Ask BH!

[666laiho_4evacobhc]

Forget about my questions you're just too dumb

 

[666laiho_4evacobhc]

Markus

 

[Crzy_Aus]

Two homework questions (they are due in four days, dang) that's bugging me :

1. Let F be a commuting family of diagonalizable normal operators on a finite dimensional inner product space V and A0, the self-adjoint algebra generated by F. Let A be the self-adjoint algebra generated by F and the identity operator I. Show that there is at most one root T of A such that r(T) = 0 for all T in A0. (From Hoffman and Kunze, if that help). I tried the normal operator and spectral theory, but I'm a little rusty on my linear algrabra so...

2. By considering the work done to alter adiabatically the length "l" of a plane pendulum, prove by elementary means the adiabatic invariance of "J" for the plane pendulum in the limit of vanishing amplitude. (Goldstein, if that help). Off course I can do it with a PDE, but with elementary means, I have no clue.

Dude, study social sciences, free yourself from this crap.

 

[Brutal Hate]

Two homework questions (they are due in four days, dang) that's bugging me :

1. Let F be a commuting family of diagonalizable normal operators on a finite dimensional inner product space V and A0, the self-adjoint algebra generated by F. Let A be the self-adjoint algebra generated by F and the identity operator I. Show that there is at most one root T of A such that r(T) = 0 for all T in A0. (From Hoffman and Kunze, if that help). I tried the normal operator and spectral theory, but I'm a little rusty on my linear algrabra so...

2. By considering the work done to alter adiabatically the length "l" of a plane pendulum, prove by elementary means the adiabatic invariance of "J" for the plane pendulum in the limit of vanishing amplitude. (Goldstein, if that help). Off course I can do it with a PDE, but with elementary means, I have no clue.

Shit. I tried, but no :/

Your name is Markus

Forget about my questions you're just too dumb

If you say so.

 

[666laiho_4evacobhc]

Dude, study social sciences, free yourself from this crap.

Holy shit

 

[XxSNAPxX]

COme on lando...really you can set up the people on bespin but you cant set up a damn math problem....fagtard.

 

[snowy]

MARRRCUS!

 

[vitorias123]

Two homework questions (they are due in four days, dang) that's bugging me :

1. Let F be a commuting family of diagonalizable normal operators on a finite dimensional inner product space V and A0, the self-adjoint algebra generated by F. Let A be the self-adjoint algebra generated by F and the identity operator I. Show that there is at most one root T of A such that r(T) = 0 for all T in A0. (From Hoffman and Kunze, if that help). I tried the normal operator and spectral theory, but I'm a little rusty on my linear algrabra so...

2. By considering the work done to alter adiabatically the length "l" of a plane pendulum, prove by elementary means the adiabatic invariance of "J" for the plane pendulum in the limit of vanishing amplitude. (Goldstein, if that help). Off course I can do it with a PDE, but with elementary means, I have no clue.

Pffffffffffft,nerd

 

[Nikki]

Markus, post a pic. We're curious.

Umm...at least I kind of am. Inb4: Looks like Petri Lindroos!!

 

[TheKid]

Grim and brutal in bathroom. Taken with shitty cellphone camera.

.

 

[EddyRX10]

a manly man

 

[Nikki]

Hmm....he looks like Petri Lindroos, minus the long hair and battle paint.

 

[snowy]

a manly man

 

[flyingvman191]

Am I true?

 

[Nikki]

omg, it's that Australian guy...uh..what's his name?

 

[666laiho_4evacobhc]

Pffffffffffft,nerd

Nerd? Look at these pipes!

 

[Works0fheart]

Brutal I'm aliveeeeeee, I've missed youuu