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Line 1: In [[linear programming]], a '''Hilbert basis''' for a [[convex cone]] is aan integer [[cone basis]]: minimal set of integer vectors such that every integer vector in the convex cone is a [[linear combination]] of the vectors in the Hilbert basis with non-negative integer coefficients. More precisely, a set <math>\{a_1,\ldots,a_n\}</math> of integer vectors is a Hilbert basis if

Hilbert basis (linear programming): Difference between revisions