Skip to content

Erdős problem 796

If g3(n)g_3(n) is the largest size of A[1,n]A \subseteq [1,n] with fewer than three representations of every product a1a2a_1 a_2, does its conjectured second-order normalized term converge? The candidate proof gives an explicit limit constant.

Sources

Browse retained paths and inspect the exact material available for this Problem.

2 retained statements2415f78e850a

Open selected source

Retained excerpts/

VibeMathed

Retained source excerpt1 of 1

If $g_3(n)$ is the largest size of $A \subseteq [1,n]$ with fewer than three representations of every product $a_1 a_2$, does its conjectured second-order normalized term converge? The candidate proof gives an explicit limit constant.

Open exact source location

Search problems.science

Find a Problem, Result, source, or page