Disproofs of Bell, GHZ, and Hardy Type Theorems and the Illusion of Entanglement

Christian, Joy (2009) Disproofs of Bell, GHZ, and Hardy Type Theorems and the Illusion of Entanglement.

This is the latest version of this eprint.

Abstract

An elementary topological error in Bell's representation of the EPR elements of reality is identified.
Once recognized, it leads to a topologically correct local-realistic framework that provides exact,
deterministic, and local underpinning of at least the Bell, GHZ-3, GHZ-4, and Hardy states. The
correlations exhibited by these states are shown to be exactly the classical correlations
among the points of a 3 or 7-sphere, both of which are closed under multiplication, and hence preserve
the locality condition of Bell. The alleged non-localities of these states are thus shown to result
from misidentified topologies of the EPR elements of reality. When topologies are correctly identified,
local-realistic completion of any arbitrary entangled state is always guaranteed in our framework.
This vindicates EPR, and entails that quantum entanglement is best understood as an illusion.

Available Versions of this Item

• Disproofs of Bell, GHZ, and Hardy Type Theorems and the Illusion of Entanglement (deposited 30 April 2009)
  • Disproofs of Bell, GHZ, and Hardy Type Theorems and the Illusion of Entanglement (deposited 24 June 2009) [Currently Displayed]