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Martin Sleziak
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Does the Zariski topology on a ring (not commutative in common) form a compact or paracompcatparacompact space and why?

Does the Zariski topology on a ring (not commutative in common) form a compact or paracompcat space and why?

Does the Zariski topology on a ring (not commutative in common) form a compact or paracompact space and why?

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Zariski topology and compact \paracompact space?

Does the Zariski topology on a ring (not commutative in common) form a compact or paracompcat space and why?