engleski

Quantum Malus law for composite systems as a hidden-variable theory

By referring to only two positions of measuring devices, thus avoiding the counterfactual reasoning of the Bell result, a plausibly general proof is provided that the distribution function of the hidden variables can be neither a continuous nor a singular local function but must be at least a singular nonlocal one. The recognition of Scully and Milonni's theory as a theory which makes the quantum Malus law work for composite systems was the clue to the proof.

quantum Malus law ; hidden-variable theory

Algebraico-Probabilistic Structures of Quantum Mechanics (from 1991 accepted as 1-03-176)