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docs/src/man/spaces.md

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@@ -297,8 +297,8 @@ corresponding spaces, but in general none of those will be canonical.
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There are also a number of convenience functions to create isomorphic spaces. The function
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`fuse(V1, V2, ...)` or `fuse(V1 ⊗ V2 ⊗ ...)` returns an elementary space that is isomorphic
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to `V1 ⊗ V2 ⊗ ...`. The function `flip(V::ElementarySpace)` returns a space that is
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isomorphic to `V` but has `isdual(flip(V)) == isdual(V')`, i.e. if `V` is a normal space
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than `flip(V)` is a dual space. `flip(V)` is different from `dual(V)` in the case of
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isomorphic to `V` but has `isdual(flip(V)) == isdual(V')`, i.e., if `V` is a normal space,
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then `flip(V)` is a dual space. `flip(V)` is different from `dual(V)` in the case of
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[`GradedSpace`](@ref). It is useful to flip a tensor index from a ket to a bra (or
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vice versa), by contracting that index with a unitary map from `V1` to `flip(V1)`. We refer
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to the reference on [vector space methods](@ref s_spacemethods) for further information.

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