Geodesic
On the Reconstruction of Latin Squares
Publications de l'Institut Mathématique, _N_S_28 (1980) no. 42, p. 209
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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 $n \leq 6$. 
@article{PIM_1980_N_S_28_42_a26,
     author = {Ratko To\v{s}i\'c},
     title = {On the {Reconstruction} of {Latin} {Squares}},
     journal = {Publications de l'Institut Math\'ematique},
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     year = {1980},
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     number = {42},
     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/