hah! Yes cut him apart more little human, it amuses me.
What is the above person's avatar thinking?
Débuté par
Guest_Jek Romano Shavo_*
, oct. 11 2011 02:51
#11601
Posté 14 mars 2013 - 03:14
#11602
Posté 14 mars 2013 - 03:33

I don't mind if I do.
#11603
Posté 14 mars 2013 - 04:54

"For the last time, no, I wasn't copying Mike Tyson with this tat."
#11604
Posté 14 mars 2013 - 11:47
You are stupid, your family is stupid and please stop speaking your stupid to me.
#11605
Guest_simfamUP_*
Posté 14 mars 2013 - 11:58
Guest_simfamUP_*
Herp de herp dee dee *cough* sorry I mean...
A particle in q.m. hasn't got a defined position. Instead, there is a function describing the probability amplitude distribution for the position: the wavefunction u(x). This is always told even in books for the general public. However, also the momentum of the particle isn't, in general, well defined: for it also we have a probability amplitude distribution, let's call it w(p). It happens that u and w are in some sense the fourier transforms one of the other. The reason is the following. In Dirac's notation,
u(x)=⟨x|ψ⟩,w(p)=⟨p|ψ⟩
where |ψ⟩ is the state of the particle, |x⟩,|p⟩ are respectively the eigenstates of the position and momentum operators.
Suppose to work in the x basis. The p operator is written −iℏ∂/∂x. To find eigenstates of p, we can call ⟨x|p⟩=fp(x)...
A particle in q.m. hasn't got a defined position. Instead, there is a function describing the probability amplitude distribution for the position: the wavefunction u(x). This is always told even in books for the general public. However, also the momentum of the particle isn't, in general, well defined: for it also we have a probability amplitude distribution, let's call it w(p). It happens that u and w are in some sense the fourier transforms one of the other. The reason is the following. In Dirac's notation,
u(x)=⟨x|ψ⟩,w(p)=⟨p|ψ⟩
where |ψ⟩ is the state of the particle, |x⟩,|p⟩ are respectively the eigenstates of the position and momentum operators.
Suppose to work in the x basis. The p operator is written −iℏ∂/∂x. To find eigenstates of p, we can call ⟨x|p⟩=fp(x)...
Modifié par simfamSP, 14 mars 2013 - 11:58 .
#11606
Posté 14 mars 2013 - 04:04
My...that was way too much info *bemused smirk*
#11607
Posté 14 mars 2013 - 04:07
Take this you capitalist pawn!
#11608
Posté 14 mars 2013 - 04:50
Oh now we're just stroll'n along, singing our song, in a nuclear wonderland.
#11609
Guest_simfamUP_*
Posté 14 mars 2013 - 05:39
Guest_simfamUP_*
RedArmyShogun wrote...
My...that was way too much info *bemused smirk*
Just so you know: I copied-pasted that. I don't want people starting to think I'm actually intelligent xD
As for your avatar?
HADOUKEN!!!
#11610
Posté 14 mars 2013 - 06:49
Like, seriously?
#11611
Posté 14 mars 2013 - 08:16
"Oh, this gon be good!"
#11612
Posté 14 mars 2013 - 09:22
Ugh I hate all of you...and your damn lights.
#11613
Posté 14 mars 2013 - 09:22
why didn't you eat the food I made!
Modifié par immanji, 14 mars 2013 - 09:23 .
#11614
Posté 14 mars 2013 - 09:27
Wh...NO! I'm awake honest!
#11615
Posté 14 mars 2013 - 10:44
No one touches my hat.
#11616
Guest_simfamUP_*
Posté 14 mars 2013 - 11:47
Guest_simfamUP_*
We're gonna bust all kiiiiiinds of nuts.
#11617
Posté 15 mars 2013 - 12:42
"Hehe. Looks like somone's been naughty."
#11618
Posté 15 mars 2013 - 12:57
Honey, I"ll be back with some humans and dwarves for dinner. Have the grill fired up when I get.back
#11619
Posté 15 mars 2013 - 01:02
I have a toothbrush...guess whats going to happen next
#11620
Posté 15 mars 2013 - 01:17
RIGHT IN THE FEELS!
#11621
Posté 15 mars 2013 - 01:18
TOP HAT!
#11622
Guest_frudi_*
Posté 15 mars 2013 - 02:17
Guest_frudi_*
Why exactly aren't you looking at my ass?
#11623
Posté 15 mars 2013 - 02:28
Do my crests look extremely long at this angle?
#11624
Posté 15 mars 2013 - 02:40
Albion ****, trying to take my shepypoo
#11625
Posté 15 mars 2013 - 03:12
It is extremely, vitally, important that this hat stay on my head!





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