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Visualizing the Difference Between a Superposition and a Mixture
Visualizing the Difference Between a Superposition and a Mixture

Presentation
Presentation

... Scheme ...
Quantum dynamics with ~10 6 - Weizmann Institute of Science
Quantum dynamics with ~10 6 - Weizmann Institute of Science

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preskill-Annenberg30oct2009

The Learnability of Quantum States
The Learnability of Quantum States

... To verify a bill ||r|sig(r): 1. Verify r’s digital signature. 2. Construct a Markov chain M, whose stationary distribution is uniform over the set S = {x : h1(x)=r1,…,hm(x)=rm}. Using M, verify that | is an equal superposition over S. Conjecture: Any quantum algorithm needs exponential time t ...
Quantum Computing - Computer Science
Quantum Computing - Computer Science

Quantum structures in general relativistic theories
Quantum structures in general relativistic theories

... As for the existence and the classification of quantum structures, we can state results analogous to the Galilei case. We note that, in the Einstein case, the cohomology class of Ω depends only on the cohomology class of F . Theorem. There exists a quantum structure (Q, Q) if and only if F determine ...
The two-state vector description of a quantum system
The two-state vector description of a quantum system

SEPTEMBER 21, 2013 THESKEPTICARENA.COM QUANTUM
SEPTEMBER 21, 2013 THESKEPTICARENA.COM QUANTUM

Perspective Using classical mechanics in a quantum framework
Perspective Using classical mechanics in a quantum framework

Another version - Scott Aaronson
Another version - Scott Aaronson

QUANTUM KEY DISTRIBUTION 1. Cryptography In the course of
QUANTUM KEY DISTRIBUTION 1. Cryptography In the course of

ppt - vlsicad server (Prof. Markov`s group)
ppt - vlsicad server (Prof. Markov`s group)

Presentations\Quantum Well Structures and Fabrications Rev 1
Presentations\Quantum Well Structures and Fabrications Rev 1

Chirality is the property of an object to exist as distinguishable mirror
Chirality is the property of an object to exist as distinguishable mirror

Quantum Dots - Paula Schales Art
Quantum Dots - Paula Schales Art

security engineering - University of Sydney
security engineering - University of Sydney

Landau Levels and Quantum Group
Landau Levels and Quantum Group

Quantum Information and Quantum Computation
Quantum Information and Quantum Computation

Optical Quantum Information Processing
Optical Quantum Information Processing

Some Applications of Isotope - Based Technologies: Human
Some Applications of Isotope - Based Technologies: Human

Slides
Slides

...  H distinguishes Ψ from any orthogonal code-state but is 2d-local   contradiction.   no codestate can be locally generated   Ω(log n) circuit lower-bound. ...
fn1_1h_qm2_cr
fn1_1h_qm2_cr

Quantum Computing and Quantum Topology
Quantum Computing and Quantum Topology

ppt
ppt

... S. Boixo, A. Datta, M. J. Davis, A. Shaji, A. B. Tacla, and C. M. Caves, “Quantum-limited meterology and Bose-Einstein condensates,” PRA 80, 032103 (2009). ...
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Quantum cognition

Quantum cognition is an emerging field which applies the mathematical formalism of quantum theory to model cognitive phenomena such as information processing by the human brain, decision making, human memory, concepts and conceptual reasoning, human judgment, and perception. The field clearly distinguishes itself from the quantum mind as it is not reliant on the hypothesis that there is something micro-physical quantum mechanical about the brain. Quantum cognition is based on the quantum-like paradigm or generalized quantum paradigm or quantum structure paradigm that information processing by complex systems such as the brain, taking into account contextual dependence of information and probabilistic reasoning, can be mathematically described in the framework of quantum information and quantum probability theory.Quantum cognition uses the mathematical formalism of quantum theory to inspire and formalize models of cognition that aim to be an advance over models based on traditional classical probability theory. The field focuses on modeling phenomena in cognitive science that have resisted traditional techniques or where traditional models seem to have reached a barrier (e.g., human memory ), and modeling preferences in decision theory that seem paradoxical from a traditional rational point of view (e.g., preference reversals ). Since the use of a quantum-theoretic framework is for modeling purposes, the identification of quantum structures in cognitive phenomena does not presuppose the existence of microscopic quantum processes in the human brain.
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