posted a new question: parenting.stackexchange.com/questions/8988/… for you! :-)
 
@PGFTricks Thanks honey! :D
 
@cyberskull :-)
 
@PGFTricks: Have you heard Lockhart's Lament
sorry, have your read Lockharts lament
 
@Shahab Not yet.
 
4:54 PM
Maybe the best way to get kids interested in mathematics is to present maths in an appealing and beautiful way.
When they learn how fun it can be they will be drawn towards learning more...Lockhart's Lament is an essay on what is wrong with the way currently maths is taught to children and how it can be remedied.
Essentially, the point being the intrinsic beauty of the subject is ignored
in the current teaching methodology
 
@Shahab Thanks for the link.
I am teaching algebra but the kids don't like variables, they like numbers. :-)
 
@PGFTricks: No problem
I was browsing today and saw a great game for solving linear equations in one variable
 
@Shahab What is that?
 
to get back to the "personal character" thing
 
5:01 PM
maybe your students will enjoy it.
 
that @PGFTricks was asking about
 
@Shahab thanks for sharing
 
I find that most kids (probably most adults) have this perspective on the world where there's "normal people" (them) and then "geniuses", and that certain things (math, science, good art) are only accessible to these mysterious "geniuses", and they shouldn't even try
realizing that that's false was a direct consequence of my learning mathematics
and I think that that's an important lesson for everybody
but again, that's not exclusive to math
 
@cyberskull: No problem...I got stuck on level 10 and didn't bother after that.
 
5:07 PM
:) it may be a resource for students learning linear equations
@JackM: yes, what you say is definitely not an exclusive realization of learning mathematics.
by learning mathematics (not of)
 
32 mins ago, by cyberskull
@PGFTricks That is more of an educational psychology question, no?
 
@cyberskull Yes. It includes that aspect.
 
@PGFTricks It is a very important aspect of learning.
@PGFTricks Here
 
5:28 PM
@marcelolpjunior Hey.
 
@marcelolpjunior Wouldn't we like to consider $$\int \frac{x^2\;\;dx}{(x^2+4)^{\frac{3}{2}}}=\int \frac{x^2+4-4\;\;dx}{(x^2+4)^{\frac{3}{2}}}$$?
 
@JackM I am assuming $g=9.80665\,\text{m}/\text{s}^2$, that is the acceleration of gravity at the Earth's surface.
 
5:44 PM
@cyberskull Thanks.
 
@robjohn That's the most accurate quote of $g$ that I've ever seen
 
@KevinDriscoll not even Physicists quote it that accurately?
 
HA! $g$ rarely comes up in research-level problems because the only people who do gravity are working on General Relativity or String Theory, and so they go WAY beyond needing $g$
and so most often it's just an intro physics thing and they use $10$ or $9.8$ or $9.81$ if theyre fancy
@cyberskull
the universal gravitational constant, $G$, however I have seen quoted to many more decimal places
 
@KevinDriscoll just don't ask him to quote $\pi$ ;-D
 
5:53 PM
No thanks @cyberskull, don't wanna be reading it all day
 
Indeed.
 
@KevinDriscoll That's the value I've seen since I was a wee child. It is just a couple of digits more than $32.16\,\text{ft}/\text{s}^2$
 
@robjohn Clearly society is declining, I've never seen something more precise than $32$
 
we were taught to remember the speed of light to nine digits
 
6:08 PM
@cyberskull I'm a theorist $c = \hbar = 1$.
 
Yes, for correctly chosen units.
:-)
 
6:49 PM
@cyberskull $299792.458\,\text{km}/\text{s}$ exactly
They define the meter that way :-)
after defining the second by cesium-133
 
@robjohn Indeed
 
@Chris'ssis You impugn my simplicity...
 
@robjohn my former work colleagues used to call me "genius" and I was proud of it. There is no worry about it.
@robjohn you should be proud and that's all. :-)
 
@Chris'ssis :-)
 
@robjohn How does it seem to you that limit I showed you above as difficulty level?
 
7:05 PM
@Chris'ssis I haven't had a chance to work on it. Let me work on it.
 
@robjohn Oh, I see. OK.
 
It's pretty straightforward:
$$
\begin{align}
&\lim_{n\to\infty} e^{(\displaystyle -n^{2012}+n^{2011}/2-n^{2010}/3+\cdots+n/2012)} (1+1/n)^{\large n^{2013}}\\
&=\lim_{n\to\infty}e^{-n^{2013}\log(1+1/n)+1/2013-1/(2014n)+\dots}e^{n^{2013}\log(1+1/n)}\\
&=e^{1/2013}
\end{align}
$$
 
@robjohn I see.
 
@Chris'ssis It's nice, but if someone is familiar with series, it might not be that challenging.
 
@robjohn true
 
7:39 PM
@KevinDriscoll Once you have defined the meter using the speed of light, you don't need to use cesium-133 to define the second, right?
 
