Schroedinger's principle eliminates the EPR-locality paradox
Walter F. Wreszinski
TL;DR
The paper investigates whether the EPR-locality paradox challenges the Copenhagen view of quantum mechanics. It leverages a minimal two-spin entangled setup, the Lieb–Robinson bound for finite information propagation, and Schrödinger's principle of non-separability to argue that the paradox is well-posed but resolved by standard collapse: measuring one subsystem effects the joint state and fixes the distant outcome within finite $T$. This shows that entanglement precludes a description in terms of independent single-system states, without enabling superluminal signaling. The discussion highlights two quantum features—non-additivity of superpositions and non-separability of joint states—as the root cause of the apparent paradox, supporting the Copenhagen interpretation's treatment of quantum correlations.
Abstract
We introduce a principle, implicitly contained in Schroedinger's paper (Schr35), which allows a proof of the non-existence of the EPR-locality paradox in the Copenhagen interpretation of quantum mechanics. The paradox is shown to be well-posed already in the simplest example of an entangled state of two spins one-half, independently of the (well-taken) objections by Araki and Yanase that the measurement of spin is not a local measurement. We assume that any measurement results in the collapse of the wave-packet.
