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docs(matrices): update hilbert and inv hilbert doc
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Diff for: src/matrices/hilbert.jl

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@@ -5,6 +5,8 @@ The Hilbert matrix has `(i,j)` element `1/(i+j-1)`. It is
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notorious for being ill conditioned. It is symmetric
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positive definite and totally positive.
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See also [`InverseHilbert`](@ref).
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# Input Options
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- dim: the dimension of the matrix.
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- row\\_dim, col\\_dim: the row and column dimensions.

Diff for: src/matrices/inversehilbert.jl

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Inverse of the Hilbert Matrix
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=============================
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See also [`Hilbert`](@ref).
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# Input Options
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- dim: the dimension of the matrix.
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