@BlackPsychoNonick: Thanks. In QM, matter and light are alike: state vectors in a Hilbert. A state cannot have all properties well defined. If we measure the position, the system has a precise position, but its momentum is undefined, and conversely. But we decide what to observe NOW. It is like its initial conditions were tuned THEN so that NOW it has the property we decided to measure (either position or momentum, not both). Mach-Zehnder experiment is another example - yes, about light.
If we know the Psi of t sub0, AND the H (hamiltonian) then there is no discontinuity?
& Discontinuities are caused by a second (or third) observation because there is entanglement with the measuring device ONLY at the second observation?
@OldSchoolSkill: thank you for your questions. This is not that simple. Please refer to philsci-archive.pitt.edu/4344/ for some explanations that I hope will answer your questions.
@OldSchoolSkill: Very brief: The evolution of a closed system is unitary. An observation fixes an initial condition. More noncommuting observations establish initial values which are not compatible. But the observed system is not closed: we need to consider all its past interactions. That includes the previous measurements. My claim is: for the extended system (including the previous measurement devices), the initial conditions given by apparently incompatible measurements become compatible.
Entanglement is a natural consequence of Schrodingers equation for systems of at least two elementary particles, as predicted and explained since 1935 by EPR and Schrodinger, long time before being confirmed by experiments. It is just counterintuitive, because it lives in the phase space, beyond the usual 3D space. My proposal allows apparently entangled quantum states in a local deterministic theory, directly from Schrodingers equation.
O'rly?
skogsturken 1 year ago
Whoah... This is waaaaaaaaaaaaaay above my pay grade.
Edward Current liked this, so I watched, but yikes - this is strictly for physicists and serious students of quantum physics.
morpheusxnyc 1 year ago
you still try to oblerve the proces so we still end up in state 5 and we dont know the state of 5 .
and the mach zehnder experiment taskt about light not matter .
please tell me if im wrong and why . im new to this and sry for my bad eng im german :)
BlackPsychoNonick 1 year ago
@BlackPsychoNonick: Thanks. In QM, matter and light are alike: state vectors in a Hilbert. A state cannot have all properties well defined. If we measure the position, the system has a precise position, but its momentum is undefined, and conversely. But we decide what to observe NOW. It is like its initial conditions were tuned THEN so that NOW it has the property we decided to measure (either position or momentum, not both). Mach-Zehnder experiment is another example - yes, about light.
holotronix 1 year ago
Edward Current likes this video, so i do too.
j0hnnytamb0rine 1 year ago 3
Please correct me if I am wrong.
If we know the Psi of t sub0, AND the H (hamiltonian) then there is no discontinuity?
& Discontinuities are caused by a second (or third) observation because there is entanglement with the measuring device ONLY at the second observation?
Signed,
...confused.
OldSchoolSkill 1 year ago
@OldSchoolSkill: thank you for your questions. This is not that simple. Please refer to philsci-archive.pitt.edu/4344/ for some explanations that I hope will answer your questions.
holotronix 1 year ago
@OldSchoolSkill: Very brief: The evolution of a closed system is unitary. An observation fixes an initial condition. More noncommuting observations establish initial values which are not compatible. But the observed system is not closed: we need to consider all its past interactions. That includes the previous measurements. My claim is: for the extended system (including the previous measurement devices), the initial conditions given by apparently incompatible measurements become compatible.
holotronix 1 year ago
Edward Current.
brokenequa 1 year ago 3
Nice video!
In my video Quantum Mechanics an artist view Time has the symmetry and geometry of spacetime. Could this explain entanglement?
nickharvey7 2 years ago
Thanks. I will watch your videos asap.
Entanglement is a natural consequence of Schrodingers equation for systems of at least two elementary particles, as predicted and explained since 1935 by EPR and Schrodinger, long time before being confirmed by experiments. It is just counterintuitive, because it lives in the phase space, beyond the usual 3D space. My proposal allows apparently entangled quantum states in a local deterministic theory, directly from Schrodingers equation.
holotronix 2 years ago