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9:11 AM
@robjohn I still visit his profile once a day. I can't help it. : (
 
@MattN. why can't you visit here if t.b. is not here?
 
9:25 AM
@robjohn I can. And I do. But I have not much motivation to visit. Why?
 
@MattN. It's just that each time I talk to you, it seems to be about him. I'm sure he will be back, though I don't know when.
 
@robjohn Sorry about that.
Will stop now.
But I think "gone" is pretty clear. I don't think he'll be back.
 
@MattN. You don't need to. I was just wondering if you had anything about math you wanted to talk about :-)
 
@robjohn To you? Or in general? I'm about to post a reply to Old John about a puzzle thingie.
 
I have something about math I'd like to talk about... why is it so hard?
:-D
 
9:31 AM
@OldJohn I did some more. Let the board have dimension $n \times m$. Assuming that the conjecture is that it works if at least one of them is even and that it doesn't work if both are odd, assume both are odd. Then I computed total number of blacks = $\frac{mn + 1}{1}$ and total number of whites = $\frac{nm - 1}{2}$.
 
@MattN. Ah, good :-) I just didn't want to think that you were only here to look for t.b.
 
@robjohn Oh no : ) I'm only here to complain about his absence : D
 
@robjohn You can always help me with linear algebra ^^
 
Joking. But it's as if I lost all the fun. I had one last lolz though: I edited some of my old questions so that now he's got an abstract-algebra badge : D (he wouldn't miss a chance to point out how he didn't know and did not like algebra)
Ok. Going to do some more stuff now! See you later! : )
 
@MattN. hurry back!
 
9:36 AM
@robjohn Tough love?
 
@N3buchadnezzar What's bugging you about Linear Algebra these days?
 
Everythng!
I have a hand in that I can not wrap my head around, I find every question very hard. It is quite discouraging.
 
1 hour ago, by N3buchadnezzar
bleh http://www.math.ntnu.no/emner/TMA4145/2012h/exercises/oving7.pdf
 
@N3bu : Why not grab hold of video lectures by Gilbert Strang at MIT courseware
 
@RajeshD tab completion :-)
 
9:54 AM
@robjohn thanks @robjohn I knew this in linux but didn't know it works here.
:-)
 
@RajeshD I think it's easier to type`@n3<tab>`
 
yes agree
wasn't aware, I was switching to mouse to autocomplete which wasn't of help, tab is good option
@robjohn : BTW I wonder you got any chance to look at the problem I've sent
2:58 AM aw
 
@OldJohn I did another one: "A certain square milkcrate can hold 36 bottles of milk. Can you arrange 14 bottles in the crate so that each row and each column has an even number of bottles?
I think the answer is that we have to place them in blocks of 4. And 14 isn't divisible by 4. So the answer is no.
This argument also applies to crates of arbitrary dimension. What do you think of this?
(I guess one would have to formally prove it.)
 
Beer crate - only prove it if it's a crate of beer
 
10:48 AM
@MattN. Not sure about the milk crate (I will try to have a look at it later)
The state-of-play on the coins is this:
If at least one dimension is even then it is possible (proved)
If both are odd and you start on a white, then it is impossible (proved)
If both odd and you start on black then it is possible (not yet proved)
 
@OldJohn Would a three dimensional version of this puzzle be much harder to prove?
A 5 X 5 X 5 cube?
 
@skullpatrol That might be possible using pretty much the same argument - but I am not sure yet ...
@MattN. I am not convinced your argument about divisibility by 4 works: I can manage to put 4, 6, 8, or 10 bottles in there with even in each row and colum
(assuming 0 counts as even)
 
@OldJohn Yes it does!
 
@JayeshBadwaik good :)
 
11:04 AM
@OldJohn Have you done any work with hypercubes?
 
