Geodesic
On the Reconstruction of Latin Squares
Publications de l'Institut Mathématique, _N_S_28 (1980) no. 42, p. 209

Voir la notice de l'article provenant de la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts

We consider the following problem: Find the least integer $N(n)$ such that for arbitrary latin square $L$ of order $n$ we can choose $N(n)$ cells of that square such that after erasing the enteries occupying the remaining $n^2-N(n)$ cells the latin square $L$ can be reconstrusted uniquely. We discuss in detail the cases $n \leq 6$. 
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     author = {Ratko To\v{s}i\'c},
     title = {On the {Reconstruction} of {Latin} {Squares}},
     journal = {Publications de l'Institut Math\'ematique},
     pages = {209 },
     publisher = {mathdoc},
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     number = {42},
     year = {1980},
     language = {en},
     url = {http://geodesic.mathdoc.fr/item/PIM_1980_N_S_28_42_a26/}
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Ratko Tošić. On the Reconstruction of Latin Squares. Publications de l'Institut Mathématique, _N_S_28 (1980) no. 42, p. 209 . http://geodesic.mathdoc.fr/item/PIM_1980_N_S_28_42_a26/