hi,

$\displaystyle v \in H$, H is a hilbertspace. I think, ||v ||=|| $\displaystyle \overline{v}$ || is true? But how can I explain it correctly?$\displaystyle \overline{v}$ is the complex conjugation of v.

Thanks

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- Nov 11th 2012, 02:00 AMredrose5vector- complex conjugation
hi,

$\displaystyle v \in H$, H is a hilbertspace. I think, ||v ||=|| $\displaystyle \overline{v}$ || is true? But how can I explain it correctly?$\displaystyle \overline{v}$ is the complex conjugation of v.

Thanks - Nov 12th 2012, 12:15 AMchiroRe: vector- complex conjugation
Hey redrose5.

What about using the definition of the inner product and the hermitian attribute associated with it?