@skullpatrol Not serious work - but I have played with them in the past
 
@skullpatrol That is lovely - and very helpful for trying to visualise what goes on in 4 dimensions
I spent quite a lot of time years ago trying to visualise several aspects of 4-dim, and managed to get a reasonable understanding of some aspects, but struggled with knotting surfaces in 4-dim
 
o_0
 
Now I get it! "The above illustration" @skullpatrol its really good :-)
 
11:20 AM
Wolfram has an interactive display
 
@JayeshBadwaik You need to compare that rotating hypercube with a similar version of rotating a 3-d cube to get a good idea of what is going on. If you rotate a 3-d cube, the square faces appear as parallelograms which change shape as the cube rotates - in the same way that the cubes in your animation appear to distort as it rotates.
 
11:38 AM
@OldJohn Thanks.
@skullpatrol thank you.
 
@OldJohn Can you show me the pattern when you place 6?
 
o # #
# # o
# o #
 
1 and 2 on top row
1 and 3 on second row
2 and 3 on 3rd row
so there are either 2 or 0 in each row and each column
 
@OldJohn It works. Hah. 0_0
You broke my answer :,(
(joking : ) Thanks a lot!)
 
11:53 AM
sorry!!!
2 and 14 seem to be the ones that fail - and I can't see why ... yet
(apart from an odd number of bottles - but they obviously fail)
 
Well. Isn't 2 "obvious", too?
 
It is
 
Maybe the true statement would be either place them in blocks of 4 or pairs of 3?
Like
      . .
      .   .
        . .
 
It might be that it is possible for any even number apart from those equiv to 2 mod 12 ... no idea really, though
 
I think I'll leave it at that for now. The next puzzle in the book is the chess board tiling with dominoes after removing two corners : )
I'll be back later! : )
 
11:58 AM
@MattN. that is the one that gave me the idea for the coins proof :)
speak later
 
0 0 0 0 0 0
0 0 0 0 # #
0 # # 0 # #
# # 0 0 0 0
# 0 # 0 # #
0 0 0 0 # #
@OldJohn Is the above correct?
 
@JayeshBadwaik looks correct to me! - so 14 is possible after all :)
 
@OldJohn good. :-)
 
@JayeshBadwaik well done
 
hi @Charlie
 
12:04 PM
@OldJohn thank you. :-)
 
@JayeshBadwaik :)
 
@skullpatrol Hello,Skull!wassup!
 
@Charlie not much, you?
 
@JayeshBadwaik You have saved me from wasting an hour or two trying to prove it impossible :)
 
@skullpatrol good.
 
12:05 PM
@OldJohn Nice. Finally I am useful. :-)
 
@JayeshBadwaik I never doubted it!
 
@JayeshBadwaik I always said you were!
You are.
 
@OldJohn Good. :-) To take it farther from here. A good approach might be to write any even number as $4x + 6y + 10y + \cdots$ and then try to divide any given square into disjoint dominoes of $2 \times 2$ and $3 \times 3$ and similarlly.
 
@JayeshBadwaik Good approach - and every even number above 2 can certainly be written in that form :)
 
@OldJohn I edited my comment I mean, that is one approach, but we can probably have multiple approaches.
 
12:09 PM
the only problem is the limitations of the size of the crate
 
@Charlie :-)
@OldJohn Yes.
 
:-)
 
@Sanjaydev Good evening.
 
If we have a big enough crate. I think that every even number bigger than 2 should be possible with your idea
 
@j
thanks
 
12:11 PM
@JayeshBadwaik How are you?
 
@OldJohn I think one can always use my first approach if $n^2 > \frac{3}{2} k$
where k is the number of bottles, and $n$ is the square crate.
 
@JayeshBadwaik Hmm - not totally sure ...
 
@Charlie Better.
@OldJohn Yeah. Not sure. Will try to work on it later.
 
can you be certain there will always be room to fit in all the blocks without them overlapping?
 
