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Abstract: Several arguments have been proposed some years ago, attempting to prove theimpossibility of defining Lorentz-invariant elements of reality. I find that asufficient condition for the existence of elements of reality, introduced inthese proofs, seems to be used also as a necessary condition. I argue thatLorentz-invariant elements of reality can be defined but, as Vaidman pointedout, they won-t satisfy the so-called product rule. In so doing I obtainalgebraic constraints on elements of reality associated with a maximal set ofcommuting Hermitian operators.



Author: Louis Marchildon

Source: https://arxiv.org/







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