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docs: fix reference to intersection -> intersect #3214

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Expand Up @@ -60,14 +60,14 @@ the information that the intersection of $X$ and $Y$ is tangential in $(0,0)$.

Therefore we have two methods
- [`set_theoretic_intersection(::AbsAffineAlgebraicSet)`](@ref) which can be thought of as $X(K)\cap Y(K)$
- [`intersection(::AbsAffineAlgebraicSet)`](@ref) which is the scheme theoretic intersection
- [`intersect(::AbsAffineAlgebraicSet)`](@ref) which is the scheme theoretic intersection

!!! note
If a construction returns a scheme $Z$, but you want to ignore the scheme
structure, call the function `algebraic_set(Z)` to convert the scheme
$Z$ to an affine algebraic set.

For example `algebraic_set(intersection(X, Y))`
For example `algebraic_set(intersect(X, Y))`
is equivalent to `set_theoretic_intersection(X, Y)`.

Internally an `AffineAlgebraicSet` is constructed from a possibly
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