@JayeshBadwaik :-D
 
12:13 PM
@JayeshBadwaik but the important thing is that we (you!) have settled Matt's problem
 
@OldJohn Yup. :-)
@Charlie :-D
 
@JayeshBadwaik so the problem is solved?
 
@Charlie Matt's problem? Yes.
 
12:29 PM
@JayeshBadwaik Hooray!
 
@Charlie :-)
 
:-D
@JayeshBadwaik if i tellya something you promise you won't laugh?
 
@Charlie I won't.
 
@JayeshBadwaik So..in my january vacation i was trying to make a project... i would ask for help to my prof... but then i gave up because i thought they would mock me.I would to make a project to build a tricorder...
 
I know : ) (they should rearrange the book so that the chessboard one comes before the coins one). I think I have it. What do think of this: if $n$ is even there are
$$ \tt{black} = \frac{n^2}{2} = \tt{white}$$
If $n$ is odd there are
$$ \tt{black} = \frac{n^2 +1}{2}$$
$$ \tt{white} = \frac{n^2 - 1}{2}$$

So if $n$ is even and we remove $2$ from an $n \times n$ board the remaining numbers are
$$ \tt{black} = n^2 / 2 - 2$$
$$ \tt{white} = n^2 / 2$$
Since we cover white and black in pairs we see that we cannot cover the board. In fact, even if we remove just one square, black or white, we can
 
12:36 PM
@MattN. Yep - agreed
wait - when you say "remove 2" - I think you mean to say"If we remove 2 of the same colour..."
 
Similarly, if $n$ is odd we have (after removing 2 black ones)
$$ \tt{black} = \frac{n^2 + 1}{2} - 2$$
$$ \tt{white} = \frac{n^2 -1}{2}$$
and again we see that we cannot cover the board.
@OldJohn Yes!
@OldJohn What I don't understand is, why they have to be diagonally opposite corners. It seems that the argument works for any two of the same colour in the odd case and for any one square in the even case.
 
for the domino problem we don't even need to consider colours when we have odd x odd, as the number of squares is odd and cannot be covered by dominoes as they cover 2 squares each :)
 
@OldJohn True! : D
I guess it's to distract and confuse the reader.
 
@MattN. the reason they specify opposite corners is just a way of getting 2 of the same colour removed, without mentioning colours (as that might give the game away!)
 
Or that : )
 
12:41 PM
@Charlie Wouldn't tricorder be too complex to make?
 
@OldJohn Ok, I'll bbl! : )
 
@JayeshBadwaik I know...that's why i said you couldn't laugh...
but it is reality
 
@Charlie Hmm. You can always try though. You might get at least some small thing made, which would be a good achievement in itself.
I believe the smartphones are the tricorders of today.
 
:D did you watch Prometheus?
so there's a machine that makes surgeries.REally awesome.it gives ideas, Jay.
 
You mean the film?
Haven't seen it yet.
 
12:48 PM
@JayeshBadwaik I liked it!
 
@Charlie okay!
 
:D
 
@Charlie Do you mind if I ask you why you don't always put spaces between your words?
 
@skullpatrol I have a keyboard that does that to me toosometimes :)
2
 
@skullpatrol oh... my space bar ..you have to hit it strong...
 
12:55 PM
OK :)
I thought there was some metaphorical reason...
 
no no
@Jayesh I'm feeling a little guilty for your lack of sleep...
 
1:21 PM
@Charlie Bleh. What? I am perfectly fine!
 
@JayeshBadwaik Really?You swear?
 
@Charlie I swear.
 
@JayeshBadwaik :-D
Kow what's my fav Beatles song?
 
Naah.
 
Hello ,Goodbye
'twas the first english song I learned in english class
 
1:26 PM
Hmm.
 
I don't why you say goodbye I say hello
@JayeshBadwaik what about you?
 
@Charlie Here comes the sun.
 
\o/
doodoodoodoo
 
How can i find the integral of $\sqrt{r^2-x^2}$
 
@JayeshBadwaik And I say :It's alright!
 
