Let $R$ be reduce commutative ring with identity (a commutative ring such that $a^n$=0 ($a\in R$) implise $a=0$) and $Max(R)$ be the set of all maximal ideals of $R$. The hull-kernel (or Zariski topology) topology on $Max(R)$ is the topology obtained by taking the collection of sets $U(a) =\{m\in Max(R) : a\not\in m\}$ or arbitrary $a\in R$ as a base for the open sets. when is $Max(R)$ with hull-kernel topology Hausdorff space?
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2$\begingroup$ This question appears to be answered here: mathoverflow.net/questions/53647/… $\endgroup$– Christopher DrupieskiCommented Aug 5, 2015 at 17:36
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