I am wondering if I have a isomorphism of affine varieties does it preserve closed sets?
(I am trying to understand why $g \overline{H} = \overline{gH}$ where $G$ is an affine algerbraic group and $H$ is an abstract subgroup of $G$ and $g \in G$)
I am wondering if I have a isomorphism of affine varieties does it preserve closed sets?
(I am trying to understand why $g \overline{H} = \overline{gH}$ where $G$ is an affine algerbraic group and $H$ is an abstract subgroup of $G$ and $g \in G$)
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