1:31 PM
@Charlie hehe,
 
I want to find formula for area of circle
 
you will find the area of a half of it
@JayeshBadwaik I like when you understand what I say.LIke yesterday with Penny Lane!
 
@Charlie Yup, Me too.
@Charlie Might go out in a bit for some groceries and dinner.
So, bye for now. BBL.
 
@JayeshBadwaik OK.:)
 
@JayeshBadwaik oh, darling...what is XML?sorry to ask...
got it
feel so dumb when I dunno these things...
 
Are quotients by conjugate subgroups isomorphic as $G$-spaces (i.e. does $H\sim K$ imply there is a $G$-equivariant bijection between the quotient sets $G/H$ and $G/K$)? My first guess was that they would be, but I don't immediately see an isomorphism.
 
2:40 PM
@anon I don't see an obvious one - which might make me start to look for a counter-example
(but I am not an algebraist!)
 
user19161
2:56 PM
@JayeshBadwaik Ah, I never read these security bulletins. Risks are always there.
 
@JasperLoy Some are greater than others!
 
Hi @robjohn
 
@RajeshD hey there
 
@robjohn about the problem
ok
 
3:18 PM
@JasperLoy Hello!!!!!!!!!!!!!!!!!!
 
user19161
3:33 PM
@Charlie It must be lunch time now there.
 
@JasperLoy there where?
 
user19161
@Charlie You.
 
@JasperLoy oh yeah. i already had my lunch.:-D
@Jas are you there?
 
3:50 PM
@MohamedAhmedNabil How are you?Hello!
 
@Charlie hi :D im fine, what about you?
 
@MohamedAhmedNabil Good!
@MohamedAhmedNabil studying?
 
@Charlie It's Thursday, My Rest Day :D
 
@MohamedAhmedNabil Ahlan wa sahlan :)
 
@OldJohn Ahlan :D
 
3:53 PM
@MohamedAhmedNabil that's good!
 
is it ahlan? 2ahlan? 3ahlan? (not got the hang of it all yet!
 
@OldJohn ahlan or 2ahlan doesnt really matter. This is franco arabic. Whatever sounds right, no rules
 
@MohamedAhmedNabil Great :)
 
This is how you set the mood for a Thursday
 
@MohamedAhmedNabil Nice song!I liked!
 
3:57 PM
Anyone else starts his week on Sunday and ends on Thursday?
 
@MohamedAhmedNabil Only when I am in Abu Dhabi :)
 
O.o
 
@OldJohn I thought they started Staturday there
 
@MohamedAhmedNabil Maybe - but the people I visit there do bot work on Saturday - so they consider the week starting on Sunday
 
Installing windows 7 in Virtual Box, Hope this works ^.^
 
4:03 PM
@MohamedAhmedNabil should be fine - I have always had good results with virtual Box
 
@OldJohn whats your os?
 
I always use Linux now - Mint / Debian / Slackware
 
@OldJohn Ubuntu here :D
 
@MohamedAhmedNabil I have used Ubuntu - but switched when they started changing the interface - although I used Xubuntu for a while
I quite like small and fast window managers :)
 
@OldJohn but unity is amazing
 
4:08 PM
@MohamedAhmedNabil Hmm - I didn't like it so much
 
@OldJohn you should check ubuntu 12.04
 
Maybe I will try it in a VM :)
I guess 12.10 will be out soon?
 
@OldJohn yea I think so
@OldJohn Changing from windows to ubuntu was an amazing change :D
 
I also want to give ArchLinux a try - some people here use it
@MohamedAhmedNabil I first started using Slackware back in about 1995-ish and it was a tough transition in those days
 
@OldJohn Im using virtual box to run a game, Is there a better option?
 
4:11 PM
@MohamedAhmedNabil I am the worst person to ask about games - I never play them :)
 
@OldJohn Is virtual box laggy?
 
