Quantum Entanglement as a Consequence of a Cantorian Micro Spacetime Geometry

Quantum Entanglement as a Consequence of a Cantorian Micro Spacetime Geometry

Building upon the pioneering work of J. Bell [1] and an incredible result due to L. Hardy [2] it was shown that the probability of quantum entanglement of two particles is a maximum of 9.0169945 percent [2]. This happens to be exactly the golden mean  to the power of five (φ) [3-7]. Although it has gone largely unnoticed for a long time, this result was essentially established independently in...

Noncommutative Geometry, Negative Probabilities and Cantorian-fractal Spacetime

A straightforward explanation of the Young’s two-slit experiment of a quantum particle is obtained within the framework of the Noncommutative Geometric associated with El Naschie’s Cantorian-Fractal transfinite Spacetime continuum.

Relativity as a Consequence of Quantum Entanglement: A Quantum Logic Gate Space Model for the Universe

Everything in the Universe is assumed to be compromised of pure reversible quantum Toffoli gates, including empty space itself. Empty space can be configured into photon or matter gates simply by swapping logic input information with these entities through the phenomenon of quantum mechanical entanglement between photons and empty space Toffoli gates. The essential difference between empty spac...

Three Quantum Particles Hardy Entanglement from the Topology of Cantorian-Fractal Spacetime and the Casimir Effect as Dark Energy – A Great Opportunity for Nanotechnology

The present work brings together three different fields which depend crucially upon nano hardware under the umbrella of E-infinity theoretical framework. We start by following E-infinity topological methodology by dividing Hardy’s entanglement into two parts, a global ‘counterfactual’ part given by Φ 3 where Φ = 2/(1+ √5) and a ‘local’ part Φ n where n is the number of quantum particles. For Ha...

Quantum Entanglement and Geometry