Consider the polarization singlet of two photons 1 and 2

(1) |ψ> = (1/√2) ( |H>1 |H>2 + |V>1 |V>2 .

Let's represent the photon 2 in another base than { |H>, |V>}, e.g { |B>, |C>} the polarization B making an angle θ with H. So the wave-function (1) transforms into

(2) |ψ'> = (1/√2) [ |H>1 (|B>2 cosθ + |C>2 sinθ) + |V>1 (-|B>2 sin θ + |C>2 cos V)].

Assume that the experimenter Alice tests the photon 1 and finds the polarization H. What happens with the polarization with the photon 2?

Assume that the experimenter Bob tests the photon 2 and finds C. What happens with the polarization of the photon 1?

An additional question: what happens with the norm of the wave-function after one of the particles is tested? Does it remain equal to 1?

More Sofia D. Wechsler's questions See All
Similar questions and discussions