1.Previous
3.Next

equipping it with the Zariski topology, the topology for which a closed set is the set of all prime ideals containing a given subset of . In other words, for every subset of , letThe set of all form the closed sets of the Zariski topology on One gets exactly the same closed sets if one restricts the definition to subsets that are ideals, since if , the ideal generated by . In fact, only radical ideals need to be

1.Previous
3.Next