Lorentz and CPT Invariances and the Einstein-Podolsky-Rosen Correlations
O. Costa de Beauregard
Abstract
O. Costa de Beauregard
Abstract
The $S$-matrix scheme allows a straightforward formalization of the Einstein-Podolsky-Rosen nonseparability either of distant measurements issuing from a common preparation, or of distant preparations converging into a common measurement. This implies Lorentz and $\mathrm{CPT}$ invariance of the causality concept at the elementary level, which is a quantal and relativistic extension of the 1876 Loschmidt reversibility statement.
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The $S$-matrix scheme allows a straightforward formalization of the Einstein-Podolsky-Rosen nonseparability either of distant measurements issuing from a common preparation, or of distant preparations converging into a common measurement. This implies Lorentz and $\mathrm{CPT}$ invariance of the causality concept at the elementary level, which is a quantal and relativistic extension of the 1876 Loschmidt reversibility statement.
Key concepts: Physics, Einstein, Lorentz transformation, Lorentz covariance, Causality (physics), Theoretical physics, Mathematical physics, Quantum mechanics