Let f(l, t, n) be the maximal size of a family F & 2 ยฝn such that any l ! 2 sets of F have an exactly t ! 1-element intersection. If l ! 3, it trivially comes from [8] that the optimal families are trivially intersecting (there is a t-element core contained by all the members of the family). Hence i
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The Maximum Size of 3-Wise Intersecting and 3-Wise Union Families
โ Scribed by Peter Frankl; Norihide Tokushige
- Book ID
- 106047600
- Publisher
- Springer Japan
- Year
- 2006
- Tongue
- English
- Weight
- 102 KB
- Volume
- 22
- Category
- Article
- ISSN
- 0911-0119
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## Abstract Kreher and Rees 3 proved that if __h__ is the size of a hole in an incomplete balanced design of order ฯ and index ฮป having minimum block size $k \ge t+1$, then, They showed that when __t__โ=โ2 or 3, this bound is sharp infinitely often in that for each __h__โโฅโ__t__ and each __k__โโฅโ_
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