* Products of topological spaces. For finite products, the open sets are the sets that are unions of products of open sets. |
* Products of topological spaces. For finite products, the open sets are the sets that are unions of products of open sets. |
* The [Zariski topology]?. A purely algebraically defined topology on [the spectrum of a Ring]? or a variety?. On Rn or Cn the closed sets of the Zariski topology are just the zeros of polynomial equations. |
* The [Zariski topology]?. A purely algebraically defined topology on the [spectrum of a ring]? or a variety?. On Rn or Cn the closed sets of the Zariski topology are just the zerosets of polynomial equations. |