Positive operator-valued measures generalize projective measurements via elements Ei β₯ 0 with βi Ei = I.
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The Dirac equation (iΞ³ΞΌβΞΌ β m)Ο = 0 is Lorentz covariant and predicts antiparticle solutions.
Composite quantum systems are described by tensor product Hilbert spaces, and separability corresponds to product states.
The Born rule assigns probability ΞΌ(a) = β¨Ο|Pa|Οβ© for outcome a, where Pa is the projection-valued measure associated with the observable.
Quantum channels admit Kraus representations with operators satisfying βk Kkβ Kk = I.