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GRAH!!! Did you forget about the guild too!?
  No, because I actually have memory in my brain.
  Actually...yeah...^^;;;
  Of course I didn't forget! I'm one of the mods of the guild! D:<
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prince toki

PostPosted: Fri Jul 28, 2006 10:12 am


Wow, I forgot all about this guild...actually I forgot about all the guilds I'm in...whoa, I'm real behind.
PostPosted: Fri Jul 28, 2006 11:05 am


That's alright! It happens to the best of us sometimes!
Glad to see someone else posting. biggrin

557365726E616D65


Lady Sickness
Captain

PostPosted: Fri Jul 28, 2006 5:37 pm


You're back now, so it's all good. =)
PostPosted: Fri Jul 28, 2006 8:34 pm


Leonelli
Wow, I forgot all about this guild...actually I forgot about all the guilds I'm in...whoa, I'm real behind.

*takes out whistle...Tweeeeeet!*

Alright you must do 10 laps around the pool area doing crab-walk and clucking like a chicken to be fully forgiven!

Then again... If we consider forgiveness as slowly increasing according to function f(x), the we could take teh limit as x tends to infinity... and thus end up with the integral of f(x)... thus we needn't worry about the laps... hmmmm... ninja

Esteloth


`trust _ me_ im a ninja

PostPosted: Wed Aug 02, 2006 6:51 am


same
PostPosted: Wed Aug 02, 2006 8:00 am


But your back now so yay!

Snow White Jinx
Vice Captain


CronoKinslayer

PostPosted: Fri Aug 04, 2006 5:54 am


i was expel from this guild before but i like to join back biggrin
PostPosted: Fri Aug 04, 2006 9:15 am


Esteloth
Leonelli
Wow, I forgot all about this guild...actually I forgot about all the guilds I'm in...whoa, I'm real behind.

*takes out whistle...Tweeeeeet!*

Alright you must do 10 laps around the pool area doing crab-walk and clucking like a chicken to be fully forgiven!

Then again... If we consider forgiveness as slowly increasing according to function f(x), the we could take teh limit as x tends to infinity... and thus end up with the integral of f(x)... thus we needn't worry about the laps... hmmmm... ninja

Hrm. Yes, and simply answer the following questions as part of your penance:
Is finite dimensional approximation of system possible?
If P is a smooth initial density in phase space T*N, is there an existence theorem?
Determine the maximum Lyapunov exponent in the periodic case with finitely many particles.
What are the equilibrium measures in the Vlasovlimit for finitely many particles; equilibrium configurations are known.
Are there waterbag solutions?
What are the spectral properties of the generalized Hilbert transforms which appear in the Calogoro-Moser-Vlasov system?
Since the potential energy is infinite for continuous measures, is there another way to write the system as a Hamiltonian system?
Submit your answers to WarriorShadow, Level 2 Overlord BossMage for review.

bandaidd


557365726E616D65

PostPosted: Fri Aug 04, 2006 10:04 am


bandaidd
Esteloth
Leonelli
Wow, I forgot all about this guild...actually I forgot about all the guilds I'm in...whoa, I'm real behind.

*takes out whistle...Tweeeeeet!*

Alright you must do 10 laps around the pool area doing crab-walk and clucking like a chicken to be fully forgiven!

Then again... If we consider forgiveness as slowly increasing according to function f(x), the we could take teh limit as x tends to infinity... and thus end up with the integral of f(x)... thus we needn't worry about the laps... hmmmm... ninja

Hrm. Yes, and simply answer the following questions as part of your penance:
Is finite dimensional approximation of system possible?
If P is a smooth initial density in phase space T*N, is there an existence theorem?
Determine the maximum Lyapunov exponent in the periodic case with finitely many particles.
What are the equilibrium measures in the Vlasovlimit for finitely many particles; equilibrium configurations are known.
Are there waterbag solutions?
What are the spectral properties of the generalized Hilbert transforms which appear in the Calogoro-Moser-Vlasov system?
Since the potential energy is infinite for continuous measures, is there another way to write the system as a Hamiltonian system?
Submit your answers to WarriorShadow, Level 2 Overlord BossMage for review.

Eh...I'm glad I don't have to answer those!! sweatdrop blaugh
PostPosted: Fri Aug 04, 2006 12:02 pm


The Placebo Pixie
bandaidd
Esteloth
Leonelli
Wow, I forgot all about this guild...actually I forgot about all the guilds I'm in...whoa, I'm real behind.

*takes out whistle...Tweeeeeet!*

Alright you must do 10 laps around the pool area doing crab-walk and clucking like a chicken to be fully forgiven!

Then again... If we consider forgiveness as slowly increasing according to function f(x), the we could take teh limit as x tends to infinity... and thus end up with the integral of f(x)... thus we needn't worry about the laps... hmmmm... ninja

Hrm. Yes, and simply answer the following questions as part of your penance:
Is finite dimensional approximation of system possible?
If P is a smooth initial density in phase space T*N, is there an existence theorem?
Determine the maximum Lyapunov exponent in the periodic case with finitely many particles.
What are the equilibrium measures in the Vlasovlimit for finitely many particles; equilibrium configurations are known.
Are there waterbag solutions?
What are the spectral properties of the generalized Hilbert transforms which appear in the Calogoro-Moser-Vlasov system?
Since the potential energy is infinite for continuous measures, is there another way to write the system as a Hamiltonian system?
Submit your answers to WarriorShadow, Level 2 Overlord BossMage for review.

Eh...I'm glad I don't have to answer those!! sweatdrop blaugh

But I thought you were writing the master....

bandaidd


neverusingthisagain15

PostPosted: Mon Aug 07, 2006 7:48 pm


eh. I did too in a bit when I was on vacation... lol ^^
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