@OldJohn I just did another one. This one was one of the very few puzzles I enjoyed solving : )
 
It must have some lag - but not sure if it is very noticeable
@MattN. Nice - and I would put money on that being the correct approach
+1
 
@OldJohn Nice : D But wait with the money! I'm not too sure I got it right.
And thanks.
 
I'm sure - it cannot be wrong :)
 
4:15 PM
: O
How can you be sure?
 
before I read your answer, I got the same answer with the gcd in it (but I hadn't got as far as using the subgroup process)
 
Nice : )
Particularly pleasing cause my group theory is shaky.
 
My mind works in a very geometrical way, and I "solved" it very quickly as a mental image - I often do that - but then spend ages writing out a sensible proof - like with the coins thing yesterday :)
 
Yeah, it took me two examples to figure it out (my suspicion) and then about half an hour to come up with the "why", that is, the groups thing.
 
@MattN. I find it hardest when I have a geometric solution, but no real mathematical structure (group / ring etc.) then it can be hard to explain in words (at least for me)
some of my favourite proofs are ones with no words - like the geometric proof that the sum of the first n cubes equals the square of the sum of the first n integers
 
4:22 PM
@OldJohn I thought one could learn that by practicing! : /
 
@MattN. yep - I am better at it now than I used to be
Just got the hang of it at the stage when I am not doing serious maths anymore :O
 
@OldJohn Maths trolling success!
3
: )
 
@MattN. Really nice question.
 
@JayeshBadwaik Yes, I agree!
 
where does he take these from?
 
4:27 PM
Going afk for a while.
@Charlie See my profile on the site
 
@Charlie Alpha is back. (charlie and alpha are popular code names of secret agents)
 
user19161
@Charlie I am here now.
 
user19161
@JayeshBadwaik Who is Alpha?
 
@MattN. hmm
@JayeshBadwaik hehehe
 
@JasperLoy See my edited post.
 
4:28 PM
@MattN. trolling??
 
He's back because" we don't say goodbye..." isn't it @jayesh?
 
user19161
Mysterious words again...
 
@jayesh understood
 
user19161
@MohamedAhmedNabil Sorry, this song sounds really sad.
 
?
 
4:30 PM
@JasperLoy whoa ??!!
 
@Charlie Yup. I edited it for jasper.
 
user19161
@MohamedAhmedNabil Well, I just listened to it. It is depressing.
 
@Charlie Yup.
 
:-D
 
@JasperLoy but..but..but.. It's Thursday
 
4:32 PM
@JasperLoy how depressing?
 
wow - managed to get a first answer in for a question for a change :)
 
user19161
@MattN. Do you use American or British spelling? If the latter, it should be "practising".
 
@OldJohn Congratulations!
 
user19161
@Charlie Very. Not my type of music.
 
:(
 
4:33 PM
beat the next answer by a whole minute :)
 
user19161
@OldJohn How much change? Ten cents?
 
@MohamedAhmedNabil Just because Friday is infinitely more depressing does not mean thursday should be by default cheerful. :P :P (Rhetorical Statement, I did not see that song)
 
@OldJohn Yes. Maths trolled you : )
 
@JasperLoy probably what it was worth - a very easy question
 
@JasperLoy Pennies, Jasper, Pennies.
 
4:34 PM
@JasperLoy Thanks for pointing that out. I consider American English to be typos : )
 
Up in the sky, you can fly
You will make it if you try
In the sky you are far away
 
@MattN. :)
 
user19161
@JayeshBadwaik You misspelled "rhetorical".
 
@JayeshBadwaik Thursday is the Middle Eastern Friday
 
@JasperLoy Thanks.
 
4:34 PM
Ok. Off to do more recreational maths.
 
tomorrow is holiday!uhuuu
 
@MohamedAhmedNabil I know. I live just across the arabian sea. :-)
 
user19161
Like Mariano says, correcting spellings is a great way to make friends online.
 
