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... 1. Alice chooses, as input to the nonlocal box, x  a0  a1. 2. Alice adds (mod 2) the output a from the nonlocal box to a0. She sends the result, i.e. a  a0 , to Bob. 3. Bob, for his input to the nonlocal box, chooses y = 0 if he wants a0 and y = 1 if he wants a1. To the output b he adds the one b ...
- Philsci
- Philsci

Interactions and Interference in Quantum Dots: Kinks in Coulomb
Interactions and Interference in Quantum Dots: Kinks in Coulomb

Interactions and interference in quantum dots : kinks in
Interactions and interference in quantum dots : kinks in

Quantum Confinement in Nanometric Structures
Quantum Confinement in Nanometric Structures

the kinematic origin of complex wave functions
the kinematic origin of complex wave functions

... (∼ 1021 s−1 ) is too high to observe directly, but it has been suggested that zitterbewegung fields are responsible for some of the most peculiar features of quantum mechanics [7]. The possibility of zbw interactions is not contemplated in the Dirac theory, though to some degree it may be inherent in ...
this document - ITP Lecture Archive
this document - ITP Lecture Archive

... Criteria for passing the module: • Give a pedagogical presentation demonstrating solid understanding of the material. • Be present at least 80% of the time. • Hand in a written report of your talk (around 10 pages, in English, as PDF file). Each presentation should last around 60 minutes, but not mo ...
Synopsis of Organismic Theory
Synopsis of Organismic Theory

Simple Resonance Hierarchy for Surmounting Quantum Uncertainty
Simple Resonance Hierarchy for Surmounting Quantum Uncertainty

THE PHILOSOPHY OF PHYSICS
THE PHILOSOPHY OF PHYSICS

Quantum Entanglement, Nonlocality, and Back-In
Quantum Entanglement, Nonlocality, and Back-In

... October, 2007 Norwescon 33 ...
Quantum Mechanics: Postulates
Quantum Mechanics: Postulates

Algorithms and Architectures for Quantum Computers
Algorithms and Architectures for Quantum Computers

... exploiting symmetry under permutations or collective unitary rotations. It is useful for many tasks in quantum information theory, but so far its algorithmic applications have been largely unexplored. Related to such symmetries are the equivalences of graphs under permutations, and the search for ne ...
Could Inelastic Interactions Induce Quantum Probabilistic Transitions?
Could Inelastic Interactions Induce Quantum Probabilistic Transitions?

The Emergence of Classical Dynamics in a Quantum World
The Emergence of Classical Dynamics in a Quantum World

Quantum Gravity: the view from particle physics
Quantum Gravity: the view from particle physics

... experimental findings, with a precision unmatched by any other scheme in the physical sciences. The most famous example is, of course, the QED prediction of the anomalous magnetic moment of the electron, but the agreement between very recent precision measurements at LHC and the theoretical predicti ...
QUANTUM PHYSICS AND PHILOSOPHY
QUANTUM PHYSICS AND PHILOSOPHY

... It has been mathematically further shown that in some experimental situations (involving two or more correlated quantum particles), any consistently classical realist approach will not correctly predict the observed statistics. This theorem, known as Bell’s theorem, has also been experimentally veri ...
Effective Constraints of - Institute for Gravitation and the Cosmos
Effective Constraints of - Institute for Gravitation and the Cosmos

... 1. There is a consistent set of corrected constraints which are first class. 2. Cosmology: • can formulate equations of motion in terms of gauge invariant variables. • potentially observable predictions. 3. Indications that quantization ambiguities are ...
PEPS, matrix product operators and the Bethe ansatz
PEPS, matrix product operators and the Bethe ansatz

... • Size of Hilbert space of system of N particles / modes / … scales exponentially with N. – What is the fraction of states that are physical, i.e. can be created as low-energy states of local Hamiltonians or by a quantum computer in poly time? Exponentially small !!! – Ground states (and low-energy ...
Electron transmission through 1D mesoscopic structures
Electron transmission through 1D mesoscopic structures

Quantum Black Holes
Quantum Black Holes

Properties of atoms result from electron configuration
Properties of atoms result from electron configuration

... In  1927,  Werner  Heisenberg  found  that  pairs  of  properties  of  particles   cannot  have  exact  values  at  the  same  time  when  the  particles  are  of   subatomic  scale.  He  called  this  ‘indeterminant’  behavior.   For   ...
tions processing as well as in quantum information processing. In anal
tions processing as well as in quantum information processing. In anal

... Information is quantized in classical digital informations processing as well as in quantum information processing. In analogy to the classical bit, the elementary quantum of information in quantum information processing is called a qubit. In the first part of this chapter we will learn how qubits c ...
Deconfined Quantum Criticality
Deconfined Quantum Criticality

Generating entangled spin states for quantum metrology by single-photon detection
Generating entangled spin states for quantum metrology by single-photon detection

... the atomic ensemble in a non-Gaussian entangled state that results from destructive interference between two weakly separated coherent states. This method can be implemented either in free space or in an optical cavity; the latter increases the polarization rotation and hence the entanglement rate. ...
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Bell's theorem



Bell's theorem is a ‘no-go theorem’ that draws an important distinction between quantum mechanics (QM) and the world as described by classical mechanics. This theorem is named after John Stewart Bell.In its simplest form, Bell's theorem states:Cornell solid-state physicist David Mermin has described the appraisals of the importance of Bell's theorem in the physics community as ranging from ""indifference"" to ""wild extravagance"". Lawrence Berkeley particle physicist Henry Stapp declared: ""Bell's theorem is the most profound discovery of science.""Bell's theorem rules out local hidden variables as a viable explanation of quantum mechanics (though it still leaves the door open for non-local hidden variables). Bell concluded:Bell summarized one of the least popular ways to address the theorem, superdeterminism, in a 1985 BBC Radio interview:
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