BJ_Mcgee : best animation I've seen in a while.
chonkychunk : Contains spoilers. Click to show. I hoped the last two episodes were just a fluke and they were! This episode is much better...
BluRain : Wow. Kept me hooked. A horror take on the Cinderella story. Fun watch
BoochJohnson : Why no links yet?
snazzydetritus : KEEP THE CHANGE, YA FILTHY ANIMALS!
Alien : "PICK....IT....UP!"
Toonaholic : If ya wanna see the ol' legends of the Enterprise battle their ol' nemesis, its an oldie b...
Sally : 🎄🎁 Happy Holidays Everyone Merry Christmas and Happy New Years 🎈🎉
BluRain : This is so good. Leaves you wanting more seasons. Definitely worth a reboot.
FillipW : hilarious
This is what the equation is that they found pinned to the wall in his house. This appears to be a set of equations from time-dependent perturbation theory in quantum mechanics. The notes describe how the wavefunction \psi(t)\ evolves over time when subjected to a perturbing Hamiltonian \V(t). The key idea here is that the wavefunction is expressed as a sum over energy eigenstates \\phi_k\, with time-dependent coefficients \c_k(t). The exponential factor \e^{-iE_k t / \hbar}\ represents the time evolution of each eigenstate under the unperturbed Hamiltonian \H_0.
The equation \sum (H_0 + V(t)) c_k(t) e^{-iE_k t/\hbar} \phi_k = i\hbar \sum \frac{\partial c_k(t)}{\partial t} e^{-iE_k t/\hbar} \phi_k \ suggests a way to derive the equation of motion for the coefficients \c_k(t)\, which govern how the perturbation causes transitions between states.