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We have a chessboard of size \(\left(k^2-k+1\right) \times\left(k^2-k+1\right)\), where \(k-1=p\) is a prime number. For each prime \(p\), give a method of distribution of the numbers 0 and 1 , one number in each square of the chessboard, in such a manner that in each row or column there are exactly \(k\) zeros, and no rectangle with sides parallel to the sides of the chessboard has zeros on the vertices.
in Mathematics by Platinum (138,598 points) | 20 views

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