@cyberskull No you still do
because the meter is defined as the distance light travels in vacuum in a certain amount of time
 
@KevinDriscoll elaborate please
 
Isn't it cool?!
 
what is cool?
 
What Kevin was explaining
It's.fascinating
 
7:51 PM
yes
but he stopped at the good part :(
 
@PedroTamaroff with graph?
 
@cyberskull :?
 
@robjohn And colours! Don't forget colours!
 
yay, don't forget colours
 
7:57 PM
The true colours
 
@cyberskull Sorry. So the official definition is "Since 1983, it has been defined as "the length of the path travelled by light in vacuum during a time interval of $\frac{1}{299,792,458}$of a second"
 
@KevinDriscoll OK
 
so if you don't have a definition of a second, the definition of the metre is useless
I think what you're suggesting is that you define the meter and then define the speed of light
then, ya you don't need to define the second
you take the metre and $c$ as fundamental
 
exactly
 
Nevermind, skull
 
8:01 PM
I think that isn't done because the exactly value of $c$ isn't all that fundamental
and so people would rather define an arbitrary unit and let $c$ float, rather than define $c$ but its also a fair bit historical accident
 
evening
 
Howdy @DanielRust
 
la da di da di, we like to party, dancing with Miley (8)
 
@DanielRust evening
@Twink Cyrus one?
 
yep
hi pal
 
8:12 PM
:)
 
do you like Miley @Charlie ?
 
@Twink yes, since Hanna Montana
 
:D
so you like twerking?
 
Not necessarily
 
do you like Selena Gomez?
 
8:17 PM
Don't like, but don't dislike, indifferent
 
I think her music is really cool
what about Taylor?
 
Nope
They make teenagers music
 
yes but it's cool music
it's for everyone not for teenagers only
 
I'm not very fond of
 
so which singers do you like?
 
8:22 PM
I'm not aware of 2013's pop songs.
 
1 min ago, by Twink
so which singers do you like?
what kind of music?
 
@Twink hmmm.... I like Idan Raichel, I liked whitney, I like Celine Dion, and flogging Molly, metallica, infected mushroom, paddy and the rats, mosh ben ari, michael jackson, etc
Queen a lot
Chopin, Tchaikovsky, Vivaldi,
 
cool
 
My fav composers
 
I love Britney Spears and Selena Gomez
 
8:34 PM
Is anyone know how to generate a random matrix with RIP condition?
 
@Twink never liked britney
 
8:49 PM
I'll go to sleep with this question in my mind: Compute

$$\lim_{n\to\infty}\left(\frac{a_n}{n^2+a_n}+\frac{a_n}{n^2+2a_n}+\cdots+\frac{a_n}{n^2+na_n}\right)$$
where $a_{n+1}=\sqrt{1+na_n}, \space a_1\in(0,1)$
 
sweet dreams
 
@cyberskull thanks the great one! :D
 
Hi @chris
 
9:24 PM
Dunno why I bother spending 20 minutes answering a question written by a new user. There's such a small possibility it'll be acknowledged.
 
@DanielRust link please
 
@cyberskull haha nah i don't wanna beg for votes :P
just wanna blow off some steam
 
Ok np
 
But yeah, it's frustrating not getting any feedback from the OP.
 
hi guys! would this be a good fit for your site? graphicdesign.stackexchange.com/questions/21514/…
 
9:32 PM
@Yisela It seems like an interesting problem. I'd say it's a maths question (maybe with some overlap with game dev).
 
there's a possible answer in GD posted as a comment, but I'm not sure what to do with the question. Community seems to think it's off-topic, and it's even been dowvoted.
 
I agree with @DanielRust that if you make the pattern requirements clear then it would be on topic here @Yisela
@Yisela I found your explanation a little confusing, so maybe elaborate more on what you're looking for
 
@Daniel: Do you feel more acknowledged by us old fogies? :D
 
well, it's definitely overlapping with other sites (yours and game dev, as you mentioned)
 
@Yisela The answer given in the comments doesn't quite satisfy the OP's second condition.
 
9:37 PM
@DanielRust true
 
I think it'd definitely get an answer over here anyway.
@TedShifrin of course I do! :D
 
I'll suggest it gets migrated or migrate it myself, since I have your blessing :)
 
@Yisela OH! Sorry for assuming you were the asker. My b.
 
too complex to be a question of mine!
 
Heya @Kevin
 
9:41 PM
@TedShifrin Good evening! What are you up to today? More Lie groups?
 
Actually I think I have an answer for it as well
 
Hi @ted I managed to get that subject
 
Taking the night off, @Kevin :) solved that problem, finally, stupid me!
 
@DanielRust is that a Penrose tiling?
 
@KevinDriscoll Yeah (my specialty :D )
 
9:42 PM
@DanielRust Ah! Okay, I had no idea
 
Hi @Charlie. What subject?
 
