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References to 'finite intersection property'
1. a space is compact iff any family of closed sets having fip has non-empty intersection by CWoo
2. analytic set by gel
3. closed subsets of a compact set are compact by Wkbj79
4. compact pavings are closed subsets of a compact space by gel
5. compactness and accumulation points of nets by azdbacks4234
6. compactness is preserved under a continuous map by yark
7. filter basis by rspuzio
8. nested interval theorem by pahio
9. paved space by gel
10. products of compact pavings are compact by gel
11. proof of compact pavings are closed subsets of a compact space by gel
12. proof of equivalent definitions of analytic sets for paved spaces by gel
13. proof of every filter is contained in an ultrafilter (alternate proof) by brunoloff
14. property by drini
15. sums of compact pavings are compact by gel
16. Tychonoff's theorem implies AC by CWoo