....hard 4.3/10
rate the 𝘂𝘀𝗲𝗿𝗻𝗮𝗺𝗲.
ψ(x, t) = exponential of (i over ħ times the integral from a to b of the Hamiltonian (H) with respect to time (t')) times ψ-zero In the expanded form, the time evolution operator can be represented as a series: ψ(x, t) = 1 + (i over ħ times the integral from a to b of the Hamiltonian (H) with respect to time (t')) + ((i over ħ times the integral from a to b of the Hamiltonian (H) with respect to time (t')) squared) divided by 2 factorial + ... This equation describes the wave function (ψ) in position-space at time (t) using the time evolution operator, which takes into account the Hamiltonian's effect on the wave function over time. The integral represents a summation over the specified range (a to b), and ψ-zero represents the initial wave function.
in summary 0
just kiddin its actually cool 7.2333reccuring /10
4/10 same w/ u 😅