jostpuur
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One of the most surprising things I was forced to learn during my QM studies, is that physicists do not yet know how to compute spatial probability densities of quantum particles in order to predict interference patterns and other patterns you encounter if you shoot particles to a detector wall or film.
So I would ask a following question: Suppose we have a source approximately at origo (0,0,0), a detector plane orthogonal to the z-axis, at location z=L (means a plane (x,y,L)_{x,y\in\mathbb{R}}), and suppose we know the time evolution of the wave function \Psi(x,y,z,t), which starts at t=0 approximately at origo, and then proceeds as a wave packet towards the detector wall. What is the probability density \rho(x,y) for the particle's observation point on the wall?
IMO this is an unknown unknown so it qualifies as a question to the realblonde who didn't want known unknowns.
So I would ask a following question: Suppose we have a source approximately at origo (0,0,0), a detector plane orthogonal to the z-axis, at location z=L (means a plane (x,y,L)_{x,y\in\mathbb{R}}), and suppose we know the time evolution of the wave function \Psi(x,y,z,t), which starts at t=0 approximately at origo, and then proceeds as a wave packet towards the detector wall. What is the probability density \rho(x,y) for the particle's observation point on the wall?
IMO this is an unknown unknown so it qualifies as a question to the realblonde who didn't want known unknowns.