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Design theory is the subfield of combinatorics concerning the existence and construction of highly symmetric arrangements. Finite projective planes, latin squares, and Steiner triple systems are examples of designs.
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A question on the behavior of intersections of certain block design
Let $[d]$ be a universe and $S_1, \dots, S_m$ be an $(\ell, a)$-design over $[d]$ which means that:
$\forall i \in [m], S_i \subseteq [d], |S_i|=\ell$.
$\forall i \neq j \in [m]$, $|S_i \cap S_j| \ …
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Existence of a block design
Let $\ell$ be an integer parameter. I want to ask the existence of the following design: There is a universal constant $\beta < 1$ such that for all sufficiently large $\ell$, the following holds:
T …