Jump to content

Does anyone know what happened to the phdcomics proceedings forums?


Recommended Posts

Posted

I heard that a student at MIT hacked them and took them down.

But does anyone know when they'll ever go back up again? And if the archives are still preserved?

Posted

Not sure, I hope the archives are preserved- some stuff I posted I didn't keep backups of, for sure.

I sent an e-mail to Jorge, but haven't heard anything back.

The week or so before the forums were taken down was horrible, the site had somehow gotten targeted by spam bots- over 100 posts per day, made them nearly unreadable.

Posted

Not sure, I hope the archives are preserved- some stuff I posted I didn't keep backups of, for sure.

I sent an e-mail to Jorge, but haven't heard anything back.

The week or so before the forums were taken down was horrible, the site had somehow gotten targeted by spam bots- over 100 posts per day, made them nearly unreadable.

What's that mysterious thing moving in your avatar? :)

Posted

If you think about it in terms of my user name, it makes a bit more sense.

It's a morphing image of the wavefunctions of a vibrating drum head.

Posted

If you think about it in terms of my user name, it makes a bit more sense.

It's a morphing image of the wavefunctions of a vibrating drum head.

But I don't know what your user name means :(

Posted (edited)

:D Sorry.

An eigenfunction is a mathematical construct frequently used in quantum mechanics to solve the wavefunctions of atomic and molecular systems.

Basically, if you operate on an eigenfunction with a linear operator, it results in the return of the original function plus a constant termed an eigenvalue. Accordingly, finding eigenfunctions for a given operator makes working with the operator much easier.

Edited by Eigen
Posted

:D Sorry.

An eigenfunction is a mathematical construct frequently used in quantum mechanics to solve the wavefunctions of atomic and molecular systems.

Basically, if you operate on an eigenfunction with a linear operator, it results in the return of the original function plus a constant termed an eigenvalue. Accordingly, finding eigenfunctions for a given operator makes working with the operator much easier.

Thanks! :)

Create an account or sign in to comment

You need to be a member in order to leave a comment

Create an account

Sign up for a new account in our community. It's easy!

Register a new account

Sign in

Already have an account? Sign in here.

Sign In Now
×
×
  • Create New...

Important Information

This website uses cookies to ensure you get the best experience on our website. See our Privacy Policy and Terms of Use