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The 55 pages that link to Quantum measurement, each with the reason it gives.

• Quantum mechanicsRelated: It connects quantum probabilities with observed results.

• Quantum stateRelated: Measurement turns the probabilities encoded by a state into a recorded outcome.

• Quantum entanglementRelated: Measurements reveal entanglement through correlations between outcomes on different parts.

• Quantum computingRelated: Measurement turns a computation’s quantum state into a readable result.

• Many-worlds interpretationRelated: Many-worlds treats measurement as ordinary entangling evolution, not a special collapse process.

• Born ruleRelated: The rule specifies the probabilities of the outcomes it can produce.

• Quantum decoherenceRelated: Decoherence helps explain why measurement outcomes behave classically, but does not by itself select one outcome.

• Quantum superpositionRelated: Measurement generally yields one outcome and alters the state’s superposition.

• Copenhagen interpretationRelated: Measurement outcomes are central to how the interpretation connects states with observations.

• Werner HeisenbergRelated: Heisenberg connected the limits of measurement precision to the structure of quantum predictions.

• Max BornRelated: Born’s rule predicts the statistical outcomes associated with quantum measurements.

• Wave–particle dualityRelated: The measurement setup determines which properties become observable.

• Quantum simulationRelated: Measurements extract observable quantities from a prepared simulated state.

• Heisenberg uncertainty principleRelated: Separating measurement outcomes from pre-existing sharp values clarifies the principle.

• Density matrixRelated: Measurement probabilities follow from the density matrix and the measurement operators.

• Quantum nonlocalityRelated: Bell correlations are inferred from statistics of measurement outcomes.

• ComplementarityRelated: The experimental arrangement selects which complementary property becomes observable.

• Quantum opticsRelated: Photon detection converts field properties into measurable events and probabilities.

• Stern–Gerlach experimentRelated: The apparatus correlates angular-momentum projections with distinct atom paths.

• Quantum cryptographyRelated: Measuring transmitted states can disturb them and raise detectable error rates.

• Quantum coherenceRelated: Measurement interactions can correlate a system with its surroundings and reduce observable coherence.

• Double-slit experimentRelated: Each detection is localized even when the accumulated distribution shows interference.

• Quantum information scienceRelated: Measurement turns quantum states into usable classical outcomes, while generally changing those states.

• Probability amplitudeRelated: Measurement outcomes are assigned probabilities from the state's amplitudes.

• Quantum fluctuationRelated: Repeated measurements reveal the spread of outcomes associated with a fluctuation.

• Quantum teleportationRelated: The sender’s measurement yields a random result that determines the required correction.

• QubitRelated: Measuring a qubit yields a basis outcome, with probabilities set by its amplitudes.

• Quantum theoryRelated: Measurement links quantum state descriptions to the definite results observed in experiments.

• Relational quantum mechanicsRelated: Measurement outcomes are facts for interacting systems, rather than global properties shared by every system.

• Wave mechanicsRelated: Measurement links the wavefunction’s probability predictions to definite outcomes.

• Wigner’s friendRelated: The friend’s measurement creates the outcome whose status is disputed between observers.

• John Stewart BellRelated: Bell’s argument concerns correlations among outcomes of measurements chosen at separate locations.

• Schrödinger’s catRelated: The experiment asks when an observation turns the linked possibilities into one outcome.

• Wave function collapseRelated: Collapse is the state update associated with a measurement outcome.

• Kochen–Specker theoremRelated: The theorem compares measurement outcomes across different compatible measurement arrangements.

• Quantum BayesianismRelated: In QBism, an outcome is an experience for the agent performing the measurement.

• Quantum indeterminacyRelated: Indeterminacy concerns the outcome produced in a measurement, not merely the system's prior description.

• Anton ZeilingerRelated: Choosing and analyzing photon measurements was essential to Zeilinger’s tests of quantum predictions.

• Bell stateRelated: Measuring the two qubits in matching bases exposes Bell-state correlations.

• Einstein–Podolsky–Rosen paradoxRelated: Choosing which observable to measure determines which distant property can be predicted.

• Roy J. GlauberRelated: His photodetection theory made measurement outcomes central to describing optical coherence.

• No-communication theoremRelated: Measurements at one location cannot alter the other party’s local outcome probabilities.

• BQPRelated: A BQP computation returns its decision by measuring a final quantum state.

• Atomic systemRelated: Measurements expose particular properties of atomic systems and their states.

• Bra–ket notationRelated: Bras and kets express outcome amplitudes and measurement probabilities.

• Foundations of quantum mechanicsRelated: Its status in the formalism raises the measurement problem.

• Mathematical formulation of quantum mechanicsRelated: Measurement rules connect abstract observables to recorded outcomes.