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For , let be independent random vectors in with the same distribution invariant by
rotation and without mass at the origin. Almost surely these vectors form a basis for the Euclidean lattice they generate. The topic of
this paper is the property of reduction of this random basis in the sense of Lenstra-Lenstra-Lovász (LLL). If is the basis obtained from by Gram-Schmidt orthogonalization, the quality of the reduction depends
upon the sequence of ratios of squared lengths of consecutive vectors...
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