What is the coolest thing about mathematics you can show me?
e to the i to the e i o = e to the wau to the tau wau wau
vihart?
Yep :)
try and find out what my avatar means, thats my favourite thing about maths at the moment
Ok, I'll have a look.
\[\aleph_0<c\]
Ask those who really are into mathematics ....
i am realllly into maths
although i havent studied as much as FFM, he can probably tell you more cool things
how about nearly all numbers contain the digit 3?
ok, somebody has to type the most famous one\[\huge e^{\pi i}+1=0\]
Mathematicians ... they are crazy animals, they don't see things ... they see numbers everywhere.
http://openstudy.com/users/experimentx#/updates/4f76ec96e4b0ddcbb89d94d3 Click the link @ffm posted.
Age calculation(see the attached pic)... ;-)
it's here http://www.mathematik.uni-bielefeld.de/~sillke/SEQUENCES/grid-triangles
The coolest thing about mathematics is that it is very useful for lots of things. Calculate how planets move and rockets go. How to build computers and cars. How to do your taxes.
^I agree, but I still like seemingly useless things, like Cantor's work on infinity.
@eigenschmeigen , is that a statistic? because 98% of all statistics are made up... :)
I can't clearly see @eigenschmeigen 's avatar clearly.
yeah, as far as I can tell his favorite thing is trigonometry, lol
I know he's smart and sharp ...!
@Zarkon you gotta participate on this one!
1+1=2
proof!
good answer
The proof is too awesome to share
:)
I also like Godel's incompleteness theorem ...just sayin'
I've always been a fan of the Strong Law of Large Numbers
the wiki article on that is making my brain hurt
sorry, was away helping! its Eulers formula! \[e^{i \theta} = \cos{\theta} + isin{\theta}\] such a rich source of maths, and its where complex numbers and trigonometry collide!
i like how you cannot express the innocent looking integral: \[\int\limits{e^{x^2}}dx \] in terms of elementary functions my maths teacher challenged me to evaluate that integral when i completed all the other challenges he set me.. wasnt happy when he told me i had spent hours attempting it in vain
will be sqrt(pi)
its weird, it uses the "imaginary error" function erfi(x) http://www.wolframalpha.com/input/?i=integral+of+e%5E%28x%5E2%29
if it had a negative exponent it would be sqrt(pi) the other day experimentX and I did the integral\[\large\int_{0}^{\infty}e^{-ax^2}dx=\sqrt{\frac\pi a}\]
oh wait, it was\[\large\int_{-\infty}^{\infty}e^{-ax^2}dx=\sqrt{\frac\pi a}\]
LOL .. you still remember ... still that guy had provided the other solution ... it was great BTW did you check back???
yeah, I recommended a double integral in polar coordinates from the beginning, but I don't know how to actually do them :P
I had seen that method before .... it was great.
usually i abhor other coordinate system other than Cartesian.
really? I'd think that would be tough for a physics major to only deal in cartesian
I gotta bounce, catchya laters
cyaa
well we had cylindrical and spherical system in course ... and there were stupid tensors, i never understood those stuff.
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