
doi: 10.1155/2012/613201
Summary: Every collection of \(n\) (arbitrary-oriented) unit squares admits a translative packing into any square of side length \(\sqrt{2.5 \cdot n}\).
QA1-939, Packing and covering in \(2\) dimensions (aspects of discrete geometry), translative packing, unit squares, Mathematics
QA1-939, Packing and covering in \(2\) dimensions (aspects of discrete geometry), translative packing, unit squares, Mathematics
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