Let $S$ be a polygon (not necessarily convex) in the plane, of area greater than $1$. Show that it is possible to translate $S$ in the plane so that it covers at least $2$ lattice points.
Any thoughts will be greatly appreciated!
Let $S$ be a polygon (not necessarily convex) in the plane, of area greater than $1$. Show that it is possible to translate $S$ in the plane so that it covers at least $2$ lattice points.
Any thoughts will be greatly appreciated!
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