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Mar
15
awarded  Nice Question
Nov
17
revised Bounding the global intersection of a family of sets
edited tags
Nov
17
revised Bounding the global intersection of a family of sets
edited tags
Nov
16
revised Bounding the global intersection of a family of sets
edited tags
Nov
16
revised Bounding the global intersection of a family of sets
edited tags
Nov
16
comment Techniques for showing that the common intersection of a family of sets is non-empty
I am looking for results that allow me to conclude that the intersection of those sets are non-empty (or a non-trivial lower-bound on the cardinality of those sets). Something like "If $\mathcal{F}$ has property $P$, then the intersection of its sets is non-empty".
Nov
16
revised Techniques for showing that the common intersection of a family of sets is non-empty
edited tags
Nov
16
revised Techniques for showing that the common intersection of a family of sets is non-empty
edited tags
Nov
16
revised Bounding the global intersection of a family of sets
edited tags
Nov
16
revised Techniques for showing that the common intersection of a family of sets is non-empty
edited tags
Nov
15
asked Techniques for showing that the common intersection of a family of sets is non-empty
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags
Nov
15
revised Bounding the global intersection of a family of sets
edited tags