Pages that link to "Item:Q2315444"
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The following pages link to VC dimension and a union theorem for set systems (Q2315444):
Displaying 12 items.
- The VC-dimension of Sperner systems (Q1296751) (← links)
- Sphere packing numbers for subsets of the Boolean \(n\)-cube with bounded Vapnik-Chervonenkis dimension (Q1345876) (← links)
- Shattering news (Q1348666) (← links)
- The VC-dimension of set systems defined by graphs (Q1364472) (← links)
- A Sauer-Shelah-Perles lemma for sumsets (Q1627216) (← links)
- VC-saturated set systems (Q2143393) (← links)
- A uniform version of a theorem by Dvir and Moran (Q2166116) (← links)
- The VC-dimension of K-vertex D-polytopes (Q2663418) (← links)
- A note on VC-dimension and measure of sets of reals (Q2709844) (← links)
- AN EQUIVALENCE RESULT FOR VC CLASSES OF SETS (Q4562550) (← links)
- MULTIVALUED GENERALIZATIONS OF THE FRANKL–PACH THEOREM (Q5389512) (← links)
- VC-dimension of sets of permutations (Q5928570) (← links)