Category:Meet-Irreducible Open Set iff Complement is Closed Irreducible Subspace
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This category contains pages concerning Meet-Irreducible Open Set iff Complement is Closed Irreducible Subspace:
Let $T = \struct{S, \tau}$ be a topological space.
Let $U \in \tau$.
Let $F = S \setminus U$.
Then:
- $U$ is a meet-irreducible open set if and only if $F$ is a closed irreducible subspace
Pages in category "Meet-Irreducible Open Set iff Complement is Closed Irreducible Subspace"
The following 3 pages are in this category, out of 3 total.