| 1. | An equivalent condition is that where is the hermitian conjugate of.
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| 2. | This means that is Hermitian, but is anti-Hermitian.
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| 3. | This means that is Hermitian, but is anti-Hermitian.
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| 4. | A symmetric space with a compatible complex structure is called Hermitian.
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| 5. | This implies that infinitesimal transformations are transformed with a Hermitian operator.
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| 6. | Let us consider a Hermitian operator \ mathcal { O }.
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| 7. | This matrix is not Hermitian and its eigenvalues ? are complex.
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| 8. | So far, H is only an abstract Hermitian operator.
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| 9. | Unlike the Hermitian case, the entries of need not be real.
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| 10. | Since Heisenberg's matrices are Hermitian, the eigenvalues are real.
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