@JasperLoy oh yeah
 
@JasperLoy yup.
 
user19161
4:35 PM
@Charlie I must attribute it to Mariano, in case skull says I omit the attribution.
 
@JasperLoy Jasper you give me the feeling that people probably had when i stopped their speech only to correct what they said.
it's a good thing, ok?
 
user19161
@Charlie I do it just for fun, not because of other reasons.
 
@JasperLoy i did it on purpose...
 
Interesting concept of "fun"
 
Low Hanging Fruits do not need motivation based on rewards apparently. For example, normal good questions on ArchLinux Mailing List have one or two response, and LHF's have around 10-12 even though it doesn't really earn you anything, if nothing, generally more questions and answers.
 
user19161
4:38 PM
@OldJohn In case someone thinks that is one of my disorders.
 
@JasperLoy as in GND?
 
user19161
@OldJohn Yeah, or an obsession with spelling correction specifically.
 
@JasperLoy we all have our obsessions ...
 
user19161
@JayeshBadwaik I think the Arch documentation is very well written.
 
@JasperLoy I don't think it's a bad thing..unless you do this when i have pms... then i might become a devil
 
4:40 PM
@JasperLoy Yup. It is one of the best out there.
 
user19161
@JayeshBadwaik Only the Ubuntu site makes instructions for installing so easy. They tell you how to burn the image.
 
@JasperLoy I haven't used a CD/DVD (any optical disc) in two years. :P
 
user19161
@JayeshBadwaik I now have two rewritable DVDs, one Debian and one TeX Live.
 
@JasperLoy Hmm.
 
@jayesh what linear algebra book you used?
 
user19161
4:44 PM
@JayeshBadwaik It is interesting how some distros give you a CD sized image and others much bigger. The bigger ones do not always contain more programs.
 
user19161
@Charlie Most of my courses did not use any specific books, just really lousy notes written by the lecturer or someone else.
 
@JasperLoy No, only Ubuntu DVD's do not contain more programs, because it contains langpacks. But all other Distro DVD's contain more packages than CDs.
 
@JasperLoy my prof uses a book i cannot find anywhere....
 
user19161
@JayeshBadwaik Hmm, I was really thinking about how some distros manage to squeeze in many things into a CD.
 
@Charlie First Strang, then Lang and now will study either Kunze or Roman.
 
user19161
4:46 PM
@Charlie Author?
 
i'm currently using kunze..but it's not helping
@JasperLoy a brazilian one
 
@JasperLoy They don't squeeze, they just omit many things which are not used by other people.
@Charlie Is this your first course?
 
user19161
@Charlie A classic, very good. In my list of good books.
 
I got windows 7 on virtual box woooohoooo
 
user19161
I recommend all of you take a look at a new LA book.
 
4:47 PM
@JayeshBadwaik yup..oh jayesh...his lectures sucks...
 
now how do i transfer files to my virtual machine?
 
user19161
It is Petersen's Linear Algebra.
 
@OldJohn Apparently there is an isomorphism, $aH\mapsto ag^{-1}(gHg^{-1})$.
 
@MohamedAhmedNabil Hehe, you may be better off asking this on some SE site. It depends a lot on which VM software you are using.
 
@anon Darn - there goes my intuition again :)
 
4:49 PM
@JayeshBadwaik probably but I know people here :D
 
@anon Sorry to interrupt, but what is $H$?
 
@anon what exactly is $g$?
 
@JasperLoy is it good?
 
@OldJohn so how do I get files into a VirtualBox Virtual Machine ? :)
 
@Charlie Ohh. Then you may be better of studying Lang Linear Algebra.
 
user19161
4:50 PM
@Charlie If I were to get one single linear algebra book not covering anything else, it would be this one.
 
@MohamedAhmedNabil you can use sftp, ssh or a shared folder on the host machine
if the guest is windows, then shared folder is easiest
 
@JayeshBadwaik really?
 
