Zariski-open set
= Zariski-open set
{c}
= Zariski-open subset
{c}
{synonym}
A Zariski-open set is the complement of a <Zariski-closed set>. A <distinguished open set>[distinguished affine open] has the form $D(f)=\{x:f(x)\ne0\}$.
= Zariski-open set
{c}
= Zariski-open subset
{c}
{synonym}
A Zariski-open set is the complement of a <Zariski-closed set>. A <distinguished open set>[distinguished affine open] has the form $D(f)=\{x:f(x)\ne0\}$.