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We know that the Zariski topology is defined on the set of all prime ideals ,is it possible to define a topology on the set of all ideals of a commutative ring? (I hope that the new topology can utilize the Zariski topology)
We know that the Zariski topology is defined on the set of all prime ideals ,is it possible to define a topology on the set of all ideals of a commutative ring?
We know that the Zariski topology is defined on the set of all prime ideals ,is it possible to define a topology on the set of all ideals of a commutative ring? (I hope that the new topology can utilize the Zariski topology)
If we can define a topology on the set of all the ideals of a commutative ring?
We know that the Zariski topology is defined on the set of all prime ideals ,is it possible to define a topology on the set of all ideals of a commutative ring?
