Quantum Computing and Information
Hermitian operators are a special class of linear operators that are equal to their own adjoint, meaning they satisfy the condition $$A = A^{ ext{†}}$$. These operators play a critical role in quantum mechanics, as they are associated with observable quantities and ensure that measurement outcomes are real numbers. The properties of Hermitian operators also lead to a complete set of eigenstates, allowing for a clear interpretation of quantum states and measurements.
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