The Quantum Zeno Effect and Its Experiments
Experiments on the quantum Zeno effect, how frequent measurement suppresses transitions, and its uses in quantum control and computing.
Experiments on the quantum Zeno effect, how frequent measurement suppresses transitions, and its uses in quantum control and computing.
The Kochen-Specker theorem shows that quantum outcomes cannot all be fixed in advance independent of context. Proofs, experiments and meaning.
How quantum states are estimated from limited measurements: tomography, maximum likelihood, Bayesian inference and adaptive methods.
Quantum lambda calculus extends the lambda calculus to describe quantum programs. Its origins, syntax, handling of entanglement and uses.
Quantum social science borrows quantum models to describe human behavior and groups. Its ideas, applications and the objections raised.
Quantum cognitive models apply quantum probability to memory, judgment and decision-making. What they explain and how they are tested.
Quantum error detection flags errors without correcting them. Syndrome measurement, detection codes and their role in fault-tolerant systems.
How to tell quantum states apart: minimum-error and unambiguous discrimination, the Helstrom bound, tomography and experimental implementations.
Quantum state tomography reconstructs an unknown quantum state from many measurements. The methods, maximum likelihood estimation and its costs.
Quantum principal component analysis finds the main directions in data using phase estimation. How it compares with classical PCA and its caveats.
The experimental evidence for quantum physics, from the double slit and Bell tests to tunneling and the technologies built on quantum effects.
The core rules of quantum mechanics: duality, uncertainty, superposition, entanglement, tunneling, spin and Bell’s theorem, with their uses.