$H$ and $K=gHg^{-1}$ are conjugate subgroups of a group $G$, and the map $aH\mapsto ag^{-1}(gHg^{-1})=aHg^{-1}$ is an isomorphism between $G/H$ and $G/K$ as $G$-spaces (ie a $G$-equivariant bijection between the quotient sets).
 
@MohamedAhmedNabil You have to modify an option in the VirtualBox. In virtual box, you can share a folder between VMs using an option in the settings. That way, any file you put in that folder would be available to you in the other OS.
 
@anon Ah - OK - I didn't know about the conjugate subgroups bit earlier
 
4:51 PM
well, duck the rest of SE. This is the best room <3
 
user19161
@MohamedAhmedNabil Of course. Math people are the most fun people on earth!
4
 
Hey ladies and gents. I've been playing around with fixed point iteration in matlab and I came to a weird conclusion. For the function $x^2+x-2$ the fixed point is $\sqrt{2}$, but when I start the script I wrote, starting at $\sqrt{2}$, it eventually diverges after a few iterations.
 
@JasperLoy duck yea :D
 
@Charlie I think so. However, get a second opinion from @JasperLoy.
 
@jas I need a second opinion
 
user19161
4:52 PM
@Charlie And what is the exact question?
 
@arete There are basins of convergence depending on your method. It is quiet possible, your intial approximation does not lie in that basin.
@JasperLoy I recommended Lang Linear Algebra as the book for the first course in LA.
 
@arete it's possible it's not a stable equilibrium, in which case approximations of the point $\sqrt{2}$ will grow farther away from the point rather than tending toward it.
 
Is this due to the irrationality of $\sqrt{2}$?
 
if anything it would be due to the polynomial $x^2+x-2$
 
@arete No.
 
user19161
4:54 PM
@JayeshBadwaik I see. Lang's book certainly is used very often, but I prefer Petersen's book @cha. Now Petersen's book is special in that he applies the linear algebra to ordinary differential equations throughout, another very important subject on its own.
 
@JasperLoy Hmm. I studied that method before I studied Linear Algebra. Strange but true.
 
I was merely thinking that it would diverge since $\sqrt{2}$ is irrational and therefore has an infinite non repeating sequence of decimals. Thus the computer can't store the value accurately enough which will eventually lead to divergence.
 
@arete I suppose it is a little bit to do with the irrationality. If a fixed point can be stored fully in computer memory, then you won't have any problems, but otherwise you have to settle for approximations in which case it's possible there are instability issues.
 
What do you mean by "basin"?
 
the basin would be the region around the equilibrium point that will tends toward the point under the action of iterating the map
 
user19161
4:58 PM
@jay I have a Linux problem. I untar Firefox and transfer it from my thumbdrive to a freshly installed Debian machine. I can't run it. Yet when I download Firefox using the same machine, I can run it. Is my thumbdrive corrupted? Is there a simple explanation for this?
 
@JasperLoy could it be a permissions problem? is it a windows filesystem on the thumbdrive?
 
@JasperLoy There can be many simple explanations. One, which I suspect is that the file when copying loses its executable bit.
You have to make it executable again by running
$ chmod a+x <filename>
 
user19161
@OldJohn Ah, I think it is about permissions. That was the error message I think.
 
user19161
@JayeshBadwaik a+x?
 
assign executable bit to all the three types of entities owner, group, others
a-> all
+x -> the permission you are assigning.
 
5:12 PM
@JasperLoy Oh..it's beautiful...
@jay did you see what i sent ya?
 
@Charlie Yes.
 
:-D
 
5:38 PM
What's an intuitive way to explain to someone the consequences of the Green's function for the wave equation not containing a delta function in even dimensional spaces?
I'm trying to explain it to some engineering types and obviously I'm not doing a very good job because they're talking about dispersion and "welp the wave equation looks pretty much the same in all dimensions and..." sigh
 

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