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Talk:Category of finite-dimensional Hilbert spaces

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Actually, I added 'between them' thus, it must satisfies some properties w.r.t. the form. This (unitary maps or contraction) should be added in the 'properties' list and defined w.r.t. the dagger-monoidal structure. Moreover, discussion should *not* take place in the article but
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The above description does not seem accurate -- the arrows should be *unitary* transformations or *contractions.* Otherwise, this is none other than the category of finite dimensional vector spaces.
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Shouldn't it be _complex_ finite dimensional Hilbert spaces for it to form a monoidal category? What is the tensor unit otherwise?
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All of the above issues seem to have been fixed long ago.
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to determine whether its use and function meets the
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Talk:Category of finite dimensional Hilbert spaces

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