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In this paper we show that the so-called array Fr'echet problem in Probability/Statistics is (max, +)-linear. The upper bound of Fr'echet is obtained using simple arguments from residuation theory and lattice distributivity. The lower bound is obtained as a loop invariant of a greedy algorithm. The algorithm is based on the max-plus linearity of the Fr'echet problem and the Monge property of bivariate distribution.

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