@KevinDriscoll Well, aperiodic tilings in general.
 
It'll probably need some tags: math.stackexchange.com/questions/506288/…
 
@Daniel's next career is interior decorating :)
 
Hey, I have this Vector: $A = -1i + 9j$
however
 
9:44 PM
@TedShifrin Living the dream when that happens.
 
@TedShifrin Glad you figured it out. I'm still plugging away at mellin transforms and integral equations
 
I find the angle of the vector and get -83 degrees
 
Angle with what? @Link
 
@TedShifrin the algorthm thingy
 
what line is this angle from?
I don't know, thats the problem
 
9:45 PM
Oh, great @Charlie!
 
@DanielRust I cant remember......are aperiodic tilings always related to quasi-crystals?
 
logic tells me it should be from the x axis
 
@link how did you find that angle?
 
just arctan(9/-1)
 
@TedShifrin :D
 
9:46 PM
@Link Then its the x-axis
@Link Just draw the triangle formed by your vector that has legs equal to the 2 components
 
@TedShifrin ERMAGHERD.
 
@KevinDriscoll Only if they have pure point diffraction pattern (if and only if the $\mathbb{R}^d$ action on the tiling space has pure discrete spectrum).
 
and you can see how the trig works out
 
Careful, arctan will not necessarily put you in the right quadrant.
 
I did, but I expect it to be from the +x axis, not from the -x axis
 
9:47 PM
@PedroTamaroff what happened?
 
Well you have to be careful with arctan
because the quadrant is ambiguous
 
@Pedro, er what?
 
Oh, @TedShifrin beat me to it
 
@TedShifrin Oh my God it means
 
How can I tell what quadrant it's from?
 
9:47 PM
@DanielRust Ah I see! So the tilings are more general
 
In what language? :)
 
hmmm?
 
Draw a picture, @Link.
 
@Link It should be clear from yuor drawing of the triangle exactly which angle you're getting
 
@KevinDriscoll Yes, although we tend to only like the quasicrystals because we can actually meaningfully study them :P .
 
9:48 PM
the one from the +x or -x-axis
 
@Charlie Today at the tennis class I told the 7 younglins to pick up 4 balls each, and told em if someone could tell how many they picked up total. One came to me and told me "28!" and I was like "Wow! How did you know?" "I am a mathematician". Cuteness overload. @TedShifrin
 
@TedShifrin this one
 
hands the baton to Kevin and shuts up
 
Hmm, okay then
 
@PedroTamaroff :3
@PedroTamaroff your heart melted
<3
 
9:49 PM
@TedShifrin Salute Don't worry. This math I can do!
 
Got it... that makes so much more sense
 
@Pedro: Did you say, me too?
 
@TedShifrin Heh, no. But I have told him before.
"Mathematician to be." =D
 
"Everyone stand back! I'm about to do...... mathematics!"
 
@Link My advice with this vectors stuff is to always draw a picture. If you try and memorize a bunch of formulas about arctan this and sine that you'll get confused. Just draw a picture with a right triangle and its easy to figure everything out.
 
9:50 PM
Ah :) your protegé
 
@TedShifrin I mean myself!
 
@DanielRust Do you consider quasicrystals that live in non-euclidian spaces as well?
 
@DanielRust Do you know about crystallographic groups?
 
No, no, I meant he is because of what you said he said ... You said he said.
 
9:52 PM
@TedShifrin LAWL.
 
i wanna steal a book from my uni library
no on will miss it
 
That's frowned upon @Charlie :)
 
@Chris'ssis Ah, something to work on.
 
@TedShifrin :D
 
9:55 PM
@KevinDriscoll I've thought about them a little (hyperbolic space modtly) but they are far too complicated. There's also a bit of ambiguity about which symmetry group on your space you want to consider. There's not much we can say about them - although some authors (Goodman-Strauss) have done some work in the area.
 
@TedShifrin I love that book.. i sleep with that book
 
@PedroTamaroff Yeah they're some of the best groups :D. Have you ever seen the proof that there are 17 wallpaper groups?
 
@DanielRust No clue what those are. No idea about CG groups either, I just read it in the last section of BAI and though "Damn, that's a kick ass name."
 
Burn's book is good for an accessible discussion of wallpaper groups.
 
@DanielRust Ah okay. I'm just glad to know its an active area of research. I need to learn a lot more about group theory and symmetries if I want to be a proper physicist, but it'll probably take me the next 10 years
 
9:57 PM
@Ted what would you say the preliminaries are, just basic group theory/geometry?
 
@Pedro: I might have asked if the OP knew about changing order of $\int$.
 
@TedShifrin That did cross my mind.
 
@KevinDriscoll Quasicrystals won the nobel prize only a few years ago.... it's still a very active area of research :P.
 
He does all the group theory. It's a problem-oriented book. Very nice.
 
@TedShifrin Oh.
 
9:59 PM
@TedShifrin Ah that sounds nice.
 

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